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	<title>Bookkeeping &#8211; heilpraktiker-pruefung.com</title>
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		<title>What Is Gaap And Why Is It Important?</title>
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		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Fri, 03 Jun 2022 10:56:08 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
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					<description><![CDATA[Content How Gaap Works Principle Of Consistency Company Understanding Gaap Vs Ifrs Timeframe The Complete Guide To Inventory Management When And Why Were Gaap First Established? Companies sometimes do so when they believe that the GAAP rules are not flexible enough to capture certain nuances about their operations. In that situation, they might provide specially-designed [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">How Gaap Works</a></li>
<li><a href="#toc-1">Principle Of Consistency</a></li>
<li><a href="#toc-2">Company</a></li>
<li><a href="#toc-3">Understanding Gaap Vs  Ifrs</a></li>
<li><a href="#toc-4">Timeframe</a></li>
<li><a href="#toc-6">The Complete Guide To Inventory Management</a></li>
<li><a href="#toc-8">When And Why Were Gaap First Established?</a></li>
</ul>
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" width="254px" alt="What is GAAP"/></p>
<p>Companies sometimes do so when they believe that the GAAP rules are not flexible enough to capture certain nuances about their operations. In that situation, they might provide specially-designed non-GAAP metrics, in addition to the other disclosures required under GAAP. Investors should be skeptical about non-GAAP measures, however, as they can sometimes be used in a misleading manner.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="252px" alt="What is GAAP"/></p>
<p>GAAP is the abbreviation of Generally Accepted Accounting Principles. GAAP is not necessarily a collection of rules and guidelines, though GAAP uses those. Rather, GAAP represents a collection of broad concepts and detailed practices that represent best accounting practicesas it is accepted at a given time, and often within a specific industry. Accountants should be prudent, or conservative, when deciding which accounting methods to use.</p>
<h2 id="toc-0">How Gaap Works</h2>
<p>The next generally accepted principle is arguably the most important one out of the four. It states that companies have to record their revenues when they earn them, not when they get paid for performing a service or selling a product. This means that a roofing company, per se, should record revenue for the latest project as soon as they finish fixing someone’s roof and not when that client actually hands the cash over or swipes their card. Revenue is earned and recognized upon product delivery or service completion, without regard to the timing of cash flow.</p>
<ul>
<li>This is also a GAAP principle that states that an accountant must present fact-based data at all times and not present speculated data.</li>
<li>All financial statements have to indicate the time period for the activity reported in order for them to be meaningful to those reviewing them.</li>
<li>The Income Statement must include revenues, expenses, and net income or loss.</li>
<li>The purpose of GAAP is to ensure that financial reporting is transparent and consistent from one organization to another.</li>
<li>For example, a vehicle purchased two years ago may have a book value of $20,000 and a present market value of $15,000.</li>
</ul>
<p>Also, the release of financial statements should align with the start and end date pertaining to them. The full disclosure principle states that a company must report the details behind the financial statements that would impact users decisions. These disclosures are often found in the footnotes of the statement. The matching principle is pretty much the same as the revenue recognition principle except it&#8217;s dealing with expense. This principle states that the company must record its expenses in the same period used to generate the revenue. The US SEC makes it mandatory for publicly traded companies to submit different types of SEC filings, forms include 10-K, 10-Q, S-1, S-4, see examples. If you are a serious investor or finance professional, knowing and being able to interpret the various types of SEC filings will help you in making informed investment decisions.</p>
<h2 id="toc-1">Principle Of Consistency</h2>
<p>Members of the public can attend FAF organization meetings in person or through live webcasts. International Accounting Standards are an older set of standards that were replaced by International Financial Reporting Standards in 2001. The accountant has adhered to GAAP rules and regulations as a standard. Full BioMichael Boyle is an experienced financial professional with more than 10 years working with financial planning, derivatives, equities, fixed income, project management, and analytics. If you have ever found yourself reading a report that uses some accounting language, you most likely saw the acronym “GAAP” in a few places. This is not surprising at all given that this tiny acronym is what a large chunk of the entire profession of accounting in the United States relies on.</p>
<ul>
<li>It helps them in understanding and interpreting the financial statements, hence making accurate judgments.</li>
<li>The purpose of these standardized practices is to ensure consistency and completeness in financial reporting, and to set a basis by which performance can be compared across multiple companies.</li>
<li>Internal users often need more detailed information than external users, who may need to know only the company&#8217;s value or its ability to repay loans.</li>
<li>GAAP has more rules than IFRS and, not surprisingly, is more difficult to understand.</li>
<li>For example, an item with a 10-year life is accounted for at 10% for 10 years.</li>
<li>Still, you would realize the payment over the subscription period (e.g., an entire month).</li>
</ul>
<p>This principle it&#8217;s telling you when you have to recognize revenue when the product is delivered or the service rendered. Structured Query Language What is Structured Query Language ? Structured Query Language is a specialized programming language designed for interacting with a database&#8230;. <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> The Structured Query Language comprises several different data types that allow it to store different types of information&#8230; Free Financial Modeling Guide A Complete Guide to Financial Modeling This resource is designed to be the best free guide to financial modeling!</p>
<h2 id="toc-2">Company</h2>
<p>He specializes in writing about investing, cryptocurrency, stocks, banking, business, and more. He has also been published in The Washington Times, Washington Business Journal, Wise Bread, and Patch. As per this principle, the accountant should provide the correct depiction of the financial situation of a business. There are ten principles that can help you understand the mission of the GAAP standards and rules. This means financial reporting should be made without any expectation for compensation. This is also a GAAP principle that states that an accountant must present fact-based data at all times and not present speculated data. This means that an accountant must be accurate while depicting the financial status of a company in a financial report.</p>
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" width="251px" alt="What is GAAP"/></p>
<p>Generally accepted accounting principles refer to a common set of accounting principles, standards, and procedures issued by the Financial Accounting Standards Board . Public companies in the U.S. must follow GAAP when their accountants compile their financial statements.</p>
<p>Your balance sheet applies to a single point in time and covers your assets, liabilities, and shareholder’s equity. Your assets should be listed per subcategories in order of liquidity, followed by liability. The difference between the assets and liabilities is shown as the shareholders’ equity or the company&#8217;s net worth. GAAP is rule-based, whereas IFRS is principle-based, as many industries may have industry-specific rules and guidelines to follow. In general, the IFRS leaves more room for interpretation and for companies to use their judgment.</p>
<h2 id="toc-3">Understanding Gaap Vs  Ifrs</h2>
<p>When financial statements are distributed by a business or other organization, the common rules that must be followed are known as generally accepted accounting principles or GAAP. The information in these financial statements help lenders, investors and others evaluate a company or organization. Generally accepted accounting principles is an embodiment of rules and standards that are acceptable and practiced in the accounting industry. GAAP contains a set of accounting standards, principles, and procedures that accountants and accounting companies must follow.</p>
<ul>
<li>So even when a company uses GAAP, you still need to scrutinize its financial statements.</li>
<li>Before sharing sensitive information, make sure you’re on a federal government site.</li>
<li>So, for instance, if a firm spends $1,000 on supplies that are necessary to do a landscaping project, they will write that $1,000 expense when they complete the landscaping service.</li>
<li>They&#8217;re used primarily by public companies; however, private companies, nonprofits, and state and local governments may also use these standards.</li>
<li>GAAP is rule-based, whereas IFRS is principle-based, as many industries may have industry-specific rules and guidelines to follow.</li>
</ul>
<p>If you&#8217;re an investor, it is important to have a clear understanding of a company’s revenues, expenses, and operations. You also must trust that whatever information you have about a company is accurate. Andy Smith is a Certified Financial Planner , licensed realtor and educator with over 35 years of diverse financial management experience. He is an expert on personal finance, corporate finance and real estate and has assisted thousands of clients in meeting their financial goals over his career. ScaleFactor is on a mission to remove the barriers to financial clarity that every business owner faces. IFRS is currently used in over 120 countries around the world, including the European Union.</p>
<p>Starting in 1973, the board of the International Accounting Standards Committee released a series of International Accounting Standards to create more uniform accounting methods throughout the European Union. GAAP may seem to take a &#8222;one-size-fits-all&#8220; approach to financial reporting that does not adequately address issues faced by distinct industries. For example, state and local governments may struggle with implementing GAAP due to their unique environments. New GAAP hierarchy proposals may better accommodate these government entities. Without regulatory standards, companies would be free to present financial information in whichever format best suits their needs.</p>
<h2 id="toc-4">Timeframe</h2>
<p>The best way to understand the GAAP requirements is to look at the ten principles of accounting. Professionals must consistently practice the standards and procedures outlined in GAAP. So the first one we&#8217;re going to talk about is what&#8217;s called the measurement principle. The measurement principle states that accounting information is based on actual value and not what we think it&#8217;s worth, not what it&#8217;s appraised for, not what it actually cost us. There are four main principles of GAAP that we follow throughout all of accounting.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="253px" alt="What is GAAP"/></p>
<p>Accounting, you owe it to yourself — and your employees, customers, and investors — to understand the basics of GAAP accounting. Fortunately, Baremetrics can help you track all your SaaS metrics from a single intuitive dashboard. Sign up for a 14-day trial and gain control of your company&#8217;s financial health. There are several options if you would like to get GAAP accounting certified or simply improve your knowledge. You’ll be able to quickly and easily set up these statements in your Baremetrics dashboards and keep up-to-date with the latest GAAP developments using the Baremetrics search functionality. If your client starts subscribing to your service on Feb 13th, and the subscription ends on March 12th at a $100 monthly fee, their daily fee is $3.57 according to GAAP principles. That means your monthly revenue in February will be at $57.14, and the remaining $42.86 is attributed to March.</p>
<h2 id="toc-5">Four Additional Gaap Principles</h2>
<p>This is especially important in publicly traded companies or in companies required to publicly release their financial statements. GAAP stands for “Generally Accepted Accounting Principles” and are the guidelines by which most finance professionals in the United States record and report financial performance in a company. These principles were created in the 1970s in a joint effort between the Financial Accounting Standards Board and the Governmental Accounting Standards Board .</p>
<ul>
<li>The US SEC makes it mandatory for publicly traded companies to submit different types of SEC filings, forms include 10-K, 10-Q, S-1, S-4, see examples.</li>
<li>That way, they will be able to match the right revenue and expense and avoid under or overstating their financials for any given timeframe.</li>
<li>Under the matching principle, sales and the expenses used to produce those sales are reported in the same accounting period.</li>
<li>Users must test materials in the specific anticipated operating environment.</li>
<li>He specializes in writing about investing, cryptocurrency, stocks, banking, business, and more.</li>
</ul>
<p>GAAP remains the accounting method of choice in the United States and is adapted in a handful of other countries around the world. In recent years, there have been questions about whether GAAP will eventually be replaced by a more internationally-focused set of principles. GAAP is currently defined by the Financial Accounting Standards Board and is primarily used by U.S. businesses. International Financial Reporting Standards, or IFRS, is the accounting framework used outside the U.S. GAAP has more rules than IFRS and, not surprisingly, is more difficult to understand. Still, it is considered to be a more comprehensive accounting structure. The accounting entries are distributed across the suitable time periods.</p>
<p>Organizations that follow GAAP rules and standards adhere to these 10 concepts. There is an expectation of honesty and completeness in financial data collection and reporting. Accountants must rely on material facts and disclose all material financial and accounting facts in financial reports. Accounting staff apply the same standards through each step of the reporting process and from one reporting cycle to the next, paying careful attention to disclose any differences. Government entities, on the other hand, are influenced by a set of standards that are slightly different from GAAP. The Government Accounting Standards Board manages those standards. Other countries have their own GAAP rules, which differ from those in the United States.</p>
<h2 id="toc-7">Cost Principle</h2>
<p>GAAP is important because it helps maintain trust in the financial markets. If not for GAAP, investors would be more reluctant to trust the information presented to them by companies because they would have less confidence in its integrity. Without that trust, we might see fewer transactions, potentially leading to higher transaction costs and a less robust economy. <a href="https://www.bookstime.com/articles/what-is-gaap">What is GAAP</a> GAAP also helps investors analyze companies by making it easier to perform “apples to apples” comparisons between one company and another. The procedures used in financial reporting should be consistent, allowing a comparison of the company&#8217;s financial information. GAAP may be contrasted with pro forma accounting, which is a non-GAAP financial reporting method.</p>
<p>GAAP is the set of standards and practices that are followed in the United States, but what about other countries? Outside the US, the alternative in most countries is the International Financial Reporting Standards , which is regulated by the International Accounting Standards Board . While the two systems have different principles, rules, and guidelines, IFRS and GAAP have been working towards merging the two systems. The current SEC reconciliation requirement is an important tool that allows them to compare companies in different countries on an apples-to-apples basis. Due to the thorough standards-setting process of the GAAP policy boards, it can take months or even years to finalize a new standard.</p>
<h2 id="toc-8">When And Why Were Gaap First Established?</h2>
<p>It attempts to standardize and regulate the definitions, assumptions, and methods used in accounting across all industries. GAAP covers such topics as revenue recognition, balance sheet classification, and materiality. Under GAAP accounting standards, the economic-entity assumption states that a business owner&#8217;s personal transactions are separate from the company&#8217;s transactions.</p>
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		<title>Allocated Definition And Meaning</title>
		<link>https://heilpraktiker-pruefung.com/allocated-definition-and-meaning/</link>
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		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Tue, 30 Nov 2021 18:18:36 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://heilpraktiker-pruefung.com/?p=483</guid>

					<description><![CDATA[Content Example Of Cost Allocation Life Insurance In A Qualified Retirement Plan Payment Application Synonyms For Allocate First Known Use Of Allocate Examples Of Allocate Game developer Adrian Stone argues that dlmalloc, as a boundary-tag allocator, is unfriendly for console systems that have virtual memory but do not have demand paging. This is because its [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Example Of Cost Allocation</a></li>
<li><a href="#toc-1">Life Insurance In A Qualified Retirement Plan</a></li>
<li><a href="#toc-2">Payment Application</a></li>
<li><a href="#toc-3">Synonyms For Allocate</a></li>
<li><a href="#toc-4">First Known Use Of Allocate</a></li>
<li><a href="#toc-5">Examples Of Allocate</a></li>
</ul>
</div>
<p>Game developer Adrian Stone argues that dlmalloc, as a boundary-tag allocator, is unfriendly for console systems that have virtual memory but do not have demand paging. This is because its pool-shrinking and growing callbacks (sysmalloc/systrim) cannot be used to allocate and commit individual pages of virtual memory. In the absence of demand paging, fragmentation becomes a greater concern. The C++ programming language includes these functions; however, the operators new and delete provide similar functionality <a href="https://simple-accounting.org/allocate/">what does allocate mean</a> and are recommended by that language&#8217;s authors. Still, there are several situations in which using new/delete is not applicable, such as garbage collection code or performance-sensitive code, and a combination of malloc and placement new may be required instead of the higher-level new operator. It is a percentage of the principal balance after Unpaid Interest has been capitalized. If you select this option, the Overpayment will be prorated by Monthly Payment Amount across your Unsubsidized and Private loans.</p>
<p>Using the returned value, without checking if the allocation is successful, invokes undefined behavior. This usually leads to crash , but there is no guarantee that a crash will happen so relying on that can also lead to problems.Memory leaksFailure to deallocate memory using free leads to buildup of non-reusable memory, which is no longer used by the program. This wastes memory resources and can lead to allocation failures when these resources are exhausted. The improper use of dynamic memory allocation can frequently be a source of bugs. These can include security bugs or program crashes, most often due to segmentation faults. Adding the cast may mask failure to include the header stdlib.h, in which the function prototype for malloc is found. In the absence of a prototype for malloc, the C90 standard requires that the C compiler assume malloc returns an int.</p>
<h2 id="toc-0">Example Of Cost Allocation</h2>
<p>A highly-configurable malloc library employing lock-free functionality, DFWMalloc is designed for enterprise environments to be robust against fragmentation and allow run-time inspection of the allocation space. For requests of 256 bytes or above but below the mmap threshold, dlmalloc since v2.8.0 use an in-place bitwise trie algorithm (&#8222;treebin&#8220;).</p>
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<blockquote class="twitter-tweet">
<p lang="en" dir="ltr">make them happiest. if ingame content or merch isn&#39;t what makes you happy, it doesnt mean you love them less! and if it does make you happy, it&#39;s not a bad thing to know what you enjoy and to allocate money to it! love things in what way makes you happy and dont feel guilty</p>
<p>&mdash; hiyori tomoe (@funwithhiyori) <a href="https://twitter.com/funwithhiyori/status/1422384243217362946?ref_src=twsrc%5Etfw">August 3, 2021</a></p></blockquote>
<p><script async src="https://platform.twitter.com/widgets.js" charset="utf-8"></script></div>
<p>Its allocations are deallocated with free, so the implementation usually needs to be a part of the malloc library. Hoard is an allocator whose goal is scalable memory allocation performance. Like OpenBSD&#8217;s allocator, Hoard uses mmap exclusively, but manages memory in chunks of 64 kilobytes called superblocks. Hoard&#8217;s heap is logically divided into a single global heap and a number of per-processor heaps. In addition, there is a thread-local cache that can hold a limited number of superblocks. Not checking for allocation failuresMemory allocation is not guaranteed to succeed, and may instead return a null pointer.</p>
<h2 id="toc-1">Life Insurance In A Qualified Retirement Plan</h2>
<p>Tell our agents which loans you&#8217;d like to pay when making a payment by phone. Send one-time instructions on a separate piece of paper when mailing your payment. Use the &#8222;Specify for Each Loan&#8220; option when making a payment online to tell us how much you&#8217;d like to pay towards each loan. Even when loans are paid ahead, your Auto Pay amount will always be equal to the Monthly Payment Amount or a greater amount that you may specify for each of your loans in Auto Pay. The results will include words and phrases from the general dictionary as well as entries from the collaborative one.</p>
<div style='border: grey solid 1px;padding: 12px;'>
<h3>Atrion (NASDAQ:ATRI) Could Be Struggling To Allocate Capital &#8211; Simply Wall St</h3>
<p>Atrion (NASDAQ:ATRI) Could Be Struggling To Allocate Capital.</p>
<p>Posted: Mon, 03 Jan 2022 16:50:22 GMT [<a href='https://simplywall.st/stocks/us/healthcare/nasdaq-atri/atrion/news/atrion-nasdaqatri-could-be-struggling-to-allocate-capital' rel="nofollow">source</a>]</p>
</div>
<p>To allocate costs, begin by deciding which cost objects you want to connect with specific costs. Examples include specific products, marketing campaigns or business departments and divisions.</p>
<h2 id="toc-2">Payment Application</h2>
<p>The allocation of new permits is on a first-come, first-served basis. Here are all the possible meanings and translations of the word allocation. They need to know how to allocate money and effort among the three to get the best results. The fear is, we will not take the lessons from this particular deal and improve the way spectrum is allocated. The governor has also allocated a number of state troopers to help protect the city&#8217;s highways. The president has agreed to allocate further funds to develop the new submarine. D to the investment bank as a percentage of risk-weighted assets was around 75% when I joined UBS.</p>
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<h3>What does it mean when a shipment is allocated?</h3>
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<p>Allocation is the process of assigning product items from the inventory to shipping orders and then fulfilling the shipping orders from appropriate fulfilment sites such as drop-ship vendors, virtual sites, warehouses, or a retail store.</p>
</div></div>
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<p>You can then use this information to help make business decisions regarding production, operations and personnel. Consider evaluating your cost allocation method periodically and making adjustments if necessary. Proportional allocation distributes indirect costs across relevant cost objects such as equipment or divisions.</p>
<h2 id="toc-3">Synonyms For Allocate</h2>
<p>The 6th Edition Unix documentation gives alloc and free as the low-level memory allocation functions. The malloc and free routines in their modern form are completely described in the 7th Edition Unix manual. Neither static- nor automatic-duration memory is adequate for all situations. Automatic-allocated data cannot persist across multiple function calls, while static data persists for the life of the program whether it is needed or not.</p>
<p>The very term &#8222;allocation&#8220; implies that there is no overly precise method available for charging a cost to a cost object, so the allocating entity is using an approximate method for doing so. Thus, you may continue to refine the basis upon which you allocate costs, using such allocation bases as square footage, headcount, cost of assets employed, or electricity usage. The goal of whichever cost allocation method you use is to either spread the cost in the fairest way possible, or to do so in a way that impacts the behavior patterns of the cost objects.</p>
<ul>
<li>The process or procedure for allocating things, especially money or other resources.</li>
<li>Activity-based allocation is often considered a relatively accurate method of allocating costs.</li>
<li>In the absence of a prototype for malloc, the C90 standard requires that the C compiler assume malloc returns an int.</li>
<li>The same dynamic memory allocator is often used to implement both malloc and the operator new in C++.</li>
<li>It is a percentage of the principal balance after Unpaid Interest has been capitalized.</li>
<li>Because the benefits that have been purchased are paid up, the employees can rest assured that they will receive those benefits even if their former employer goes bankrupt.</li>
</ul>
<p>Send one-time instructions on a separate piece of paper when mailing your payment, telling us you want to be billed for your next, full monthly payment. For example, &#8222;do not advance my due date greater than one month with this payment&#8220;.</p>
<p>Over-allocation generally refers to situations where resources are allocated at excessive levels. In the context of IT, the resources often refer to hardware or software capabilities such as processing power, memory, data management, bandwidth or other specifications. However, another very common use of the term involves resources to which too many jobs have been allocated, for example, a processor that is dealing with an excessive number of job commands. Traditionally, companies primarily only had defined benefit plans, as they were the main source of payments during retirement. However, over time, defined contribution plans have become more popular and more common. This also means the risk has shifted from the employer to the employee because the employer is no longer accountable to pay out a defined amount. The PBGC makes these payments by drawing upon funds accrued via insurance premiums submitted by employers who have qualifying retirement plans.</p>
<h2 id="toc-4">First Known Use Of Allocate</h2>
<p>Any profit generated by the departments contributes toward paying for the unallocated cost. Costs that have been divided up and assigned to periods, departments, products, etc. In depreciation it is the asset&#8217;s cost that is assigned to each of the years that the asset is in use. In cost accounting it is the assigning of common production costs to various production departments, product lines, individual products, activities. Defined benefits do just that, they define a predetermined amount that will be paid out to the beneficiary upon retirement. Regardless of the fluctuations of the value of the investments, the beneficiary is to receive the defined amount upon retirement. Those numbers may change based on other factors, such as whether federal lawmakers allocate more money for rental assistance or if the eviction moratorium, set to expire on March 31, gets extended.</p>
<p>Resource allocation includes managing tangible assets such as hardware to make the best use of softer assets such as human capital. Resource allocation involves balancing competing needs and priorities and determining the most effective course of action in order to maximize the effective use of limited resources and gain the best return on investment. Once the calculation is established and cost distributions are calculated, journal entries are created to transfer costs from the providing or paying entity to the appropriate consuming entities. During each financial period, as periodic expenses are incurred, this calculation is repeated and allocating entries are made. As business units begin seeing the cost of the services they consume, they can make more informed choices—such as trade-off decisions between service levels and costs, and benchmarking internal costs against outsourced providers.</p>
<p>Individual business units can then use this information to make important business decisions. The African Bongo Corporation runs its own electrical power station in the hinterlands of South Africa, and allocates the cost of the power station to its six operating departments based on their electricity usage levels. One excellent example of over-allocation that needs careful calibration is in virtualization. In a virtualization system, the physical hardware is partitioned into virtual components. Resources like memory and processing power must be precisely allocated. Any deviations either result in inefficiency or place too many demands on one point in the system, such as a given processor. IT professionals need to look closely at a system and observe it carefully to see whether the allocation is efficient and accurate.</p>
<p>It is his job to decide how the responsibilities should be allocated among the different salespersons within the sales force. You will be allocated 4,566 shares at the par value of 20p each. Salespeople should allocate time for work in each area of their business. Some aimed to allocate money for Israel and its missile defense system, for example, and others raised issues related to the process for vetting Afghan refugees newly coming to the United States.</p>
<p>To allocate is to set aside a certain amount of money for an expense. You usually hear about the government allocating funds for education or the military, but you may personally allocate some of your allowance to buying comic books. These example sentences are selected automatically from various online news sources to reflect current usage of the word &#8218;allocate.&#8216; Views expressed in the examples do not represent the opinion of Merriam-Webster or its editors. Agency Director Margaret Salazar said Wednesday that the application process could reopen sooner if state lawmakers allocate additional funding to the program during this month’s special session, which is set to begin Dec. 13. The largest possible memory block malloc can allocate depends on the host system, particularly the size of physical memory and the operating system implementation.</p>
<p>The Monthly Payment Amount or the remainder of the Monthly Payment Amount if an overpayment was received in a previous Billing Cycle. You will be required to continue making full Monthly Payments with your upcoming billing statements. Tell our agents to save your preferred allocation option when making a payment by phone. Update your profile and select the payment directions that work best for your goals.</p>
<p>A disk cache retains large chunks of data from storage in faster RAM. However, a large disk cache that speeds up one application may slow down another because there is less RAM available.</p>
<p>This is often done by establishing allocation formulas or tables. The basis for allocating costs may include headcount, revenue, units produced, direct labor hours or dollars, machine hours, activity hours, and square footage.</p>
<div style="display: flex;justify-content: center;">
<blockquote class="twitter-tweet">
<p lang="en" dir="ltr"><a href="https://twitter.com/AOC?ref_src=twsrc%5Etfw">@AOC</a>&#39;s amendment to promote psychedelic research was defeated in US Congress for the second time, but what does it mean for the industry&#39;s future?</p>
<p>The update sought to allow federal agencies to allocate funds for clinical trials on Schedule I drugs: <a href="https://t.co/q8pnvEoXwt">https://t.co/q8pnvEoXwt</a> <a href="https://t.co/Y5L5VheJl6">pic.twitter.com/Y5L5VheJl6</a></p>
<p>&mdash; PSYCH (@psychglobal_) <a href="https://twitter.com/psychglobal_/status/1420773912711942147?ref_src=twsrc%5Etfw">July 29, 2021</a></p></blockquote>
<p><script async src="https://platform.twitter.com/widgets.js" charset="utf-8"></script></div>
<p>Newsom said the state would be more aggressive in helping to catch and prosecute retail-theft rings, and will allocate more money for the job in next year’s budget. See More ExamplesWe need to determine the best way to allocate our resources. &#8222;MEM04-C. Beware of zero-length allocations &#8211; SEI CERT C Coding Standard &#8211; Confluence&#8220;. Including the cast may allow a C program or function to compile as C++. A payment received that is insufficient to cover the Past Due Amount + Current Amount Due. A charge that is assessed if your payment is not made by the date presented on your billing statement to avoid such fee. Original Principal less fees charged at time of loan origination.</p>
<p>Some proportional allocation calculations distribute costs evenly across a set of cost objects, such as evenly dividing a telecommunications bill across several divisions. Others prorate costs depending on factors such as size—for instance, allocating heating costs to branches of a company according to the size of their facility. Because malloc and its relatives can have a strong impact on the performance of a program, it is not uncommon to override the functions for a specific application by custom implementations that are optimized for application&#8217;s allocation patterns. The C standard provides no way of doing this, but operating systems have found various ways to do this by exploiting dynamic linking. One way is to simply link in a different library to override the symbols. Another, employed by Unix System V.3, is to make malloc and free function pointers that an application can reset to custom functions.</p>
<ul>
<li>The governor has also allocated a number of state troopers to help protect the city&#8217;s highways.</li>
<li>In many situations the programmer requires greater flexibility in managing the lifetime of allocated memory.</li>
<li>Send one-time instructions on a separate piece of paper when mailing your payment, telling us you want to be billed for your next, full monthly payment.</li>
<li>If you have a FFELP loan in an Income-Based Repayment plan, the payment goes first to Unpaid Interest, then to Unpaid Fees, and then to Unpaid Principal.</li>
<li>Allocated fundsmeans funds allocated by the general assembly for the construction of a particular regional emergency response training center.</li>
</ul>
<p>Highest Interest Rate – The Overpayment amount will be paid to your loan with the highest interest rate. Tell our agents to save your preferred billing direction when making a payment by phone.</p>
<p>Cost allocation helps determine which parts of a business are responsible for which costs. This can distribute responsibility for spending and expenses equitably across parts of an organization.</p>
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		<title>Allocation Definition &#038; Meaning</title>
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		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Mon, 22 Nov 2021 11:31:06 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://heilpraktiker-pruefung.com/?p=501</guid>

					<description><![CDATA[Content Cost Allocation Example 1 Planning 406 Cost Accounting Standard Indirect Costs Position Restrictions Costing If Changing Accounts For A Vacant Position When the fair value of identifiable acquired assets less liabilities assumed exceeds the purchase price of the acquired company in an acquisition under the “purchase method,” the value otherwise assignable to tangible capital [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Cost Allocation Example 1</a></li>
<li><a href="#toc-1">Planning</a></li>
<li><a href="#toc-2">406 Cost Accounting Standard</a></li>
<li><a href="#toc-3">Indirect Costs</a></li>
<li><a href="#toc-4">Position Restrictions Costing If Changing Accounts For A Vacant Position</a></li>
</ul>
</div>
<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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" width="253px%" alt="what does allocate mean in accounting"/></p>
<p>When the fair value of identifiable acquired assets less liabilities assumed exceeds the purchase price of the acquired company in an acquisition under the “purchase method,” the value otherwise assignable to tangible capital assets shall be reduced by a proportionate part of the excess. Alternative Allocation Process &#8211; As an alternative to the above allocation process all the undistributed assets for one or more service centers or similar intermediate cost objectives may be allocated to the G&#038;A expense pool. Consequently, the cost of money for these undistributed assets will be distributed to the final cost objectives on the same basis that is used to allocate G&#038;A expense.</p>
<p>The costs of any work performed by one segment for another segment shall not be treated as IR&#038;D costs or B&#038;P costs of the performing segment unless the work is a part of an IR&#038;D or B&#038;P project of the performing segment. If such work is part of a performing segment&#8217;s IR&#038;D or B&#038;P project, the project will be transferred to the home office to be allocated in accordance with paragraph of this subsection. Contractors with prior CAS-covered contracts with full coverage shall continue this Standard&#8217;s applicability upon receipt of a contract to which this Standard is applicable. For contractors with no previous contracts subject to this Standard, this Standard shall be applied beginning with the contractor&#8217;s second full fiscal year beginning after the receipt of a contract to which this Standard is applicable.</p>
<h2 id="toc-0">Cost Allocation Example 1</h2>
<p>If all of the $2,000,000 worth of raw material had been charged to cost objectives during the cost accounting period, the cost input base for the allocation of the G&#038;A expense pool would include the entire $2,000,000. An auditor recommends disallowance of certain direct labor and direct materials costs, for which a billing has been submitted under a contract, on the basis that these particular costs were not required for performance and were not authorized by the contract. The contracting officer issues a written decision which supports the auditor&#8217;s position that the questioned costs are unallowable. Following receipt of the contracting officer&#8217;s decision, the contractor must clearly identify the disallowed direct labor and direct material costs in his accounting records and reports covering any subsequent submission which includes such costs. Also, if the contractor&#8217;s base for allocation of any indirect cost pool relevant to the subject contract consists of direct labor, direct material, total prime cost, total cost input, etc., he must include the disallowed direct labor and material costs in his allocation base for such pool. Had the contracting officer&#8217;s decision been against the auditor, the contractor would not, of course, have been required to account separately for the costs questioned by the auditor. Actuarial cost method means a technique which uses actuarial assumptions to measure the present value of future pension benefits and pension plan administrative expenses, and which assigns the cost of such benefits and expenses to cost accounting periods.</p>
<ul>
<li>A contractor allocates general management expenses on the basis of total cost input.</li>
<li>A right to a pension benefit is not forfeitable solely because it may be affected by the employee&#8217;s or beneficiary&#8217;s death, disability, or failure to achieve vesting requirements.</li>
<li>Market value is the current or prevailing price of the security as indicated by market quotations.</li>
<li>The percentage of the segment&#8217;s operating revenue to the total operating revenue of all segments.</li>
<li>For example, if headcount is the basis of allocation for insurance cost and a company has 500 employees, then the department with 100 employees will account for 20% of the insurance cost.</li>
<li>They shall, however, be developed to represent a full cost accounting period, except as provided in paragraph of this subsection.</li>
<li>Payment is allocated to the items of the bill unit that contains the default balance group for the account and update the account balance accordingly.</li>
</ul>
<p>When processing payments manually in Billing Care or Customer Center, you can allocate payments before or after validating them. When you validate a payment, if you see a message in the status bar that says something similar to “Payment allocation required,&#8220; you must allocate the payment. If the bill number is missing or cannot be found, BRM uses the bill amount to find the correct bill. If neither the bill number nor the bill amount can be determined, BRM allocates the payment to the oldest bills first, because they are collected first.</p>
<h2 id="toc-1">Planning</h2>
<p>As of such date, the actuarial accrued liability represents the excess of the present value of future benefits and administrative expenses over the present value of future normal costs for all plan participants and beneficiaries. The excess of the actuarial accrued liability over the actuarial value of the assets of a pension plan is the Unfunded Actuarial Liability. The excess of the actuarial value of the assets of a pension plan over the actuarial accrued liability is an actuarial surplus and is treated as a negative unfunded actuarial liability. The sum of “distributed” and “undistributed” must also correspond to the amount shown on the “total” line.</p>
<p>Been sold or ownership has been otherwise transferred, discontinued operations, or discontinued doing or actively seeking Government business under contracts subject to this Standard. The right to a pension benefit is nonforfeitable and is communicated to the participants. <a href="https://personal-accounting.org/allocate-dictionary-definition/">what does allocate mean in accounting</a> Except as provided in paragraphs and of this subsection, the cost of a category of materials shall be accounted for in material inventory records. This Standard shall not apply to contracts and grants with state, local, and Federally recognized Indian tribal governments.</p>
<p>The calculation of the difference between the market value of the assets and the actuarial accrued liability shall be made as of the date of the event (e.g., contract termination, plan amendment, plant closure) that caused the closing of the segment, pension plan termination, or curtailment of benefits. If such a date is not readily determinable, or if its use can result in an inequitable calculation, the contracting parties shall agree on an appropriate date. Curtailment of benefits means an event; e.g., a plan amendment, in which the pension plan is frozen and no further material benefits accrue. Future service may be the basis for vesting of nonvested benefits existing at the time of the curtailment. The plan may hold assets, pay benefits already accrued, and receive additional contributions for unfunded benefits. Under the first plan, in which the benefits are not subject to a collective bargaining agreement, the contractor&#8217;s actuary believes that the contractor will be required to increase the level of benefits by specified percentages over the next several years based on an established pattern of benefit improvements.</p>
<p>Although these cameras are identical, the actual cost of each camera is charged to the contract for which it was acquired without establishing a material inventory record. The purpose of this Cost Accounting Standard is to provide criteria for the accounting for acquisition costs of material. Consistent application of this Standard will improve the measurement and assignment of costs to cost objectives. In any cost accounting period in which such a reduction is made, the balance of the inventory suspense account shall be reduced to be equal to the ending inventory of contracts subject to the CAS clause of that cost accounting period. A contractor acquires, and capitalizes as an asset accountability unit, a new lathe. He acquires, and capitalizes as an original complement of low-cost equipment related to the lathe, a collection of tool holders, chucks, indexing heads, wrenches, and the like.</p>
<p>The purchase price of an asset shall be adjusted to the extent practical by premiums and extra charges paid or discounts and credits received which properly reflect an adjustment in the purchase price. Other terms defined elsewhere in this part 99 shall have the meanings ascribed to them in those definitions unless paragraph of this subsection, requires otherwise. Appropriate implementation of this Standard will limit the amount of home office expenses classified as residual to the expenses of managing the organization as a whole. Other terms defined elsewhere in this part 99 shall have the meanings ascribed to them in those definitions unless paragraph of this section requires otherwise. The offers that appear in this table are from partnerships from which Investopedia receives compensation.</p>
<h2 id="toc-2">406 Cost Accounting Standard</h2>
<p>That’s why our editorial opinions and reviews are ours alone and aren’t inspired, endorsed, or sponsored by an advertiser. Editorial content from The Blueprint is separate from The Motley Fool editorial content and is created by a different analyst team.</p>
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<h3>Questions and Answers on Special Drawing Rights &#8211; International Monetary Fund</h3>
<p>Questions and Answers on Special Drawing Rights.</p>
<p>Posted: Thu, 25 Feb 2021 18:49:06 GMT [<a href='https://www.imf.org/en/About/FAQ/special-drawing-right' rel="nofollow">source</a>]</p>
</div>
<p>The costs of compensated personal absence for an entire cost accounting period shall be allocated pro-rata on an annual basis among the final cost objectives of that period. However, costs incurred for repairs and maintenace to a tangible capital asset which either restore the asset to, or maintain it at, its normal or expected service life or production capacity shall be treated as costs of the current period.</p>
<h2 id="toc-3">Indirect Costs</h2>
<p>As in Example of this subsection, the sample items are traced to prior years to determine the year in which acquired. Where the disposition results from an involuntary conversion and the asset is replaced by a similar asset, gains and losses may either be recognized in the period of disposition or used to adjust the depreciable cost base of the new asset.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="258px%" alt="what does allocate mean in accounting"/></p>
<p>To the extent that any cost allocations are required by the provisions of other Cost Accounting Standards, such allocations are not subject to the provisions of this Standard. Self-insurance charge means a cost which represents the projected average loss under a self-insurance plan. For an ESOP, the deferred compensation cost shall be the amount contributed to the ESOP by the contractor. Any other deferred compensation plan designed to invest primarily in the stock of the contractor&#8217;s corporation including, but not limited to, plans covered by ERISA. The total of this column should agree with the business unit&#8217;s total shown in Column 2. A supporting work sheet of this allocation should be prepared if there is more than one service center or other similar “intermediate” cost objective involved in the reallocation process.</p>
<h2 id="toc-4">Position Restrictions Costing If Changing Accounts For A Vacant Position</h2>
<p>Pension plan means a deferred compensation plan established and maintained by one or more employers to provide systematically for the payment of benefits to plan participants after their retirement, provided that the benefits are paid for life or are payable for life at the option of the employees. Additional benefits such as permanent and total disability and death payments, and survivorship payments to beneficiaries of deceased employees may be an integral part of a pension plan. Market value of the assets means the sum of the funding agency balance plus the accumulated value of any permitted unfunded accruals belonging to a pension plan. The Actuarial Value of the Assets means the value of cash, investments, permitted unfunded accruals, and other property belonging to a pension plan, as used by the actuary for the purpose of an actuarial valuation. The fair market value of the assets held by the funding agency as of a specified date is the Funding Agency Balance as of that date.</p>
<ul>
<li>Before allocating the cost, a company must define the various types of costs.</li>
<li>The validity of each assumption used shall be evaluated solely with respect to that assumption.</li>
<li>Unallowable cost means any cost which, under the provisions of any pertinent law, regulation, or contract, cannot be included in prices, cost reimbursements, or settlements under a Government contract to which it is allocable.</li>
<li>Such systems track the entity that produces the goods or services and the body that consumes that goods or services.</li>
<li>Supporting records shall be maintained which are adequate to show the age at retirement or, if the contractor so chooses, at withdrawal from active use for a sample of assets for each significant category.</li>
<li>Deferred compensation means an award made by an employer to compensate an employee in a future cost accounting period or periods for services rendered in one or more cost accounting periods prior to the date of the receipt of compensation by the employee.</li>
</ul>
<p>1 Note that this illustration assumes that the facts and circumstances of the award indicate that the award relates equally to each period of future service. If consumption measures are unavailable or impractical to ascertain, the next best representation of the beneficial or causal relationship for allocation is a measure of the output of the activities of the indirect cost pool. Thus, the output is substituted for a direct measure of the consumption of resources. A business unit shall have a written statement of accounting policies and practices for classifying costs as direct or indirect which shall be consistently applied. Insurance administration expenses which are material in relation to total insurance costs shall be allocated on the same basis as the related premium costs or self-insurance charge. If the award is made in the stock of the contractor, the cost of deferred compensation for such awards shall be based on the market value of the stock on the measurement date; i.e., the first date the number of shares awarded is known.</p>
<p>Consistent application of these criteria and guidance will improve classification of costs as direct and indirect and the allocation of indirect costs. If only some of the pension plan assets and actuarial accrued liabilities of the closed segment are transferred, then the adjustment amount required under this paragraph shall be determined based on the pension plan assets and actuarial accrued liabilities remaining with the contractor.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="251px%" alt="what does allocate mean in accounting"/></p>
<p>The form and instructions stipulated in this Standard shall be used to make the computation. Intangible capital asset means an asset that has no physical substance, has more than minimal value, and is expected to be held by an enterprise for continued use or possession beyond the current accounting period for the benefits it yields. The appropriate actuarial assumptions are, in the aggregate, materially different for the segment than for the average of all segments. Calculations of termination of employment gains and losses shall give consideration to factors such as unexpected early retirements, benefits becoming fully vested, and reinstatements or transfers without loss of benefits.</p>
<p>For example, if headcount forms the basis of allocation for insurance costs, and there are 1000 total employees, then a department with 100 employees would be allocated 10% of the insurance costs. If preestablished rates are revised during a cost accounting period and if the variances accumulated to the time of the revision are significant, the costs allocated to that time shall be adjusted to the amounts which would have been allocated using the revised preestablished rates. This Standard does not cover accounting for the costs of special facilities where such costs are accounted for in separate indirect cost pools. The contractor shall maintain such records as may be necessary to substantiate the amounts of premiums, refunds, dividends, losses, and self-insurance charges, paid or accrued, and the measurement and allocation of insurance costs. Memorandum records may be used to reflect any material differences between insurance costs as determined in accordance with this standard and as includable in financial statements prepared in accordance with generally accepted accounting principles. If the award is made under a plan which requires irrevocable funding for payment to the employee in a future cost accounting period together with all interest earned thereon, the amount assignable to the period of award shall be the amount irrevocably funded.</p>
<ul>
<li>Two variations of this example have been prepared to illustrate the impact of excluding or including cost of money from total cost input.</li>
<li>Financial reports to stockholders are made on a calendar year basis for the entire contractor corporation.</li>
<li>The $1 million cost must be allocated to the resulting 90 lots in a meaningful way so that the developer can report the profit of selling two residential lots and the largest of the business lots.</li>
<li>Future service may be the basis for vesting of nonvested benefits existing at the time of the curtailment.</li>
<li>They are shared costs because the trip benefited both product departments and cost objects.</li>
<li>Costing Allocation Attachments (if nothing under this section, please click the &#8222;+&#8220; symbol. May click &#8222;+&#8220; for as many rows of accounts as needed)Order &#8211; May use this to change the order the accounts appear in.</li>
</ul>
<p>Initial outfitting of the unit is completed when the unit is ready and available for normal operations. Practices used for estimating costs for proposalsPractices used in accumulating and reporting costs of contract performance4. Contractor estimates a total dollar amount for engineering labor which includes disparate and significant elements or functions of engineering labor. Contractor does not provide supporting data reconciling this amount to the estimates for the same engineering labor cost functions for which he will separately account in contract performance4. Contractor accounts for engineering labor by cost function, i.e. drafting, designing, production, engineering, etc.5. Contractor estimates engineering labor by cost function, i.e. drafting, production engineering, etc5.</p>
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<h3>What is allocation amount and method?</h3>
</div>
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<p>The benefit allocation method sets aside the money contributed by employer and employee into a fund that is invested to pay the benefit down the line. By contrast, a cost allocation method estimates the overall cost of benefits that will be owed and sets aside that amount.</p>
</div></div>
</div>
<p>Finally, allocating costs properly can help you identify profitable areas of your business and products or services that may be losing money, enabling you to make proactive decisions regarding both. Properly allocating costs is also essential for accurate financial reporting. Business owners rely on financial statements to make management decisions, and if the reports are inaccurate, it’s likely the decisions made will negatively affect the business. In July, Carrie produced 2,000 backpacks with direct material costs of $5.50 per backpack, and $ 2.25 direct labor costs per backpack. In the examples below, we used the square footage and the units produced methods to calculate the appropriate cost allocation.</p>
<div style='border: grey dashed 1px;padding: 10px;'>
<h3>ETF Prime: 2021’s Best &#038; Worst Performing ETFs &#8211; Nasdaq</h3>
<p>ETF Prime: 2021’s Best &#038; Worst Performing ETFs.</p>
<p>Posted: Wed, 29 Dec 2021 13:00:58 GMT [<a href='https://www.nasdaq.com/articles/etf-prime%3A-2021s-best-worst-performing-etfs' rel="nofollow">source</a>]</p>
</div>
<p>Table 12 shows the measurement of the unfunded actuarial liability for 2016 through 2018. A pension plan applicable to a Federally-funded Research and Development Center that is part of a State pension plan shall be considered to be a defined-contribution pension plan for purposes of this Standard. A multiemployer pension plan established pursuant to the terms of a collective bargaining agreement shall be considered to be a defined-contribution pension plan for purposes of this Standard. A participant whose employment status with the employer has not been terminated is an active participant of the employer&#8217;s pension plan. Actuarial gain and loss means the effect on pension cost resulting from differences between actuarial assumptions and actual experience. Category of material means a particular kind of goods, comprised of identical or interchangeable units, acquired or produced by a contractor, which are intended to be sold, or consumed or used in the performance of either direct or indirect functions. Directly allocated expenses related to the management and administration of the receiving segment as a whole, shall be included in the receiving segment&#8217;s G&#038;A expense pool.</p>
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		<title>Payroll Accounting Services</title>
		<link>https://heilpraktiker-pruefung.com/payroll-accounting-services/</link>
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		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Wed, 02 Jun 2021 14:20:17 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
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					<description><![CDATA[Content Timekeeping &#038; Payroll Procedures Tip 4 How Secure Is Your Software? Watch Accounting Cs Payroll In Action Step 12 Issue Paychecks Opening Up New Revenue Opportunities With Accounting Cs Payroll Hiring Payroll Accountant Job Description What Is A Payroll Tax Holiday? Step 7 Calculate Wage Deductions Payroll software handles the tax calculations for you, giving [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Timekeeping &#038; Payroll Procedures</a></li>
<li><a href="#toc-1">Tip 4  How Secure Is Your Software?</a></li>
<li><a href="#toc-2">Watch Accounting Cs Payroll In Action</a></li>
<li><a href="#toc-3">Step 12  Issue Paychecks</a></li>
<li><a href="#toc-4">Opening Up New Revenue Opportunities With Accounting Cs Payroll</a></li>
<li><a href="#toc-6">Hiring Payroll Accountant Job Description</a></li>
<li><a href="#toc-7">What Is A Payroll Tax Holiday?</a></li>
<li><a href="#toc-8">Step 7  Calculate Wage Deductions</a></li>
</ul>
</div>
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" width="252px" alt="Payroll Accounting"/></p>
<p>Payroll software handles the tax calculations for you, giving you more time to get back to your business. Initial recordings, also known as the originating entry, are the primary entries for payroll accounting. You need to record all payroll transactions in your accounting books. But before you can do that, understand the basics of using debits and credits in accounting.</p>
<ul>
<li>Payment or the hourly rate times the number of hours worked).</li>
<li>The purpose of an EIN is to track the employee’s federal tax payments.</li>
<li>A payroll tax holiday is a deferral of payroll tax collection until a later date, at which point those taxes would become due.</li>
<li>We will work with you to create a system that will facilitate payroll processing, timely payment, and tax return preparation.</li>
<li>Use IRS tax tables to determine the amount of taxes to be withheld from employee gross pay.</li>
</ul>
<p>Other tax rates will be determined by Federal, state, or local laws and your employee’s W-4. A payroll tax holiday is a deferral of payroll tax collection until a later date, at which point those taxes would become due. A payroll tax deferral is intended to provide some temporary financial relief to workers by temporarily boosting their take-home pay.</p>
<h2 id="toc-0">Timekeeping &#038; Payroll Procedures</h2>
<p>Pricing will vary based on various factors, including, but not limited to, the customer’s location, package chosen, added features and equipment, the purchaser’s credit score, etc. For the most accurate information, please ask your customer service representative. Clarify all fees and contract details before signing a contract or finalizing your purchase.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width="257px" alt="Payroll Accounting"/></p>
<p>The functions ensure that the financial resources are utilized effectively and the organization has cash on hand once all legal requirements are fulfilled. This function monitors payroll expenditure and ensures that the organization does not waste too much of its financial resources. An Asset AccountAsset Accounts are one of the categories in the General Ledger Accounts holding all the credit &#038; debit details of a Company’s assets.</p>
<h2 id="toc-1">Tip 4  How Secure Is Your Software?</h2>
<p>Find out the net pay of your employees by subtracting all deductions from the gross pay. This entry happens at the end of a company&#8217;s accounting period. This can either be quarterly or annually, but it&#8217;ll depend on the size of the company and the amount of urgency external stakeholders have to review financial information. It’s finally time to record the results of the above calculations as a journal entry in your books. Now that you know the amount of compensation and deductions, the next step is to record them via a journal entry.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="253px" alt="Payroll Accounting"/></p>
<p>Withholding for the employees&#8216; portion of health insurance premiums, employees&#8216; contributions to savings plans, garnishments of salaries and wages, employees&#8216; contributions to United Way, etc. First, you&#8217;ll need to register your business with the Internal Revenue Service to receive a Federal Employer Identification Number. Once completed, decide how much you want to pay your employees. You should compensate employees based on how much competitors within your industry are paying them. Conduct a SWOT analysis to help you identify competitors&#8216; pay and see if the salary you offer is a strength for your business. How you pay in wages is pertinent to how you document payroll information. You should account for all earnings that an employee made during the fiscal year.</p>
<h2 id="toc-2">Watch Accounting Cs Payroll In Action</h2>
<p>Their responsibilities include calculating salaries, updating payroll systems with employee information, and preparing internal and external tax reports. How you calculate payroll taxes will depend on your business and your local laws. However, here are some general guidelines provided by QuickBooks. Payroll can also refer to the list of a company&#8217;s employees and the amount of compensation due to each of them.</p>
<p>Gross WagesGross wages are the amount of remuneration paid to employees before any deductions like taxes, including social security and Medicare, life insurance, pension contributions, bonuses. One final stage in payroll accounting is to do a payroll reconciliation. A payroll reconciliation is a process you follow to ensure your payroll accounts within the general ledger accurately reflect the transactions that occurred in the payroll system. It also helps you to ensure that you are within budget throughout the year. We gave you some tips in prior steps to help check yourself along the way, but a payroll reconciliation is a more in-depth approach.</p>
<p>The result is one place where you can manage multiple services. As you do your <a href="https://www.bookstime.com/articles/payroll-accounting">Payroll Accounting</a>, record debits and credits in the ledger. Whether you debit or credit a payroll entry depends on the type of transaction made. The debits and credits in your books should always equal each other. Payroll accounting helps you keep track of employee compensation and other payroll costs. Accounting for payroll gives you an accurate snapshot of your expenses.</p>
<h2 id="toc-3">Step 12  Issue Paychecks</h2>
<p>In lieu of using specialized payroll services, some companies opt to rely on payroll software programs. Once the company purchases the software, there are no additional monthly fees. Software programs usually include printable tax forms and withholding tables. With respect to disadvantages, when companies outsource their payroll system, they must rely on individuals outside the business for accurate accounting. In the event of an error, the company&#8217;s on-site personnel must deal with upset employees. Companies might also face tax penalties for errors made by the payroll service. We offer estate planning and trust planning services for individuals and businesses to provide financial security for families and ensure smooth succession of business ownership.</p>
<p>You could say that calculating employee compensation is the main ingredient of payroll accounting. Another example is the reconciliation of employee benefits, withholding taxes, and other payroll-related deductions. While you usually hire an accountant or bookkeeper to do your business’s payroll accounting, it never hurts to learn about it.</p>
<h2 id="toc-4">Opening Up New Revenue Opportunities With Accounting Cs Payroll</h2>
<p>We’ve broken down the payroll process into eight simple steps. The first four steps don’t require much from you, the manager, other than a bit of research and making sure everyone has their forms turned in. In this article, we’ll give you a step-by-step guide to payroll preparation so you can be sure you’re not missing anything.</p>
<ul>
<li>The professionals at Muret CPA provide information and advice about options for debt management and financing, to help you reduce payments and the amount of interest you are paying on debts.</li>
<li>Global Strategic ensures that you and your employees will receive accurate documentation.</li>
<li>Payroll taxes also pay for Medicare, which takes out 1.45% of your income.</li>
<li>Increasingly, payroll is outsourced to specialized firms that handle paycheck processing, employee benefits, insurance, and accounting tasks, such as tax withholding.</li>
<li>Use the Transfer to Subledger Accounting process to prepare transactions for accounting for the costing results and journal entries.</li>
</ul>
<p>The purpose of an EIN is to track the employee’s federal tax payments. This means that s/he has to pay $9,114 ($147,000 x 6.2%) for social security taxes and $3,605 (1.45% for the first $200,000 and 2.35% for the excess $30,000) for medicare taxes. Not only does it give you an accurate picture of your business’s expenses, but it also helps in making sure that you’re paying your employees the right amount of compensation.</p>
<p>Processing payroll is a complex and time-consuming endeavor that requires adherence to strict federal and state rules and regulations. It requires extensive record-keeping and attention to detail. Small businesses often handle their own payroll using cloud-based software. Other companies choose to outsource their payroll functions or to invest in an integrated ERP system that manages the overall accounting and payroll. Employers don’t match income tax deductions, but they pay federal unemployment taxes. The IRS&#8217;s Income Withholding Assistant will help you determine how much federal income taxes your employees owe.</p>
<p>Each individual&#8217;s unique needs should be considered when deciding on chosen products. As a reference, it is the total cost of compensation minus any withholdings and/or deductions. Be sure to check with your federal and state requirements to know which type of compensation to include in the calculation for withholding and/or deductions. The employer has to be transparent about the benefits, and whether they will be deducted from the employee’s salary or wages.</p>
<h2 id="toc-6">Hiring Payroll Accountant Job Description</h2>
<p>Considerations must be made for payroll taxes, fringe benefits, garnishment issues and overtime pay, among other things. Accounting is a critical part of every business, but have you heard of payroll accounting? As the name suggests, this narrow focus of accounting aims at everything that has to do with payroll – not just salaries and wages, but benefit costs and payroll taxes too.</p>
<p>Top 5 payroll specialist interview questions with detailed tips for both hiring managers and candidates. Top 5 payroll officer interview questions with detailed tips for both hiring managers and candidates. Calculating salaries, overtime earnings, and vacation deductions. Cafeteria plans allow employees to choose from a variety of different benefit options that are made before any taxes are deducted. Self-employment tax is the tax that a sole proprietor or freelancer must pay to the federal government to fund Medicare and Social Security.</p>
<p>When you or your bookkeeper goes to close the books for November, $700 will need to be recorded as a credit to be paid in your accrued payroll account. When you pay the full $1,000 balance on Dec. 3, you’ll clear the balance by debiting the account for $700.</p>
<h2 id="toc-8">Step 7  Calculate Wage Deductions</h2>
<p>Submit the Create Accounting process in draft mode to create and review the corrected journal entries. Preparing payroll and tax reports for federal, state, and local agencies when required. The company may face tax penalties due to errors by the payroll service. As a business grows, its accounting needs become more complex. Larger firms may need to invest in a custom <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> enterprise resource planning system for its accounting and payroll functions. The law requires overtime—hours worked in excess of 40 hours per week—to be paid at one-and-a-half times the regular hourly rate. Some employees are exempt from the FLSA, and the Act does not apply toindependent contractorsor volunteers because they are not considered employees.</p>
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		<title>General Rules For Debits And Credits</title>
		<link>https://heilpraktiker-pruefung.com/general-rules-for-debits-and-credits/</link>
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		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Tue, 25 May 2021 15:57:34 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://heilpraktiker-pruefung.com/?p=1158</guid>

					<description><![CDATA[Content What Is A Normal Account Balance? Normal Account Balance Definition Fed May Run Fast On Long Road To Normal Balance Sheet Can I Cash A Check Written To My Small Business? Revenues Chart Of Accounts Screen Liability, revenue, and owner&#8217;s capital accounts normally have credit balances. To determine the correct entry, identify the accounts [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">What Is A Normal Account Balance?</a></li>
<li><a href="#toc-1">Normal Account Balance Definition</a></li>
<li><a href="#toc-2">Fed May Run Fast On Long Road To Normal Balance Sheet</a></li>
<li><a href="#toc-3">Can I Cash A Check Written To My Small Business?</a></li>
<li><a href="#toc-4">Revenues</a></li>
<li><a href="#toc-5">Chart Of Accounts Screen</a></li>
</ul>
</div>
<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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6sXms3txR1JAbtt3vIxwIJhkzZMDiUv8Aq2yam2arANLmTliiwfOysUD7Rydcx9gEx1zkBqytgqtCJEzyVGFxOEqGWNDYvsBvy+qnl4iLcvkJRwwQUeNSiVFcyYCdMB6gA9QzX5fQsTJrNnEhHN3KjNTitzqpgYUj4xuLnoOBGqP1U19S0s8oC3bbuSYUQtqRtV6+M1RamWWXeEcJlJsKQBMIgQT8qd1dftMiafR+praZXfQcqqKDMzNoouqqqAmAyfDKG4DFEhwEBxgSjXLC0fhMMyN1OMNLNOYqaG4o6zYpCSMYTdoI3KBgEeoh4DQXSvTks6Nyks2KCTE/EFz2cu7f9L3+2l9HyiNJ3FgjqQlcRhiCvfkwSi3ODkHm7b2fg438XIh6OM012te0FeFtEuuJO5IwOBxHtLc6KhNg+kBiGDIYxS0hUjA4UWFNu87Dfn6r8Tunlj3O6I+uC1Yx+4T5FVXblMYP34rsf2nbcpGIwr+FaLMWxyHRbmTDhkMUclEA6Bikyy/KE0wvy6Rs6ClHhZQ6aizdN2xVbldEJ84yRjgAHAPZRqddV5Rly21a9nLsW600dYFFnSYnKUCFz0CggDgqcUMNhKbqzqYMwDAEmTb1urIIUqZQIUoAUoYAA6AFQlyWPaF3iiNzW6wkhQHKYuEQOJfdmlC1NSpVlOS9oakEZtH8S1B+DtAwggu2HIb8DzAQEMCFfaQ1dt2Xtu4D2vJHLJR8Yu8RKsiYgiUCDtUKBg9Iue+lIKrdj8HWo/1I4+ExMjcQUxBpzYpYxzCltOLBg8PxF24NigQ5sYyIY64r2K08seDiF4GJtaNbR7kMLtyNy7FQ/xB3/vpY021jtu6WELELywnmXrEigidExCLqAQBUAhhDBhDnkAqGkdcULViYh5JOE5j5WuBeL4zVucpUUyKmKPLnkxcYx391EtF1QMXlgpjEQ2I3gWFrfirBt3Tyx7UTcJW5a8cwK6DauCKABxA8B8Q9lewGntk2o6cPrcteOj3DrPFUQQKUxs9Qz4eyonU6+Xdr6ZSN6QRCCsk2Ks345RAPSEMCYOvf0pasjUa6wvJS07teRcimaL+VCvI4BwgACACRQOeB58vcNRMAp1MRgcNXZhxTE2ggCBqnpMFNLrRzS57ImlnVjRJ3h1QWMt2cAMJwHIG5d+alk7ItJFhIRiMAzI1lTid6iCYbVzD1Ewd9Q8Rqtadxu3ETEvViviN1F0iLoGS4hShzMTcHpAFQVm6sNm9gR0/eDldV08VXKXs7cyhjAVQwdChywAVLwqbKuXNf4GtuCSQBFoBnqnhaz7XcIRrVeDaHSiDFOxIKYYbmAMAJfCictC3Lkex0jNxSLpxErcdkofOUVPEKiHWrNhsoJhcbicIDCSUFFsoBBETqAAjsx1zyHlX0itUrLl4F9creUBNjGGEjsy5BTMiYO4xR5h1DHvokK81sASWS24mLbC4PsE10UmsdXLGfRDybCUOg2YCUFuOgdM3pfM2gIZNu7sVJWnfNu3oRyMI5OZVmYCuEFkxTVTzzKIlHngQ6DUpCvp43D1HBjHgk7XTBRRRTXUiiiihCKKKKEL0OtZhW/TKftD/ADrTwdazCt+mU/aH+dYecbs9/ooPWiLT/otD/wCRQ/4y1K1F2n/RWH/yKH/GWpSteh/ab6BSGyKKKKtTRRRRQhR9wQMZc8K9t+ZbguxkETILpj/WIYOdRGnenFraXW8W2bRZGbsgVMsIGOJjGObqIiNM9FKBuqDhqLqwrlo1gQDxg8FWXlG2DM6j6Vydu2+IDIAZNygkYcFVMmYDbB9+KQLS1M18uZ3B2pE6VGt5sxBJGUfSBvQ4ZAADAmAeIByrRlGOfSolkmZWZi8oOIxPeaVVzCQA6IuAZFztvwWJ7hgrytNlqXYrjTKYl5O6n6jljKNkwOmZEeYAJ+7HhXTfyDt3blprl0zu9jdEfDpJMpSOJ81QAxwlC+GQ7/Gtn4DORAM1+TnTKYpTmKAm+aAjzH3VD4Xmsh/ZIFrmNrGCIHhBgatW+8yd91lhGxNQb1vLSeXvy1jKDHNFFJMwkLw0zgI7d4dN3QcU+aI2zNWzqrqaR9ELNmD+RTdtFhJhNQpi89vuq7eXhRgOuKkKYF1o4bs/Sw1VtfWS4GZMX8Gm/wCazw/sO4ldNNXWRLfVGQl5p2uxJsDe4IJyCQxR9wCIVJKqzenOpE5ccjZEpOsriho9BqqxRKqZFZAhinQOAiG0BEQNnpzGr1r3uxWp9oOMh7ZB9f8Aj/6hdJyoAgsdBHGPN3/sVnWxtL7lhHmk6MxC7giTTDx4AABiMjOMnTTH9ndtD3VPyFmSzi69VnhoMx05aIat2KgkAQWEElAMUv7xCrqox7KHZlVc7WR/NWpNuUUms0Sf43SqGZ2bcce30nVj4AxF4ZgsR2GwABI4thACn95sBSvARmos9f1my9wRVxmcx0iueS7QkRNk2ASmAASAo+kHTnWnyqJnMYhTlExPnAA8w9/hX7AKkMzeAQWgkyJ9Z/VQdk7CQQ8gCPwj9FmuCsa7UU7VBeBdEFre718tkvzG5t+1QfYOQogrTkTa9raein/7dgnyl2pYHJQUXLgiYh3YOKoh760oABjAVFsLYhY2akbhaMykkJThg6WyIioBAwUOfQADuCmMzeQ7UNwQPUnf81E5QwFuk7EE+gG3vZVPcdny0j5W1p3gaDOvDsbMkWhnhkwMmk5O6SEpcj0MJQN+7NU4yidYtPNJ2EXCQU7HMHGptwrzikS1IrItolV26UQVbENywc4ogIhzAphxWzxAMBjurystbQWIrN06ctdJL3S1IsbUA5H+oJ5yMXbARSYbDwUTIvcFMACIGDAgGcCIgOedXzok+1fcaJPHV5tFlrkTO+LFfKCRUnDluUR7MdwQvolUMGNwVcvOvKE1ifSeH1XuTWrTW7Lvh73UcxKD8s6rKoJIMWTlREQ4TchB5kzyA3QQxV/6unlYm9rNuppb0jKtY1Rx2grJMDnLuJgOQiFWzXueWMBQRIXJjMMcVS+GHQZBn0MrO9z2XfGp5rpvA0C5h+0RRI6MZLHAHC5SqAoYxsDgucYAM1+Ym1EZeNlHSMHeHyy2t9yyIEmIcIBOTApk5+kOQDFaJx7KDHIn+kMBcjgM+NV6IWS7IaRf8Vz5J3kC5vfy3We7aj7juNXTiA/IWQhT2iqDqRcuEylTACoCQCpmAfSE4mz+7nXKe1rnitPYV4pbbxdWGvxxLrtUiAZUzUXao7il7+RgH3Vo/HLl314BkxESAJRMXqADzCnpT+wqemHPJMRMD/jFvLSFW+tbCQu3RmYbRES6VcvWZDps9gAqIZKIlEueuO6q6tu2ZNC629y6Z2JIQCbaJXSkQekBMj1bZ+aKBMjkQNzzyrR3voDIdKZbJlXYvJ2YuuK7nQQALATYkiDw3us4WXE3pM35AzsxHXCY6Ec8SfqPkiJoornTEOGkUP6ueg19WjG/7as624cI2ZbsRUd9uGPRKd0U4nEUy8+hRzzEKvqZn4O3m3bZ6YZx6AjgFHKxUyiPhkRr6xctFzbFOShn7d61VDJF0DgchvcIUtPCVysyWk3+k2sdd+U3jh7LO1pWNdAW/ZDWRgHu5ndDl45I5KBjJpGA+05+7vCpi8LDuWQPqCaMhlVSryMa+bo8ileERBMyhC92R2iHvq+6jZu5YS3AZmmn6bYH7kjNvuz+cWN80oY7xo0AKX2Hh6NHS99hxt8un6qm9QgmNS7QaqQ9lzcaWDk2b1ZI5CoruUyCO8qYZ6lzkM8hxyrogHjWy4+69SISzb1mpRNm3RO1e4Bd4BTjgiQCOMl3CIiPdV4AICGcV5yxigNgyuqllTW4gYlzpIjgOAIEcrFfJqsZw2RcGROkKqZTimf5xBEM4H2hX0ooqxbCKKKKEIooooQvQ61mFb9Mp+0P8608HWswrfplP2h/nWHnG7Pf6KD1om0/6Kw/+RQ/4y1KVF2n/RWH/wAih/xlqUrXof2m+gUhsiiiirU0UUUUIRVK+V15SJPJZ0jV1OGz3NyKduQYJtEleEQplM+moptNtKAFHu5iIB31dVc0jGRswzUjpZg2etFgAFEHCRVEz4HIZKYBAedCEtaRahI6saY2zqShDuoolxxqMgDJ1+lQ3hnaPTPsHHMMD31X3lLT07Y7/TrUKOlnTaMirobM5lBNUxUlmjrKAioUBwIFMcpgz0EKu1JJNFMqKKZSJkAClKUMAUA6AAd1JOtunSmq+ltw2E3dptHUo0MRo5PnCDgPSTU5c+RgAf3UIWcLV1hvBv5XlyS81cKw2BJJvLejWplTcBN6xRKsocAH0QMbJgyHP0aVE7q1JSHSW/kGUjdUvdd2y7+PjlX3CTBucpioFFQ+QTSApQNyAevIBqwrl8kG+Zfydrc08YXnHt76ipQ0s8mtp+Esusc3acYDdgxDCUMh4Vab/RBySS0oGFeNEmGnmSLEOAgZUvA4YbMBjOeY5xSQlht5WIxmnlx3DfdkFhrmtqaLby8OSTIogs9UEOFsdGKUoJmAcicxQwADyqJL5ZC8Rbt8L3VZsUafsyNbTHYoKfTkmz1qsqCZdi5SF2qAIiAlEvUA54HNdl6eSxJXjF382cysSLifuVvckQDluK7cqiJQAE3KYh6RDYEBAO4a5lPJ+1AuPS+8rLlbN0qtF9PNW7Vsra7I6YKCRUpzGXOKZRwO3kUAHAj1oSTXprr1edx6jN9PNRNLi2o4moU0/CKpSpXvGbFOUpyLABCgkqXeQcAJg59eVdWoetV6x+o46T6R6ctbtuFjEpzkt26XCObNGqihiIkA/DOJ1VDJnwXAAAFyI1JH0plh1jtDUYH7XsVvWw6g10fS4h1VVEjAYvLG382Of3Uv3/pbq1F6wONY9FZS2RezsI3gZmPuAFwR2oKKHQcpHSyO4vFOAkEAAQxzCmmvlq/rxqdpbFflUppREDBMI5J/JmkLpRbPNwl3LItkQIYFjp8wyJigYQ5eNfuY8oucfajw2nmnlnRcks/hG1wLKTE0Ecc7VYeRGxOGfjKFDmYMgAcufOq41f8AJQ1R1HuS55Ny40/nTXXBNI75SnGSyi8IukgJFewpekUpFDiJ87gMUR57sBTDqt5POpmoEFbNjJNrENHQsewbpT7grgsvFOESlBRVqYoYHO0NvpF9uaSSV1tVtStO9ada5S09MhuiOi/k2Qkll5YrQjZAqBt5EQEhhUVEMiBfRDlzGr+ua94mb0TWv9Bs7NHvohORIkmuZBbYcpTAG8vMo8+oUsI6G3Ai41YUGbaqBfrJu1ZHNu3pmTbGSEyvLvEc8s1PNdL5ZLQRnpOpINhkG8IjGGc8+EJyFKAmDlnHKraJaKjS7aRKpxIcaLw3eCoZ7rHdDSUStGytPhmXLaEbyp1XMmCJCpGLkSiYSiIn5cuXPvEK7VtcXMpFWsWy7W+Upy6kDuEWLh0CCbZNPHEMooBTdBEADADmpK39M5OJu53PrPm50XFvtogpSgO4FEyiAm/Z50rNNGL4tiNtKTtSViDz9soOGiibwDg2dIKmARDcUNxRAQAQHA1qDuTiBA6m5g7+UwsX/wCQYCSTB5AWAI284lSc9rBfkZPQdmMdMCuLimGCr07c8mQqDbhqAUwmVAo5LgcgIBkREAwHPENNeU4SLcyUijbzBaAgX4RskuaWIR5xCmAix0WwlyommYcCIiAjgRAOVOEVYt3K39C31c8lGrLsoVxHOU2iZyEFRRYhy7ANn0QAohkRyNJ7fQ+4LfuWVNDW5YkxES0opJA5mWYneNBVNvUIGCiCgAYTCX0i4z7KlS7ibPAkDmbmb3ngNvqoVftAeJjnQTyEgQItHE7pg1D1fuLT90aVd2lHq2yiZEDuzS5SPFSH25Ok32DuAom6CYBHA8q61tVZl5qSvYdvW2xcFjiN1XqruSBuuKauR3IpbB4gFAOY5DnypAv3ydruuqZuhRBS13KE84ScoSUggdR8yKQhA7OlgMFJkoiAgPLcPIaZtQdK7yvi5o1XhW41ZRrhuu3mE+KWUblIICdMuAwIGEMfOAMDzAaXwsFpaJEwZN/KLTvv+iPi5hLjpMSI/Gb8tv1XPP8AlGBGS8oZhBR7mEg3gMnzhaXTRdmPy3mRbiGTgXIZyYM91MENqzKXNfbu14C32CjCNMkV0s5kuE6EpybgUTQ2DuJzDmJgzSsTQ+4IC55V3BW/Y8vGy78X4rTTMxnbU5sbylECiBwyGQ5hipG6NMLxuS+Ymfdo2yxZQbojlGSZEVJIiiUObcQxt2j78Y7qb2YIiGxsbzxtw5zKbKmYh0vn7wtHCefJW+ssRuiddQ2CJlExh8ADrWd771Quq7WFvSDazlGVvPLlZJNJAHoCqcCrYyokABtKbnjAj7QqxdIp2+75t6dk78jEmDZ5KOkYdEEDJK/JwCJUzKlMI+kbAj3cqTk9F9S+wRVoHuCFLb0FLIyDZThqC5XTIrvBM/8AVLgM8wznl0rCdJ2VudNxdQCnhwYIMxG8iJnYRKlrq8oEIGTlix0IxeRVuKghJrqyhEXAmAAE4IIiURU2gPeIZHIBUCje92stW74e2Zany6kaMi3p+O9BumRLhHMBSjg2TmyOAwAcuY1KSGi07H3RMSUBCWbLM5t32wx5tqJ12qhgADgUQKO8uQyAZDqPOuuV061QYXjcNzWXKW+mhcDNqyO2eJqACHCIYvEIJQ7tw4L0EO8Kj4isqp9pvdqqB1ncALWcJE2I25r6BqQ0uaatiat6NdKupe33r9oRV4ZJIgl2ZTUIACURyIhuxyx7akdCruvS67JJL3kxbpjxFwScpueIZYCqnAQMXYUC7cYDmOcV87d0eWtuVtNVpJJrM7ehXMYsJy4UWUV2DvDuxkphx7alNKrRumzIVza88vHOI9uusZgq3E/FOmooY4goAhgBDdjlmmJld+DZjhiWvrggGZiImG7+8pAtCz4vXe55y/b9aBJQzJ2rFwsatzRTKn6J1hL0EwjnA+ypCSnnmmjxlo3orbLN08btjv1zSC5wbs0BMPzhDJhER6AFchNJ9aLWdSNv6eXvDsbak3ajoqrluY7xkKg5OCePRHnnGa6ZHSrUq2bnb3ZZE3Hzb1eLJFyJps5iGU2jkFgMQByPMeVQg8lnMp4mlSltFzak+N4AJMm+niRt6BQkn5SlyNdP4KYNBwzGXm360eLh46MWPaimIgKhj4zge4tQOp9zagMNOIC474PGTq6N2Nl2IwhgEjtHmJAJ7RHlTHFaZa223Z5LZQZWNNoC6cKrtZAihklCqG3FEBEBxjIhgQH310W5oDdDGzbfgn0nGpLsblCecN0AP2dBPcI8FAB5gAZDr7aCHFclSlmuMaadTXJYNxABtvwdz8kz6Xam3tcV2Sdm37a7CHftGKEkgVo5FXKKphACnyHI4Y545VadVxJWDdKOpspf1tu2Caj22hjUu1AYSleEOYyRjFLzEmR54HNOVpp3MjbMWlejli4niNUwkVWJDEbncbfTFMpuYFznADzq1sxdewy1lenSLMQSSHEAncjgpWiiipLQRRRRQhFFFFCF6HWswrfplP2h/nWng61mFb9Mp+0P86w843Z7/RQetEWn/RWH/wAih/xlqVqKtP8AotD/AORQ/wCMtSta9D+030CkEUUUVamiiiihCKKKy/o/MeWE68q6/I7UyKbpaUopKjCrFTKBfnF4HDMHMxhLu356DQhafMYpCiYw4AAyI+AVA/l/ZX5LKXuNzx3yAiBzKSPHLwCgQwlNk/QMGAQH2hU+YoGKJTBkBDA1/P8AuyFXfRN4eRyVdRL5a1DKLdMhsGCIdlF6oJf8IGIqFCFuiQvC2IppHv5GcZoN5VQiTFQ6oADg5wyUpPpCIcwxXloXhb19Qpbgth+DxidVVAFQKIemmcSHDn4GAQrHWkswrqlM6TadSRxVV0zYyjmYKPPa5ZmFq33e/JTBUZpPNauac6ZW5qAxvxE8I5vheJPA9jLwztl3hyiYVM7uIA88hypIW8aKxXfOvms09e99EsFvdhT2bKfJ0XGxkGDpm+OQCicHKwjku7IgGMYqenry17vS99Q2EJfgWizs63GMwkzKxIsoLw7UVTpHE39nuKID386aFraiqRf63zsX5Ix9eDsEF5lO1Cy4IBySM4MmGM+Bdw5H2ANcLNLUSwNM5a+9QtewM1ew6Lk7paKTEsa6UOT0kClH0yjv2FIPPcJedJJX5ULd9429YkKe4bokCs2BFUkTKmARDeocCEDl4mMAVlrT3V/WGQmdUbBtaSmrjkIm1W05bilxxQMXQulTLEFPYGAOmIkKJR5d4Us6hXpK3j5MVzsD31LyV1sZaGK9Yz8cVs4iXJ3CfomIX5yYmARKPeAdaaa3KAgYAMHQQzX4cLpNW6jpc4ETSIJzmHuKAZEaobTKf1OtfXZ5pTe16Fuhk9txOcQcHaFQO2WBQCHTKBeqY5yGedd16TF83hd93W1b1zpwjG2owqgk4AKC6UUIIjvEehcBjlV+Hod4dpmANyuTF4nurAYknaOquCCm4y5IlvNxDkq7N0TekqHQwZxmu8eVZZhb9uOHsjTqx4VaRbfKEUq7duYxp2hxghxDBCjyABEciNMDHUHVOWQtiyJFZzByU3IPUTSThoBFjtEAASnKmPIpzAYPgNdr8qqNJIIiTvvAm/4LOpZ1TcAHNMwNuZi34rQte1R12LaoMLrs3Tdhf4FPLoSCjyT7IXi8NIUxIJS9N4AbGenMRpSndTtUH0pdBLYVnnDq1nvyawatYsFW75VIhBOLg+fRE5hHAB0AQGo08sfVALXC4njtMDhxKsqZxTpEtcw2McN4k8eC0905hRWeNXtTLghSv5WEuyUQkoZkg6WiWsaCrducxAMJHKndnn4YDnUldl+XSwvKIez82+gLWdsWizZ41agqgdycfTTcGH5gYEoB76iMtqlodIvPPh+fsm7N6QJaAbRy4/l7q9uQh1rzHtrNd06raiS103OlaRZv/wBuuiNGLVlGgs3cmApTGFY49AHdgMdOtT7u97ya6hR5b1lJG24p0k07CCTQqjVdY5fziSxx5lNu5B0pnK6rQCSNpjjwMR7pDOKTiQAd4nhy3V6V7y7hr5qLFImop12FEw49gVTunErf97x6uoa94A3ZndOiEiitiimVFMTFKG7rvyACI1j1awpuDYklejw+EOIpuql4aGwLzcmYAgHkfJXNiisvMNR9UIrSJrqTJ3KrIP7gdoxTRok0KYjYDriTjAAczn2gPLpkQruU1S1NtW3Luci1lXLNq1aDFSM0y7OcrlZYEjkMAcjFLuAwezIVyfaVMbtO0+1z9FsHsxiTIY9p8Wnc3MgGJA2Lh63jZX0+u6342dQtt7IESkHLZV4kkbvSTxvNn2ZCumLnYeaZNpGLkEXLZ4AmQUIYBBQAznb49BrPZ4u6YDXCG/KK5flw/wCSckuisdApRIfKe4o45CXOMfvqKjRua55HRuSJcqsepIJvNxWyBSkKYpDiI7enMAxUPtB4JlnGI47gc44q4dnqTwC2sI0zqvE6XugCJ/w9lqRy5bs26jt0sRJFIonOc44AoB1ERqq4zyj7MmbsZWvGx0usnIOTNW0iDUQaqHAOe049Q5d1fLyh3r38moS00nhkErilG8c7cZxhER9MM924Ax++mm4JC0NOrS4SDdgBoZiouwaDt3/mydSh1z7QrRLjK+dYvF1nV3MovDG04LiRMzeB7ceadeQ9K8McpAyY4B3Bmsyx8jqM2UsLUB/fjxRS7ZQpF48AKDRJucpjAmBeuQAOuajJj8pXuph0tV5q6YQisymSDcMj4jTEA4CRM23qJgDA58aWuy5n9ogGgikZJAuREEAgk8JB6rQtqX22um4LlgUWaiJ7ceFZqHMICComTKfcHh1xTRWUFYW/5W+NW3tuXe4gYyGWF4J2pAFVy5I2KJSDn+qAFD35rQ+l1wubq07ty4X6gHdSEagusIctxxKG4ce/NNjpsr8ozR+LcaFVpBGog2ggOIt6JooooqxbyKKKKEIooooQvQ61mFb9Mp+0P8608HWswrfplP2h/nWHnG7Pf6KD1oi0/wCi0P8A5FD/AIy1K1FWochbWhyicoCDFDPP/wDGFSm9P9YX41q0HN+G2/AJghe0V5vT/WF+NG9Mf7Qvxq3W3mnIXtFeb0/1hfjRvTD+0L8aNbeaJC9orzen+sL8aN6f6wvxo1t5okL2q6c6DWG61ra69Kt3H5TNI00YQeL+ZFMc4MJOgnADGAB8BGrE3pj/AGhfjRvT/WF+NGtvNEhVvYPk/wCn+nF63hftuNnBJO9VQVkBUV3EKOOYJh/VAR5j7a+afk+2KlYrDT4nbQjI6YCbR/Pen2gFhV5j3huEeVWZvTD+0L8aN5P1hfjRrbzRIVR3H5N1vTF3SF3wl53VbK8yciko3h5DgIPDl5bzlwODCAYEQ60ytNH7VaTN0zhDOzubuj0Y6RMdURykmkKRRDwHaI5Hxp33pj/aF+NG9PpxC/GjW3miQlON0ttGP0wS0iVZGeW4nF/I5kHBtwqNtmwSmHxx31XTHyR7HStWYs2Xu275qMlGSLBBJ/KmU+T0kVSqpcD6JinTIIGHI+iFXjvTD+0L8aN5P1hfjRrbzRIVPQHkx2vBPLimRvG7H05c0YlFPZZzJCZ0CSRzHTFMwB6AlE3LAV+Gnks2MEJORk1Nz828uJ0ydSEo/d8R0r2U4GQJuwAAUoh09o1cm9Mf7Qvxo3p9OIX40a280SEsBp3ABqKXU0OP8rlixiA9P83wN4H6eOQ61EXfovbV3zytwrSMrHuXTcGr0rFyKRXaQdCqAHXFP29MP7Qvxo3k/WF+NWUsQaLtVN0FVVqVLEN0VRIVfO9EbVVg4OHj3snGKW6QU2Dxo4Ei5CD1KJu8B8Br9SWjEHLQUfEyE7NrO4t0Z40lDOx7WkobO7B/AQHGOlP+9Mf7QvxoBRPuUL8as79VEHXtdUdxwpkaRcQk2G0qgYiThJgX0i8ewaTpNFd24FQ6nHEonE4j1+aGPCuKX0Zhn9wSFwxtwzkKrLHKo/Rj3fCScHKAF3iXHIwgAAIh1xT/AL0w/tC/GgTk71C/GkMbUDtQffb6pnB4Yt06RG6rW6tBLVuyUlZF1LTLVOcTTJItWzoSIuTJk2EMYPEC4D24Cuq4dF4K5XCJZCdmgjk00E1I0jrDZYEvm7i49gZ8asDen+sL8aN6f6wvxqQzCqABr22UTgMKSToF91X0tovCvp51cEXPzkKq/AnbEo91w0lxKGAExcdccshX6mNG4edl28lKTs24bNlknBY47sRbGVT+aYS48QzT/vJ+sL8aN5P1hfjR3+qI8e1uCfccKZ8IvdV7pJZF02uvdU1eEqZ09uSZVfJtirioizbgAFTTJnp6IZHHeNfiN0Qt2Hn1JiOmppBqouq6+TCOxBoCqgDuNs/eI46ZqxgUJ9Mvxo3k/WF+NcL2UqhBfBhalDF1cMHNpOgO380kDpDaR9PiabnI5GMREDonBUQWSUA+8pyn6gYDcwGuVDRmJUgZi3bhuGbnmc0gVsqWQdb+GQoiICTl6I5559gVYG8n6wvxo3k/WF+NRNGgdwNo9laMyxTQQKhudXvvM8DYbKuLc0Ktq35dOdVmJiTfpMVY8q710KgggoAAJQ8MY5e+v290PthxA27CNJCTY/kuoJ2DpuvtWLuzuATd4CAiFWJvJ+sL8aN5P1hfjSGHw4GkAR/P0VhzfGuf8Q1TP7EfkSPcqAvCxoG+bdPbVwJKLNzAXaoU21Qhy9DlMHMDe2lO1fJ/sm23K792rIzTxdAzXjyTgVjJpGDAlLnpyqy95P1hfjRvJ+sL8aulnNYVbA4XEVRWqsBcOKp1PyZ7eTWYB+V1wnaxLkrmOaHc5SbCA9Ch4YyFdKPk7Q5pxpJSd43DIsWLsr1CNcudyBVSjko+I4GrZ3k/WF+NG8n6wvxpf01yjJcvG1MdTw90sxencDDqXIo34xhuhYy73ebPMUwTwXwDAVFQejsJAPLQeM5iWxZrJyxaIA5EqK5FgABFYgcjiXHoj3U97yfrC/GjeT9YX41IOYOK7qeGoUXBzGgESOpk/jde0V5vJ+sL8aN5P1hfjT1t5rokL2ivN5P1hfjRvJ+sL8aNbeaJC9orzeT9YX40byfrC/GjW3miQv0FZhW/TKftD/OtOCqmH9oX41mRb9Mf9of51iZu4Esjz+ig66vUNNLKKUClhEwAoYAAOb76982tl+pSfXN99M1FandMP8g6KcBLPm2sz1MT65vvo821mepifXN99M1FPulD5B0RASz5trM9TE+ub76PNtZnqYn1zffTNRR3Sh8g6IgJZ821mepifXN99Hm2sz1MT65vvpmoo7pQ+QdEQEs+bazPUxPrm++jzbWZ6mJ9c330zUUd0ofIOiICWfNtZnqYn1zffR5trM9TE+ub76ZqKO6UPkHREBLPm2sz1MT65vvo821mepifXN99M1FHdKHyDoiAlnzbWZ6lJ9c330ebazPUxPrm++maijulD5B0RASz5trM9TE+ub76PNtZnqYn1zffTNRR3Sh8g6IgJZ821mepifXN99Hm2sz1MT65vvpmoo7pQ+QdEQEs+bazPUxPrm++jzbWZ6mJ9c330zUUd0ofIOiICWfNtZnqUn1zffR5trM9TE+ub76ZqKO6UPkHREBLPm2sz1MT65vvo821mepifXN99M1FHdKHyDoiAlnzbWZ6mJ9c330ebazPUxPrm++maijulD5B0RASz5trM9TE+ub76PNtZnqYn1zffTNRR3Sh8g6IgJZ821mepifXN99Hm2sz1MT65vvpmoo7pQ+QdEQEs+bazPUxPrm++jzbWZ6mJ9c330zUUd0ofIOiICWfNtZnqYn1zffR5trM9TE+ub76ZqKO6UPkHREBLPm2sz1MT65vvo821mepifXN99M1FHdKHyDoiAlnzbWZ6mJ9c330ebazPUxPrm++maijulD5B0RASz5trM9TE+ub76PNtZnqYn1zffTNRR3Sh8g6IgJZ821mepifXN99Hm2sz1MT65vvpmopd0ofIOiICWfNtZnqYn1zffR5trM9TE+ub76ZqKO6UPkHREBLPm2sz1KT65vvroJYdopkKmSBagUoAUPQ7gqeoqQwtAbMHREBKgap2ObAlmNxRDIGBE4gPu5UedGyPXA/YKfhrstJXNsRP+RQ/d6AVLcT2VU3vD2hwcL+R/VK6XfOjZHrgfsFPw0edGyPXA/YKfhpi4geAUbw8Ap6cT8w6H9UXS750bI9cD9gp+Gjzo2R64H7BT8NMW4PAPjXu8PZRGJ+YdD+qJKXPOjZHrgfsFPw0edGyPXA/YKfhpgUcJIpiosdNMgdTGEAAP316VUhwAxRAQHmAhRpxO2odD+qPEl7zo2R64H7BT8NHnRsj1wP2Cn4a4tVNToLSez3d3TpTHTQwmiiT5yypvmkD2iNVdZmsflC3DMMHT7RZFvb8ioTasD0OMikYfnmAfZzrirY19CqKLnAuPANJjzMGy28F2fx+PwjsczS2mJEuc1kkCSG6iNRA4BW950bI9cD9gp+GjzpWQHWYH7BT8NScpckHCgQZiVZsgUHBRXVKTPuzVT65am3Dak3p+3tSRQK0npkrZ0YCgoCqIh0Ae6rMRiKuGYXueLRwvcxzXNluV4rM67cPREF2qCZA8ILjf0CsQNU7HHkEyP2Cn4a986NkeuB+wU/DUjI3Rb0MdNKXmWLM6vIhV1ikE3uARr9vrjg4tiEnIyjNs0EMlWVVKUg+4RGr9Va/jbby/dcQo1jENN9rG/pzUX50bI9cD9gp+Gjzo2R64H7BT8NSUHdFv3M3O7t+WZyCKZthjt1AOBTeA4pZ1RuS87fQhPyKaxK7h7KoNnJX64JB2cRHeJOfM2O6oPqVmM+JrBHkJ+qto4StWrjDHwu/wCVo43nZSnnRsj1wP2Cn4aPOjZHrgfsFPw195i/LPtxUrWeuSNYLiAfm1nBSm5+wRqaQdIOUiOG5yKJqFAxTlHIGAeggNTaaziWio2R5fuqnUa1Noe9pAOxIMH05pe86NkeuB+wU/DR50bI9cD9gp+GpmTm4qHQ7TLSDZmlnG9dQCB/Gv2ylGEkgV3HO0XKJ+ZVEjgYo/vCn/XnTrbPp+6joqadcW5xZQfnRsj1wP2Cn4aPOjZHrgfsFPw1X3lO6pXfpnakSvZCTMZOXk0mKZnSe4hd3LpkO8QpZsHXzUS3r1jNOddrWbRz2byEbJsxygubqBB5jgf31n1cxfRr93e4Ta+kxfYTPFehwvZXMcbl32jR0lvihuoayGfeIbuQOMX8lc/nRsj1wP2Cn4aPOjZHrgfsFPw13v7rtuKdEZSU0waLqBkiay5SGN7gEa6CzsQZ8EWWRai8MlxyoAoAnFPPzgL1x7a7g6uba29P3WB8GsAHaTBvsduaiPOjZHrgfsFPw0edGyPXA/YKfhqUG44PDo3yqywxHa5HjF/Mj4G58v318m92207YrSTSbYLtW5ROqqmuUxCFDqIiA8qNVb/yN6fuj4FaJ0noeOy4POlZHrc32Cn4aPOlZHrcfsFPw19GWoVkyTls0YXPFrruyAogmRwUTKFHvAM867y3NAnbuXRJZkKLMwlcKAqUSpCHUDD3UB9U7VG9P3Un4bEUzD2EeoPoozzpWR64H7BT8NHnRsj1wP2Cn4aknNzW6zZJSbuYYotVgAyayixSkOA94CPWutlJMJJuV1HukXKJ+iiRgMUf3hTBrkwHt6fuoGlVa3U4W224qC86Nketx+wU/DR50bI9cD9gp+GmQVCBzEAqiYryoYqf8oMujsMyRXjyJLoqSG/5ztMomMQod4AACHvqmviX4YtFWo0ajAsbk+678uyjHZq2q7CM1CkwveeTRuf2VpedGyPXA/YKfho86NkeuB+wU/DUhMXTb9vkIpNy7NiVQ20guFSk3D7M19l5+FaxwyzmSaJsgLv7QZUATx47ulXaqwJGttvL91wijWIDg0wdrG/pzUT50bI9cD9gp+Gjzo2R64H7BT8NSsbcMJMtBfxUo0dtw6qoqlOUPeIV82l0W+/FYGEuycdnARV4axTbADrnA8qNVY/5t6fug0awJBabb2NvVR3nRsj1wP2Cn4aPOjZHrgfsFPw1IjdNvFjySozDLsapwTTX4xdhjCOAAB6COa4HOo9is1XCLu6YtA7VQEVincFASHHoUefWompVbvUb0/dTZhcTUMMYT6Ar8+dKxw6zA/YKfho86Vjj0mB+wU/DSfrR5QNr6RQjWTMdtJuXLhEgNEnBQU4Jx5q+4ACn627rgbujCS1vSTZ82PyE6CgHApsAIlHHQQzUGV3vqGi2o3UNxH7roq5XjaGFZjalMik8kB0WJET+a4fOjZHrgfsFPw0edGyPXA/YKfhpk4gh3F+FeCoA9wV0acT8w6H9Vn+JLnnRsj1wP2Cn4aPOjZHrgfsFPw0x7y+FG8v0aNOJ+YdD+qPElzzo2R64H7BT8NHnRsj1wP2Cn4aY94Bz217xh+iWlpxPzDof1R4ktjqlZAc/lceX/wCBT8NdSWoVmrJEVJOobTlAwZyHIf3VM8T2BWZzlJvN7xrixmKxGE03BnyI290iSFedprYteIAB/wChQ/4wqW44+NLNprAFsRPP/okP9gVK8cPGtOj/AG2+gUhspHjj9Kjjj41H8cPGvOOHjU0KR44+NHHx31H8cPGvOOHjTQkHyhNPLm1UsT8mrVuEYl2Dki4n3mKChQyAkES8w65/dTPppASdm2PD2zMy55J7HtSIrOTCIioYPaPMfDnUvxw8a84weNcwwtNtc4gfeIje0DyWk/NcTUy9mWOI+G1xeLCZIg33jyVc6+Smk8lHxen2qjpRuhcK+GaoZKVNYmBAwn6F6h18azzf23QtxEPNMNbpOdkVXqSJYZVwDgp0RHGBwI45Vqq97FtHUWLCGu+HRftym3kA4ekQ3iUeoDS3Z+gOktkSBZaEtRsDwg5Iut+cMUfZu6VlY/Lq+KramBo2h1w4dLHylew7O9psBlGCFKu6o6NRdShjqbybAy67bQDAkxMrOb9GI1QvDUqa1bkwSfQDQSREau4FMiY7MgYpchkc/wA68jn5HWmmhpxeCuYk8JVDGOJhKbI8hrSt26IaWXxMhcFyWq2cvsAB1eZRUAOgGx1r6x+i+mUWzj2DK2UE0Ip6Mg0JkcJLj1MFcf2JiDUcSReb3k+IOv6AQtr/AH5lww9JjWv8MeCG6WRSdTIbfYl2o2B5rIV9srg1S1mvCJlDRiJ27ngpO5Z2KZGDcvemTIZHv5VZN/afRNy6S2bFWxqVEzSlvnUMVB+62ISQhyOXIiHQQEAq8Lz0S0wv2TLM3LbDZy9AMGWDJTHDwMIda8ntDtKrihWEA/tRqVnGAINSpBsFIB64EOfOm3I6rTWLodrm8kHeeXD36IqdvsJUGCFIvpijEtDWuAIZpJEukzyGmJJ3ulHySJqzX8HPp23aoQEg3fglKNklhVQFYpQADJj9EQCuTysnKh7l0lbgYwEPdaIjgcd5Q/8AI1a9k2RaWncUMNaMQiwamOKhwIHM5h7zD1Ea+9x2pbF2rxjm4ItF4pDuivWQn/slg6GCtMYGq7ADDOI1W22sZXkzn+Ep9oXZtTa40zqgOMuuwtFyTxM3JgWkrJGtlrQtr6jXFqFNhDXvAP1wTfNDv9j2NNkAEqYZ7vDFbEsV/FOLMhHECQ6cedggZsRT5xUtgbQH24xVfzXk76PT9xK3NJWmgo9cLdoXEDCBFVM5Exi9BHNWQ1I2ZN02jVIiSKJQImQoYApQDAAFRy/AVMLXq1HABrtoud+cfhdWdo+0GGzfLsJhqZe6pSEEmzYDQAA0EiRH3gGyIkTdZj1LJE6heUY9tXUyVFvb0NE9pYtFHApJOFRAfSHmADj/AMU1+Rc5ZJ2JOM2bwVSN5tyQhOKJwImA+iAZ6BirBvvSPTvUhyg9u23kHjlsG1NUREpwL4ZDqFdlj6c2Xpym6StCGRjiPTlOsVMRwYQDAchqmjltanju8GCJde8mYge0Lrx/afBYvs+MsZrD4pjTA0AsJlwvMvmTbcbqqfLaVkFLStYsScvbvl1EW27pxf6uf34qpLembxmda7fQ8pOVcxqsScFIVIEAI2WXHkX0w5c+Xv5VsC5rUtu8E2iVxRqTwrFwR0gB/wCoqXoYK/Nx2hat2kap3DCtnwMlSrt+KTIpnKOQEBqOLyepiMScQ18fd8PAxz+ivyXtrhssypmWVKEmKgNQAa26/kJm0WcIuNisG/JUzrBed1nuF5FR7hOSUBxLSr0SnYoFHkRFLIdwdatvU9drpQtpprtZ8upPR8azCCfOinEe1o7DAUwiPt3fvAKu25tAtI7uljTc3aDRZ4oICqoXJeJ+0AdaYZWwLMmrTLY8hBNjwhCEIVoBcEKBRyXGOmBCuWjkdemyoCRrNw68yDIkfnutfG/6gYHE1sKW03fBYNL6UAN0uZoeA6SSTuPugcpusPXehdsNprb03LEXMrqPPLS0omKxkiqp5/MonP3FHcJvd7qeLJtGLsG0r6kJG7IYkpLQK4p29GORVTQSAvzhHIgI1qy4bFs66bfJa87BtncYkQpE0Dl5JgUMF2+GApdhNB9KLdj5CPibVbIlk0DN3Kg5McyZupdw8wCkMhqsrawQRECZsYg+sm/0Unf6iYTEYHu72OYS8khoaQ5usOaJJtpaA2wkwLgLIEJYLOy9PdONSiqKfK0tOEy43j+aQARKUgezIDTbD3NExmh+rUS8l26Eq5lnGEFFcKKAJuWA6jyrULzSWwn1rxVnOYcp4uFVTWZpCccpnIOQHPvqDuPyb9G7qk3MxL2miZ27/SqJmEm4fpcu/wBtRGRYjDtihH3YvO5bBPVWv/1By7MquvMhUP8AU1ggNJAbU1sbci0WPLgsl3U8n7kuG07NVaNXTVC3GxWKMi6FBqQxi5MqbmAGEPCtWeSzbsRZdku7eYXs2n3STwyjvsqgnRaqGAPzZM9wVOTuimmVyxMdDTdst3KEUiVBoY2QUTIAcg3BzqdsuyLR0+ixiLSh0I9sY28xUw5nN4iPURrqy/KK2ExRrVCDbe8iwtCx+0vbPB51lDcBh2uYQZLYGkkEnUTJIJnYAX3JSp5TGq0jpxYQI2+Xizs+sEZHEAfSA5wEBOAewP4iFZSRszUnROV09vS7bdYxrONmtrl8ivxF3BnBgFQVvD0QEK29P2pbNzvY2RnIlB44iF+0MjqBkUVMfOD/AP3dX7ui2bevOIUgrmjEX7FUxTGRVDJclHID+4Qq7H5TUx1Y1i+IjSOAgg39SOC4+zvbLD9n8G3BMw4cHl3xnH7xBBaA24Fmk7g3KzlIpWZqn5Rd2MtXJBIkPbzBBOKZOHHCTUA5QMZUvPmPPOfdXJqOFiP5jTfS6HuDZp46XXWcLGdCZNcxDfojKCPTOQxV53porpjf7hB5c1tIOHDdMEk1SCJD7A6FEQ6hX0ldHNMpm1mtnPrVZmi2PNsiUu3hD3iUQ5gI1S/KsQ4VBDTqMzeTedJ8osu2h2uy+k7DPDqoFNunQNOhhDC34jL3fJ1XAvN9lSWrCGnmnOltyM9FZkqIvXrVvLAzeGVK1RMbAiUM+hkM8wpJfQFs2VecRHaOTCzw8pbbo8uVJwKoGykI7jeA5rUlvaO6aWxb7y2Im2GhI+RDa6Icu4Vg/wAQjzGvzY+jWmunazpza1toNVnhBTVUEROYSD/VAR6B7KhVyetWqNdDWiBtPhgk+H1m6uwfbfBYHDVaU1ajiXGXaf6uprQPiXJ8EEtAlZTf3LCqeTHYtvISyAyKdwoi4agr+dDCo5ES9cVxxOnETqHeWrc/MFUVbwDddZsgBxADONptphDvxtrTK3kxaKLSYy42iiRwK4OAEhzAAHAc8g7udNkNppZUAecUiokiI3GIjIcxHi5KJR93IRqgZDXrOHeNMAAQJ4NIB6mVou/1CwGApVPswVA95c4khojXUY5wEHk0iVk2+rUtuc8k22dQn0emrPNgbMhemEROKJVDF2CPgHStfacWzaGnlntmtusG0SycETdKgBsFMochcmERHqOAqJPpHYKtioacKw5TwTdQFCNhOPIwH39feI1KXnZNvXzbBrSmk1vk8wpjtQVFMwbBASgAhz7q0sHlrsI81oBdpaPcTN/NeUzztQzOcO3A63tpCtUfG4DHlpaA2YJbBtsJtunIrjcACBgEBDPKveOPjUSzIgxaIMkMgm3TKkTI5HaUMBz7+lfXjh41tCYuvDkCbKR44+NHHHxqO44eNHHDxppKR44+NHHHxqO44eNHHDxoQpDtH+Ks4qCAnMID3jV/AsGetZnUVAFDhvAPSHlmsbNm6yz3+ii66vW11hLbcUGQ5MkP+MKk+OPiHxpcthf/ANuReR/6JEf/AIBUnxw8a1KJ/pt9ApBSHHHxD40ccfEPjUfxw8aOOHjVsoUhxx8Q+NHHHxD40p3srcKlqSqdpHIWYFqfsYmxgFMcuvLPvpI8n1TVpK01yauHOaRFyYUBVMUyvC/xCXl16eyqHYjTWFHSbgmeFloU8B8TAvxvxWjS4N0k+MzxA4gcVcC75JskddwsRNNMonOcw4AoAGRERqiZPywrObzKjKEtqfm2DZQUl5Bk0MdIDAOPRwHOrH1BNAu7QlIy45pOKYyDczNR0dUE9nEDaGBHlnI8qzqvZOtuhNmuZC1r+t9/b0SmZ0Rs7aFKZQmdwhu7xH31n5licTRI+DZoEkgAkexIsvR9lctyvHNf30g1SQ2m1znMa6dzqa13iBgAGBeStYxcwhKxrWUQKomk7SKsQqpRIcCmDIAYo8wH2UsavagO9OtP5S72DNJ2uxIUxElDCBTZMAcxD31nN9qxeWu8zZlj27LuLVbTEYeRlF2w4UMJDGKJEx8MkHHv9lQAS9xBotqrbs1cj2WRgpIrJqLw+85SAfrnrzxXPWzgOY4UgdjDvMN1bLRwPYl1OvSfjXtnWzVSuTodU+H94WuQbDhdbHtS4Tz9sxc6sQqR37RJwYgDyKJigOP41K9qD6QViPVLU65AJZGncK7mkGgwTdwsSHKPaXKpiBtIA9QDlzGnO1Lb8oFHRKdj1JpySbcqgrHoLugO7RQ7yCfuMId1WUs31vNJrC7SLkc4mPdc+L7FHD4dmLrYhlMVHw1rtw0uLdU8hEm1hxmy1QV2QwiBVCiIdcDX644+IfGsoeTUrGp3k4bvLoupvcLdoJH8LMiJimNnmqQw4yFXBrjcU5b+nL+TtyRFjIEUQKksAZ27lSgPLv61qZZWOZBsCC4xvPX9F5ftJl47O4h9AuLw0TMaZ9LkEciDBVni4/xBXnaA8aoFnOXnp1e7ZhN3k/uJlKW87lFEnJCBwV0NojwtoBgogbGOdQalxakQ+ncTravqA8drPHLRw4hhKTsRm7hYhOCQu3cBilOGDZzkK2RlznEQ4QYje5M2/AryxzVrQZYZEztYCL+e4WmuOA94V7x8d4VRNvu71uzVG7+JfMgyh7YfNwbx6BSAVXe3IcSqCIZEnXkHeI0jjc2qYaft9SENS3ouDTp45NkZAgt+CLoUQ3hjJjB1znuCm3LS8xrE257uEgbJOzZrRq0GL8tmmCd1q7jj4hXh3OwonMbkUMjVFwU5c9pXxL2jcF+upBiaD+UwfPSEAzRQDYMJcAAbeeQAfCl6079mE9Q4SNYXVdUzEzjZzxFJlmCKChilyVRAdpRx7uWKiMuc6S1wIAnjcRKZzVogFpBJjhYzCuFtrFabtlFyCCzgyMvJHim2UsDxy5znwD0R506A4EQzmsl2+c42nYm02BC93PP96lMb/Uy8YqNnbBWmFz3Oa4U4yOcjjidmXNvKoHL+qmBvhV1bLbgUjzmeUxPtxVFDNiATWHKI5xMe/BXbfGpFv6fIxDi4VFikm5VtDNeETflwuIgQB58gyHMaZQXEeeQrM3lioTDqx7AjYmZ7DJqXzCooPjJAqKKonMAKbR5GEB54HlmuO3blvDTbUbUPTe8dYJF/CMLNb3M2nZZNI68WoY6qSohgoFMQNgHAohyxishbgMhal44+IfGjjj4h8axppRqldqWtMHasLeeoFwwl0W/IPCq3hGg2IdwiCZklmo7Sm2GA45LgAABLTT5ON6XIvdzq2tVL0u9G/OzLLPYCXRTLHqFBTkswOUmDJgGA5GzgeYUJrUXHHxD40ccfEPjWZPKLvQGVxDDxOqF+sZZtFneJwloxxXBiYzhdwbYOCZ5YEwAPOnrRO/p++dAoG9JhUVpZ5FHUWU4YEMdUomLuEodBHaGQ8aRMCU2N1uDRxTZMa1acwEwaDk7obpuiDtUApDnKkPgc5QEpf3jTkg+SdIkct1iqJKlAxDlHIGAeghVLeT3HQjzTNF2ugg7cSThdZ+ZUgHMdYTjuA2fD21xOHF4zer03brK83sRBQLRo6TaMyEAVDCXIkyIDgg45gHjXAzFVAxtRwnVEAcONySt+vlWH7xVw1JxaaQOouuDBAsAJEk2BJtxV88cfEPjXwfyiMcxXkHJsJN0zKnEOu0oZH+VZZhdRdTrgaI3jDq3Y8eqyeCR6TNP5MFqCuwSCbrnZkRN9IKY5l1emoEpfzlpe72Ej7ZDsDZg3TIZNY4IAoodYDBkwDu2gAY5BSGYte2WNM8OhP0Vr+zVShU016rQB97cwZDYgXuXCDtvyVwwmqFr3AWE+T3S264Gp3jIp0TBuSKACYRHoXr0EaYWUwxkUzLMHqLghDimYyRwMAGDkJRx3h4VmzTiZmU2elFtM5RZqykrYeGXBPGd5Uy7DAIgPMM8qmvJjiH7KGmJFe6JN4kEw+bdmXMUUtxVRAVOQZ3D388c6KGMfUc1unfc8rA/VRx+S0cLSq1fiRpIgXMy97d4EfdVo3DrHp/a0ueDnLiSbPEiFOqQUjmBMpugmEAEAD3jTQxl2ck0SfsHSa7dcoHSVTNkpyj0EBrN1yDezrU+/WlnwURICvFtk1xfriTYAlN80AKICPXrii3rthvNZasVH3fcsSsmZVoLSLbAs8cLJiIHAMFHBSj3hgOlQZmDtbg8WExw2MbmxXRX7PUu70qlFx1O0zcOjUzVJaBLeQmZ3sr9uq+Iiz0WK0wdQpZB4mxR2F3fnT/Nz7KnO0cs55DWS1rum7psWBNOv3TxaOvhFoRZ2kCa5kymHbxChyA2OtTermoMhBuJyWtq+rnXfQ5kzizZsymjmwgIZSWPt7wHnzyFP7RaGmoRa3r5qH+2ahqtwwd45cCbkWIA4WmeK0yDjPQwUccQ/rBWf3kpe966nuLYYX0+go4lttJIxGZSbxWUMcMlMYBwHIM+OAqJjNQ75uu2LDtktzqMJGelZBjISqRCgsZJmZQBEmQ2lOfYXnjxqw49oJGk+W1zIH5kLmb2fquaHCo3YEi/hBa50m17NNhPDmtLA4z0MFHHHxD41nq/pu8bIUtqxUbtuGUNMunCqz9s3TUflbplAwJl5AXOf62M4ps0amL2cozLG6UZc7Nq5D5MdyqJUnKyRg5gcC8h2jyz7amzGB9X4Wkzx8jEqmvkz6OD77rBaduBInTIB8xtyurZ44+IfGjjj4h8ajwXDxo44eNdkrGUhxx8Q+NHHHxD41H8cPGjjh40SkpDj+0KzS4/+oV/bN/OtC8cPGs4OHR+0K+iHzzfzrGza5ZHn9FFyu22VwG3IvA/9EiHP2ECpPjB40t2yuIW7Gf5RH/YFSXaB8K1aIim30CkNlJcYPGjjh41G9oHwo7QPhVkJqS4weNecYvTIVHdoHwo7QPhRCFwX1Z1v6h206tW40RUZugAclHB0zhzKco9whVRJeSdCuTotrk1JuyZim4hw45d0AJAUOheQdPdirs7QPhR2gfCuSvgMPiXaqrJK2Mu7QZnlNM0sFWLGkzaN9pEiQfMQq9vTQG0bmLCrQclIWu9gUeysnUUoCZyofqxyHMOY8+vMfGomN8mO142FuGDC7p9dC5EkyuxWVIY3EKbdxQES8zCPjnvq1SvUlCmOmqQxSiICJRAQAQ6hQD9EyXHBUgpYzv3Btx76ictwjn6ywT+0flZW0+0+cUqIw7cQ7SDPuHahfezr77pAvDQG0rraw5kpaUiJODbEaNZJgsBF+GUMYNywNcTLydIBjbcjCp3ncwyEmoRVeWF6PadxPm4xyx7MVYyE5HOXi0e2ft1XTcpTqokOAnIU3zREO4BwOK6e0D4Uzl2FLi4sEn/pJnaXNmUm0RXdpaZAtYzPEbTeNp4KvtNtDYqwbgWux9dUxccwqj2cjqSUAxk0/AuP/NO942zGXtArW/KrLJt1jpqGMiYCmyQ4GDA+8K6u0D4UdoGujC0mYMAUBEGfdZuZ43EZxUNXHO1kiL8uUCAB5BR7yz4d9cUdcrk6pl4xkswSTyApnTV27twY5j6IUpMdC7aZPGqZp+dcwTB0V6zgl3e5kgsU24ggXG4QKYcgUTCAD3cqfe0D4UdoHwrsZiqzBDXH+f8Aay34KhUMub/P4AuCGtSLgpmfnGaqxl7icJrugOYBKUxEgTDby5BgoVDk0qtoLPSsntDzsKMh8olMJw4nE4/GxnGMbv4VPGm48kiSIO+QK+USFcjcThxDJgOBMBeuAEQ5109oHwqIr1QZDjw/Cw6JnCUSILRF/wAbnqoWX0/t6am3k5IcdRR9GGilkgPggoiORx3gb25qDt/RmHgpaMmHF0T0orDFOkwI8clMmgkYuNgFKUAEADvHn7adhcDX4M+IVQqRjkA5gyBREAEfcFSbiq7WlrXGFB+Cw7nB7miUstNKLZZsImOScvBTh5M8sgInDcKxhERAeXMvpDyqEfWMtM6+tb1XhzJMYiJAhHQjgq7kwiAYDPMSlEQzjvqxOPjnmve0U24yq0kzuCOu6T8BRcAAIAIPTZQt/wBgQWo7eGbzjhymWDmGs237OcCiZdAwmIBsgOS5HmFRF1aLWTedwXHP3B2tcbptwtrv24K7UxaAoc+S4DIHyoPPPcFOPaB9ledoH2VzWXYqutXyb4K3bijLskdQbwn5WGj3EUwXkn5R7O1VIUuwhSEKACAFAd3zhHqI4CpOx9D4+07uTveavy6LulWbVRlHKzboivYUFBATlJsIXIjtKAmNkRAOtP3aBo7QPhQmq9v/AEEgb5u095N7wuW3Xzxj8mSXyO8KiV+1zkE1NxTCGMjzKIDz604aeWTB6aWVGWJAKLnjolEUEBcKb1BKJhH0jd/WpLtA0doHwohCRldE4RKTdO4O7LkhWT9UVncbHvuG2VOb5w4wIlz37RCmaGsuFhLif3KzUcGcv2yDVQqh9xQIkGC4zzzgeeRqT7QNHaB9lUNw1KmZa1d1bM8XXbpq1CbR7W357DfkkxlpG1h5U7q371uOKjFXIuzxLVyUrUVBNuNjJRMUph5iAGAOY1+rg0eg52dfTSVwTUWSYTKnKs2LkE0X4FLtAVAxkBxyESiAiAc6cuOPsrwXHjUThKBGktsrG5xjmv8AiCodURNtrb2vsLm8hLcNpfbsG6tpyzcuzDa7JVgzA5wEDJqAADu5cx5d2K+1o6fMLKlpJ/ETcl2OSWO4GNUVAzZJU45OcgY3AIj4iPWpVvNx7pMizZ6gomocUyGKcBAxgEQEA9oCA/CukHGak2hREFo2/wCvyVVTH4t4cyo8w6xn1J/Mk+5SdcOkrOcuR5crO87hh1pFEiDtKPclTIsQucAOSiPePQa+bzRW1+wRDS35KTgFoUDg2dsFgBYQU/SbhOBt27qIiGabZCXZRTVR9JO0mzdINx1VTAUpQ9ojUHbup1kXW8PH27crF85TARFJJUBNgO/HeFVuw+GDocBJ/n8hdVPMM0NIOpudoZaQLC0XtG1r8FHstFbWYwyEMSQk1U0JYs1xVVgModwA59IwhzARrnntDbdnnMsA3BNsmE4cVn0c1cFIgsqOPzg+juzyDlnFPnaKgUL8iHF4uLHTFT5RasyPThs9DhmEQDn48qHYXDABrmiNkqWa5k97qtOo4kST1EnrC6Iqx4aJutW7my7gXasajFCUxg2AikYRKIBjrzGoF1ova69ss7eayMkyWjJBeTj5BuqBXLVwqcxjiQcYEPTMGBAeVOnaKO0Yqx2GouGkt/hXNTzLF0nBzKhBt+AIHQEj3KT3WkUW9hmTR3dM+tKx7gzttNHeZeJqmDBhAcbdohy27dvsr9v9Lzy1mu7Sk9Q7qWO8WTWNIlegk6JsMAgUhiFAClHGBAA5gI029oGjtFNmHp03amiClWzDFYin8Kq+WzPD1tyHkLLvQMCKKaIKGPwygXcYcmHAdRHvGv3xw8aju0eyjtHsq6FxqR4weNHHDxqO7R7KO0eyiEKR4weIVnUeYiNXzxxrPp3gFOYu3oIhWRmn+Hv9FByuC3V8QEaGf+kR/wBgVI8f/FS9bi4Gt+NEw4HsiP8AsCpHjE+lWlR/tt9AmApDj/4qOP8A4qj+MT6VHGJ9KrE4Uhx/8VHH/wAVR/GJ9KjjF+lQiFQS3lVXOl5VJNAg08cjEnLt+VfSznh7+JjGOHnlnNaN44fSqI7NH9s+UOyIdq27OPww4m3w3dcV9+MX6VCFmKQvKS0vY6+WUD5YXRHScvBbjiJtsmQCFKQR7gX3By6ZpbgLhuaG8nV9oZISzle5WVzp2gVwZQeMdJdQqgKZzn9Ec3P2VZ+rWg0tf+sNpX9FzCDWLYAknPNTgO54kguC6AB7jgPXuGv270JknHlEpaqBKtwt0SJvF4/aO88imkdJNXwwBD/EApoSp8sakWfrtfrPTO246TBhAxZl1ZF2KRCppEPghcAIicwBy7qa5fyo1V7Ysxa3mEY0nLwbqOAJLO+C1ZlS5KCc4AIm9IMAABzpoj9PJRnqNe14qPUBbXLGtmTdMM7iGTKcBE3s9IKrd55OtysYCy3sOeBkZ+00nLZRtJoidm6RWOJhDpkohkMDQhSZvKpnE9PHc+jbLGRnoy4UIBy2Zu9zZc6g4KokpjmA5Dr0pz051WvyR1DkdNtSLbjoyRSjUpdmowciqmogcwlEpsgGDlEMD3UsSuk94XNYsfDP2NsQkg3uBpKqJRSIkQ4SR8iA8gETCHfTmSx5ENaR1IF0j2IYAsVwufE4gKmPu8MYGhCiL71ou6M1VS0ztVhBJKlYovhWmXZkAebziUUm+AEDGKAc894hXx1o1h1F02F7MRkfagxEYx7adKQlBTdvdpdyhESAHLGBABHqNRuvGml/apKqW/GtLZCJWIkCEm5KcJCNUAwCZRES9/LIc6V9QvJ7vu4bgupWOcW7KtLoikGBHsymZVzGCm3FIwIh0wYfSzywIiNCFNGvaPlfKLs2+/SRYO9NXkpg3UiZlUVMD7QCuO3PKzlZSRt+aesrf/Jm5n5GLVFrICpJNyqG2pKqpYxgRxkAHIANTkPofJoXHaj+UkG6jKHsQ9qPCEzuUVNwwE5f8OCDUNpno3fmn7iIto0DYryEhlQKjLmaCD86BRyXIYxxADluzQhNtka0XjfGpEtbzSPgWkTDSKjBw3cPDFkhKQP04J4wJBEeXPpTZc0sxQ1LtlmrGlWcLNnRk3AqGAUgKACIbQ5Dn21WshpVqHc2q8PeE2nbUc2g35nJJKNKcj54hgQKgr3Y58856VZE7bLyTviEuZFdIqEYg4SUIb5xhUAADFX4csDzrNoP5LlxgeaY0C8j80ooa33upGlutW1WScAlJfJ65+0iKw/nNm8hcYwA460xPdRbxmLokYWwoNi8RheED1V24FMTnOXdwyAADzABDmPKoNPTCWJpstZhnzcXKkl2zic9oF44KY9+K+iln39b10ycxZL+L7LOcI7ojwptyKpSgUTlx1yAdK7z3VxOkCRMTMcN/wAVmjvbY1FxBiYieO34KRLqdez++JS2oy3WJWMEZA8g6XXEBBM6YHMBQAOZg9L2YAKgo3yhHz1eNmFGUWMJKPyMk0U3W58mU59hFTJ4xgRwIhnIANNUDaDthcF0S0k7SWTuEEA2kAQEAIiCZs+8c0o2dprc9oKMoVKOtl3GMV8pv1m//qxRA2QAeWN4Byznuptdgy0gtFgPe1/eUnNxzS0hxuT5xe3tCnL+1Xumx3zh+4ZwhodqqQooi9/9aomIgAnKTGA6jy9ldMjqjcK1/mtCDZRaRG6KC5hfuBSUclUznggAYHAB8aR7o0ZumYXuNogrDLITbwXhH7shjukQ5YRL3AUMYAQ7qn78sS7LveN2JCQqbNA6J0ZDaYHjYCiAmAoh44H40w3CQ0SNjJ6QY6qJfjZdY7iB1kT0X2uvXCTjpuYYQTeIMhACUrvtrvhqrn27hKkUA7g7x76sy27jQuSBYTzYhiJPkCLlKbqXcGcDVSSOmtwxlzScvbrC35NvMnIssEojlRBQCgURKIBzAQDOKlWVy3iGqcfZbFk3TgI6HFeUWIgJSA5MOEyJD0x1EQrlxQw/w2ijv+15HquzBd5NRxrG372g+inbs1BnW90t7Js6NavJQ7YXq5nSgkSSSzgOYAIiIjURL6k6hIXJGWdF2xHnlnjDtjjiORBJDBsG5gHMPD315dlo3QW9G992U6ZdtFoLByg83bDp53AYBDvAa6Yy1J8L5Z3lMv2qp04gWKwJFEuVBU3ZD2d1YD/jOeQCRccohe2onA0aLXuDHQwmDOrXyN9uX/aXpfygZRmaXfM2UQZjArC3dJKuhK5cHJ+l4RccwAc4z1xU5J6pXNMXENvWDCtXgtYtGTeqPFRTApFgEU0y4AfSEAEefKl4NMrig5yVUg463JJhKvVHwKSSG5Zuc45MHIPSDPMKkZWyryirydXZZLuNKMywQYyCLkogVMyWdiiePADCGPdVIOKg6id+G/Hb8F2vGUy34QbOkxqJgnw2cBcH70ecJS08n0mts2Ig/hyLuX9zyRExUVMUWqnEWNnlyMPdz5U56UXFqDJ3ldbaeMzUjmkkZIcLGMZEeGUSlIAhjaOQEfaI1FQGk03FMLPaupVusrATTqScqAAhxSqioIY9vphTHbFtXLbd7zj4rhmtCTS/azZEQWTUAgF2h3CHLNLD0azNGqRET/8Anj7qeZYzA1hiBSLSXBxBM/8AkJ8M7Et25r5662rc93RUUWBbJSKDB6Vy8jVFeGV4QOhRH39w1F2ffttxNxJQ0/psW0pYWxzN1BRJsVIQMmKU5fZ3VNX011IJLM5yxJRociKZknEc7yCauehgEOYCFL7Sw7zvG4m1y6jumKBWCCqTRiyyIFMoXaJzGHryGpVWPFcvpA6rbgRHruFVg61B2XCji3t+GA6Ic4PBPDSLOk8SNuKiX2smqC8ejf8AHMotvbS0kmybtlgMK66ZlNnEyHIPGpdvOIRWu10Tr0cIsrYbrq47gATGEA+FLL7TPVoLSJYLRaFVjI9yVy1cnMYFTgRTcUgh0D303p6bycjdtwzU04SK0m4NGM2pj6RDgUQOPuyPKqWNxDiJBkEG/ODMeWy78RUyuix2gsAIe3wblupmmf8AlGo80rw+umoMpccMZuSKeN5lyQBiGxDnctWph5KqHD0SiAcxAa6L81QvmXvyWsG37ljLUKwKQrdd6QRVeqGIBg2CPogGeWa+draeap2dHBa9ufk4wb7tp5hNIRcnTz1Eo9TY9uK9vyytV7xK9tx8xtl4xdKYQlFCCVw3TyAhyDnuDxzVZGKNGCXTP02mZ99l1Mdk4xwdTFIMAIBkWuIcWkaSQLaT4jczKvK31ZMkIwJNrJqPyt0wcnTH0TKbQ3CHszmpDjh9KkSGZ3tHXM3buJNitbDeISQKQSD2oz0o4E4m6bRL3eNNfGJ9Kt1oIaJXzureo4jaT5KQ44fSo44eNR/GJ9KjjE+lUlBSHHD6VHHD6VR/GJ9KjjF+lQhSHHD6VZ1WWUBU4Accbh/nV9cYvcaqCW/TKftD/OsrM/8AD3+iiVbVuLh8gRuP7ol/sCpHtFQFvrAEDGhkOTRH/YFd/HDxD41pUj/Tb6BOVI9orztFR/HDxD40ccPEPjVkpypHtFedoqP44eIfGjjh4h8aJRKke0DXnaKqGK8pHTSZ1bd6LspFc1wMyn3ZSwkY5AycgG+kAfyGrO44fSCiUSpDj0ces3NdZLuh9LtSxmX5V7ntCYdxjNQxAKKnFEBZDt78goUPbiuVtrVer3yf4KRB2VK938qlbjg20Mleg44aptvT5oCbpQhab49HHrM0frwlY+p2ocRcwz8wjHrMzkTZNTLkZocDKipugFLnmOOfsqzrg1rtOFjYh8wSfzi88j2iPZRiHFXWSxkT7cgAFDvERChCsvj0ceqle+URp9H2gyvR0u9IzePvk0UezGFdFzzykdMOYGyGMBmpXT7V+39Q3cjGMmMnGSUWJBcMZJuKKwJnDJFADI5KYOg0SiVYvHo49VpP6zQsJdw2Y2g5qXeocEXx49rxU2JVfmCqOQHmHPkA8q47216t2w5J02mLfuI8fHgQX8qgwEzNoBscznEQEQADAIiUBx30SiVa/Ho7RVKIXg8L5RT5irNHCCJZaciCRlMIlN2kcq46Z29/hUjb3lB2bcU4xiEmMwzbyxjki5J20FNo/MXPJI+cjkAEQyAZ7qESra49HHqtLZ1mhLuuReBhYSbVbIrKtwleyYZHVT+eQD5zkB5ZEMZqWuvUSItRy1YLtnj167ATJtWaPFV2B1OIZ5AFTYx1R2lgkqFSqyk3U8wE68cKOPVMWBqe3Jbc5cc6/dLN/lpZBomYgmVHI+gkUnXPspqiNVLdkmck6eEdRR4knFdoPk+GomnjIHxkcgPdirqmEq0yREwueljqNQAzEp949HHqt0dZIA0Y/l3UVMM2rBt2sVHLQSFVRzjcQc8+7kOB516nrHbqsR8sFYSoEXcA2YpGaiCr44l3AKJf6wYyORxgApd1rfKeSffcP8wVj8ejj0iR2pkPJQz6URZyBV41ThOmJm4i5TOONobAznICAgIcq+EXqzAP0ZMz5s9i14hEHDpu9S2KFSHODgACICA4pd3q38Jspd8oW8W6sLj14CpQERAoZHqOOtI0bqXFPYl3NvY+Ri2jRMFeI9Q2AoQehi4Ec58OteW1qZEXJJfJIMZCPdHS46JHqPD46X0icxz/ADpGhVAJLdt0DF0SQA7fZPfHo7QFRx3REyGUOcAKUBERz0CqjvTV9m/bsULfCSQBWWbokeCgJUVygoAHKU3f+/rVMqOKxlLCN1VD7c1dvaArzjh41X81qpBwj1aPM2fuxZlKZ6s2R3ptQEM5OOfDmIBkcUvTmovyNqWzBM7x8xeQfGQatCCoKpxVDBgDp83PMe6lKqq5lQp8ZuAfKVcILh417xwqs3WocVMsISWi5d2zTcyhWZ0gRDeZQBEBRUAfm9Odfm19Unc7esxbC8G9SRZKlTRW4GAKGBEROOeWccqcpjMaGsMnfbzkSrNFwHfQDgo8ymAfcNVJrnOz8XCx6cWo9bsHTsqck7ZkE6qCHeJQDmGfGuDSsNMEpRR9aN3SLt2miILtnbxQch3nFM/865DiwK3wY6mOg4r01PKnOwHfiTF4AaSLfMZ8Plurr7QFc4S7Az40aV4kLsiYKmRA/pgQRwBsdcVUr3ygIpB8cGltyjyJTdlZnlEwKCPFE23BQHmYM+FfiNkkS68TjtVQCIpW+3MYxuQFLvMOaO+U3EBhm8fn+iQybE0mudiGlsNLhteCBHlvsbq5ePRx6p5HygItWTZJHtmTSipJ2DNpJmEgJrHEcAIEzu2iPfX7u3WaRYy8lbllWg7nn8UQDPFCGAqSIiXcBfExsdwUzjqGnVP4H8kNyLMDUFM04JEySAAJAuZgQSAQTM2VvcejtFQUNKrSUSzkHTU7VZygRVRE/wA5MwhkSj7Qrt44eIfGukOBEhZLgWOLTuFI9orztFR/HDxD40ccPEPjTlKVIdoo7RUfxw8Q+NHHDxD40SiVIceqNM4ATCImDIjVxccPGqJMqYTCPiNZGaH7nv8ARI3VrwS2IRgGf+mT7/8ACFd3H9v8aiYP/wDhWH+WS/2hXdWjS/tt9Akujj+3+NHH9v8AGueirELo4/t/jRx/b/GueihCT2GjemsZqK51VZW03TuV2QSKvAMPeGDGAvQDCHUcZp44/t/jXPRQhZ41E08vB/5QDJOKg117SulaNk5t2XHCQXjxOJSm9pw4Qf8A9a9hNO7ub+UO6ZLwi5bLayal1Nng/ojPFEATFIPaB8mrQ1A05TlU9FWrPJ3NrC8XhlypTiaRGCgkDDnDYSiBPHnyqtHGnN0QyWnlzTUDd6rGOt4Yt+3t5ydJ80WE24BEpDAYxR6CAVqse730D3e+iUSs8LWAQ1r2qFnWZc7ZI14pSj5KaOKrvbg25ZTJjCBenUc1YsNDTLfX247jUjlSRjqDZIJOsegooUx9xQHxDIVYXf8AuoD/AMUSiVQmrrOcLf5pzTe1LxZXoJ2iJJFoQoxMg3AxdwOhE23aUgmDmAGAQDFKeuMbqrdxL/tyTg72fqOUBSttvCqlSi1G4ohuMuYDBvPv3AJTZzyAArU4/NoDpRKJVEyOn91TV6yaJGC7VF/poSFI8PyTI7E/6MRD+sHUaW9LLIYJr2lDXVYupZZi3TJCYXj46kU3XSLjikMKmwSDjkBQ78YrTQV7RKJVBWg1uCL1bQHT+1bvgYV47cq3E0lSFCNERzhVuImH0zGwPocufOny6vli3tSWd6I2++l2KscZicjEgKKoqbsgO0RDkPjnlVg99eGq2jV+E4mJkQqa9H47QJiCCqKPaF1SVrLvnFvSLZZG5lJQ7FFUCODIDn9GYBxuDOetSK9mtrhtq5TW/A3MhKvGiSRVZxY2V+GfeCZdxhHuEM9OdXKPSvyPd7q7DmdQjaLzx8uuy4BlVMHebRw6+Sq65ZqevXTWbt1pYk0ydfJfCAHKRCAdbkHDTDIibxz0r6am21Kvk7Ol2kfIuG8CoftjaOV4TkE1Edm5PAgIiUe4B5gI1ZxaB6/vqtuNNMgsbABJ48RBVjsAKgOt0kgDYcDIVTAxko21Z2ZsOEuZtJvV25FzyRxO7WRIODGSA5hwYCibGcc64LXhXhbjuWWkrXuZ9EvIciG2TOB3LkQP6RSgJuXsDlV0DQHWp/aDtLhp34zfh+ih9mt1B2rbhFuP6qjhtu8J21bit2JaTicIVJE8Y3lh2OQUKbJkyCIiIFwGAz30wWY1hmsqSfeQF4NXMWyUMdxMuDGRSDb6RSiY4gPTqAYq0h6Up6qf/be5/wD9Y4/2DQ/MHVGuZET/ANX5p08tZTe12qY59bcl0Wpd3nLsIJ5pHOI4koisRFNcwCbHMpT5DuHqFV0dO6nNqwdl/kRIEcxMi3Fy5EpQR4ZFPnkNn0shz9lWHpr/APb63v8A9a3/ANgUyhWercXghijOqLR7b/RU0+tg8XcNwozsJc79tLuRXbqRKxuEchiAAkOUDBgQEMZHuqWeIyVqXzEzUbaUm9im1vFYmBEAOqgPEyBcCPpCAAADgfbVnm6V+e8ffQAuUZUynJY6LyLCRefdVCxti5Dto2SXhlkVH12fKh24gG5sgPQTgHIBwACPvppt8ZKF1HuAHUO+M2mTIqt3ZCAKIAQggIGHPIadg6fuoP3e+hWUctZRLXNcZBB/CPxlKt63tO2tJtB/JN3LQiyZgcKsk+Kskfu9DvLSMqwldR7zZXBC2o8t9jHNV0zuniIIKujHKIFIBeuAHnkauMP0dAfNCuSrhjVd4neGZiB+a9ZhM1Zg6Q+FSAqQRqkxB5t2mPbyWeXjqfa6cM7CNp/ODJRT9NdZRJrlAxCK7hOB8+lkO4KclLfn5q97peIsl26UlbaLRssqmJSioJTejnxDv8KtUf8AzXtVNwIH3nSLfhI+q66vaFzgTTpBpOokyTdxaTv5t2WebLZL2yDUX+mV0Td0s9qKAu8djb45AZM+dhS455xmvvf6hZCbfPoWwLtibwFUCoO2ICLZwYuAKc5gHaJRAAzkM4q/++vkp88lQ+zv6fww63oP5Pmugdpy7Fd6dS8X/wB3RvMRtp/4x7qGh7onBn29ryVsvilJFJO1pYBL2YzgR2mRDv3B191M3H9v8a56K0QIELyr3anF0bro4/t/jRx/b/Gueimoro4/t/jRx/b/ABrnooQunj+2qWHrVwVR636U/wC0P86zcwZr0+/0Qv/Z" width="258px" alt="normal balance"/></p>
<p>Liability, revenue, and owner&#8217;s capital accounts normally have credit balances. To determine the correct entry, identify the accounts affected by a transaction, which category each account falls into, and whether the transaction increases or decreases the account&#8217;s balance. Petty cash is a current asset and should be listed as a debit on the company balance sheet. To initially fund a petty cash account, the accountant should write a check made out to &#8222;Petty Cash&#8220; for the desired amount of cash to keep on hand and then cash the check at the company&#8217;s bank.</p>
<ul>
<li>A contra liability account is a liability account that is debited in order to offset a credit to another liability account.</li>
<li>One company had the challenge that they were still busy fulfilling orders from earlier this year.</li>
<li>Debit cards allow bank customers to spend money by drawing on existing funds they have already deposited at the bank, such as from a checking account.</li>
<li>The terms originated from the Latin terms &#8222;debere&#8220; or &#8222;debitum&#8220; which means &#8222;what is due&#8220;, and &#8222;credere&#8220; or &#8222;creditum&#8220; which means &#8222;something entrusted or loaned&#8220;.</li>
<li>Normal balance, as the term suggests, is simply the side where the balance of the account is normally found.</li>
</ul>
<p>Then we translate these increase or decrease effects into debits and credits. As the liabilities, accounts payable normal balance will stay on the credit side. On the other hand, the asset accounts such as accounts receivable will have a normal balance as debit. The automatic bank statement process, which creates automated receipts, vouchers, and journal entries from reconciled transactions, integrates with cash management and cash flow forecasting. You can estimate opening and closing balances for cash accounts, as well as the total amount of open invoices and vouchers to improve overall short-term cash forecasting control.</p>
<p>Use the Chart of Accounts-Divisions view on the View Financial Setups screen to review and print the entire chart of accounts, if needed. You can use the following standard chart of accounts as a basis for your chart of accounts. Screen to set up the accounts that form your general ledger.</p>
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<h2 id="toc-0">What Is A Normal Account Balance?</h2>
<p>Accounts payable (A/P) is a type of liabilities account, so it stays on the credit side of the trial balance as the normal balance. It is the amount that we owe to suppliers for the goods or services that we have already received but have not paid yet.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2019/09/Screenshot_19-300x186.jpg" width="258px" alt="normal balance"/></p>
<p>But, for the accounts payable which are on the liabilities side, the normal balance is credit. It is a contra asset account having credit balance as the normal balance of accounts receivable is debit. It is a contra asset account having credit balance as the normal balance of fixed assets is debit. In accounting, nature of all five types of accounts is predefined. These accounts are either debit or credit in nature or we can say that their normal balance is either debit or credit. In a T-format account, the left side is the debit side and the right side is the credit side.</p>
<h2 id="toc-1">Normal Account Balance Definition</h2>
<p>The expenses and losses are also debited on the normal balance of the accounts payable of a company’s balance sheet. The credit is the usual version of the normal balance for the accounts payable. Every company has a usual paying period for the accounts receivables of about one to three months.</p>
<ul>
<li>For accounts receivables that are on the assets side, the normal balance is usually debit.</li>
<li>A business might issue a debit note in response to a received credit note.</li>
<li>Losses are also recorded as a debit on the normal balance.</li>
<li>The debit amount recorded by the brokerage in an investor&#8217;s account represents the cash cost of the transaction to the investor.</li>
<li>Questions And Answers On Accounting And The Financial Accounting Problem Increase assets and increase equity.</li>
<li>In contrast, a credit, not a debit, is what increases a revenue account, hence for this type of account, the normal balance is a credit balance.</li>
</ul>
<p>For example, on February 05, 2020, the company ABC Ltd. bought the inventory in with a cost of $500 on credit. Then on February 18, 2020, it paid $500 to its supplier for purchased inventory on February 05, 2020. The subtotal descriptions that print on the report correspond to the different activity codes. The subtotal descriptions are hard-coded in the report and are based on IAS 7. You assign accounts to an activity code on the Statement of Cash Flow Activity form. The activity code and description appear in the header area of the form so that you can easily keep track of which activity you are assigning accounts to.</p>
<p>The abbreviation for debit is sometimes &#8222;dr,&#8220; which is short for &#8222;debtor.&#8220; Here&#8217;s a table summarizing the normal balances of the accounting elements, and the actions to increase or decrease them. Notice that the normal balance is the same as the action to increase the account.</p>
<p>This task describes how to set up cash flow rules for activity code 10 and for activity codes 20–70. The fields that appear on the Statement of Cash Flows Activity form are different for activity code 10. Some accounts have “Debit” Balances while the others have “Credit” balances. The normal account balance is nothing but the expectation that the specific account is debit or credit. Few accounts increase with a “Debit” while there are other accounts, the balances of which increases while those accounts are “Credited”. Liability and capital accounts normally have credit balances. When you place an amount on the normal balance side, you are increasing the account.</p>
<p>Disruption is imminent in accounting, and tomorrow’s most successful companies are welcoming change today. Companies are fixing inefficiencies with cloud-based solutions. Some companies are even throwing out hourly billing and utilizing offshore bookkeeping teams to free up advisors to do more client-facing advisory work.</p>
<h2 id="toc-2">Fed May Run Fast On Long Road To Normal Balance Sheet</h2>
<p>The normal balance of all other accounts are derived from their relationship with these three accounts. The activity code description does not print on the cash flow report; it is informational only.</p>
<ul>
<li>He is a CFA charterholder as well as holding FINRA Series 7, 55 &#038; 63 licenses.</li>
<li>The amortization is also a credit to net periodic pension cost , which means the gain is reducing our expense.</li>
<li>You should be able to complete the debit/credit columns of your chart of accounts spreadsheet .</li>
<li>A T-account is an informal term for a set of financial records that uses double-entry bookkeeping.</li>
<li>In a T-account, their balances will be on the right side.</li>
<li>If the credit is larger than the debit, the difference is a credit, and this is recorded as a negative number or, in accounting style, a number enclosed in parenthesis, as for example .</li>
<li>The expenses and losses are also debited on the normal balance of the accounts payable of a company’s balance sheet.</li>
</ul>
<p>The normal balance for each account type is noted in the following table. This section provides an overview of cash flow rules and discusses how to set up cash flow rules and assign accounts to cash flow activity codes. There are two ways of how accounts payable are measured for entry in the accounting journal. The exceptions to this rule are the accounts Sales Returns, Sales Allowances, and Sales Discounts—these accounts have debit balances because they are reductions to sales.</p>
<h2 id="toc-3">Can I Cash A Check Written To My Small Business?</h2>
<p>The offsetting credit is most likely a credit to cash because the reduction of a liability means the debt is being paid and cash is an outflow. For the revenue accounts in the income statement, debit entries decrease the account, while a credit points to an increase to the account. Accountants record increases in asset, expense, and owner&#8217;s drawing accounts on the debit side, and they record increases in liability, revenue, and owner&#8217;s capital accounts on the credit side. An account&#8217;s assigned normal balance is on the side where increases go because the increases in any account are usually greater than the decreases. Therefore, asset, expense, and owner&#8217;s drawing accounts normally have debit balances.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/09/unit-13-financial-reporting-assignment-solution-min-300x200.jpg" width="252px" alt="normal balance"/></p>
<p>If another transaction involves payment of $500 in cash, the journal entry would have a credit to the cash account of $500 because cash is being reduced. In effect, a debit increases an expense account in the income statement, and a credit decreases it. Balance Sheet accounts are assets, liabilities and equity. Recording transactions into journal entries is easier when you focus on the equal sign in the accounting equation.</p>
<h2 id="toc-4">Revenues</h2>
<p>Because the allowance is a negative asset, a debit actually decreases the allowance. A contra asset&#8217;s debit is the opposite of a normal account&#8217;s debit, which increases the asset. Generally, the company or corporates pay dividends to its investors. It is paid out of the company’s retained earnings or free reserves and since it reduces the balance of reserves it is “Debited”.It is also recorded under financing activity under the cash flow statement.</p>
<p>A dangling debitis a debit balance with no offsetting credit balance that would allow it to be written off. It occurs in financial accounting and reflects discrepancies in a company&#8217;s balance sheet, and when a company purchases goodwill or services to create a debit. The normal balance shows debit in the accounts payable when the left side is positive. It means, according to the accounting equation, the assets for that accounts are higher than the sum of shareholders’ equity and liabilities. For accounts receivables that are on the assets side, the normal balance is usually debit.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2022/01/what-is-inventory-tracking-and-how-to-start-tracking-inventory.jpg" width="257px" alt="normal balance"/></p>
<p>Debit cards allow bank customers to spend money by drawing on existing funds they have already deposited at the bank, such as from a checking account. The first debit card may have hit the market as early as 1966 when the Bank of Delaware piloted the idea. Credit cards and debit cardstypically look almost identical, with 16-digit card numbers, expiration dates, and personal identification number codes.</p>
<p>The petty cash account should be reconciled and replenished every month to ensure the account is balanced and any variances are accounted for. The accountant should write a check made out to &#8222;Petty Cash&#8220; for the amount of expenses paid for with the petty cash that month to bring the account back up to the original amount. The check should be cashed at the company&#8217;s bank and the cash placed back in the petty cash safe or lock box. Certain types of accounts have natural balances in financial accounting systems. This means positive values for assets and expenses are debited and negative balances are credited. Asset accounts normally have debit balances, while liabilities and capital normally have credit balances.</p>
<p>An offsetting entry was recorded prior to the entry it was intended to offset. An entry reverses a transaction that was in a prior year, and which has already been zeroed out of the account. OpenStax is part of Rice University, which is a 501 nonprofit. Businesses that have been investing in cryptocurrency are dealing with uncertainty as government agencies are going to expect them to account for their holdings and pay taxes. The federation launched new resources for ISA 540 implementation; QVinci puts out new product features; and other news from the world of accounting technology. Private equity firm New Mountain Capital has acquired a majority interest in Citrin Cooperman, a Top 25 Firm based in New York, fueling a string of mergers at the firm.</p>
<h2 id="toc-6">Is Accounts Payable An Asset?</h2>
<p>View the sample chart of accounts at the beginning of this topic for help on assigning a cash flow reporting category to your accounts. It is useful to note that A/P will only appear under the accrual basis of accounting.</p>
<p>The <a href="https://www.bookstime.com/articles/normal-balance">normal balance</a> is calculated by the accounting equation, which says that the assets of a company are equal to the sum of liabilities and shareholder’s equity. For accounts payable, the usual trend for the normal balance is usually credit.</p>
<h2 id="toc-7">Petty Cash Account Type</h2>
<p>April and Column Tax are among the startups capitalizing on the idea that taxes are part of a person’s financial life and banks are most suited to help with tax preparation and filing. It is, of course, up to the company to create an environment that supports this evolution in the industry.</p>
<p>This is because the accounts receivables are those which the company would receive from the products or services which a company provided to its clients. The accounts payables are noted as liabilities in the balance sheet. This is due <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> to the fact that companies have to pay the account’s payables. By having many revenue accounts and a huge number of expense accounts, a company will be able to report detailed information on revenues and expenses throughout the year.</p>
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		<title>What Is Inventory Turnover</title>
		<link>https://heilpraktiker-pruefung.com/what-is-inventory-turnover/</link>
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		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Thu, 19 Nov 2020 07:33:01 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://heilpraktiker-pruefung.com/?p=1622</guid>

					<description><![CDATA[Content Understanding The Cash Conversion Cycle How To Improve Inventory Turnover Ratio For Your Small Business How To Improve Your Inventory Turnover Why Is The Inventory Turn Kpi So Important? Inventory Turnover Vs Days Inventory Outstanding Dio Inventory Turnover Ratio Defined: Formula, Tips, &#038; Examples Optimize Your Inventory Turnover Ratio Inventory Turnover Days Review your [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Understanding The Cash Conversion Cycle</a></li>
<li><a href="#toc-1">How To Improve Inventory Turnover Ratio For Your Small Business</a></li>
<li><a href="#toc-2">How To Improve Your Inventory Turnover</a></li>
<li><a href="#toc-3">Why Is The Inventory Turn Kpi So Important?</a></li>
<li><a href="#toc-4">Inventory Turnover Vs Days Inventory Outstanding Dio</a></li>
<li><a href="#toc-6">Inventory Turnover Ratio Defined: Formula, Tips, &#038; Examples</a></li>
<li><a href="#toc-7">Optimize Your Inventory Turnover Ratio</a></li>
<li><a href="#toc-8">Inventory Turnover Days</a></li>
</ul>
</div>
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" width="258px" alt="Inventory Turnover Ratio"/></p>
<p>Review your financial data and calculate an <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> for each month, quarter, and year for at least the past couple of years. Armed with an industry average and your company’s benchmark, you could better gauge your inventory performance. First, estimate the average inventory turnover ratio for your industry. If you sell building supplies, tools, and items for do-it-yourself projects, calculating inventory turnover for companies such as Home Depot and Lowe’s could provide context. Imagine two online retailers selling products for home gardeners. Both companies hold about $1 million in inventory on average.</p>
<p>Learn financial statement modeling, DCF, M&#038;A, LBO, Comps and Excel shortcuts. A relatively low inventory turnover could also mean that you had dead inventory or that your business has been placing too many orders.</p>
<p>Income ratio is a metric used to measure the ability of a technology to recover the investment costs through savings achieved from customer utility bill cost reduction. The ratio divides the “savings” by the “investment”; an SIR score above 1 indicates that a household can recover the investment.</p>
<h2 id="toc-0">Understanding The Cash Conversion Cycle</h2>
<p>When evaluating offers, please review the financial institution’s Terms and Conditions. If you find discrepancies with your credit score or information from your credit report, please contact TransUnion® directly. For example, if a clothing store gets a new shipment of sweaters in June, that inventory will probably take up space in the shop for quite a long time. Consumers won’t want to purchase the sweaters until cold weather comes around again. And even then, there&#8217;s some risk that trends will have changed and that the sweaters you ordered in June won’t be in fashion by November. If your forecast is unreliable, or if you don’t have a forecast yet, use past sales.</p>
<p>Overstocking can be just as hurtful as understocking, as it&#8217;s bound to reflect in your balance sheet. To calculate the inventory turnover ratio you’ll want to divide the or cost of goods soldby your average inventory .</p>
<p>Next, find these three important numbers — the cost of goods sold, beginning inventory , and ending inventory — to calculate the average inventory. While a high level of inventory turnover is an enticing goal, it is quite possible to take the concept too far. Thus, there is a natural limit to the amount of inventory turnover that your customers will tolerate, just based on the duration of order backlogs.</p>
<h2 id="toc-1">How To Improve Inventory Turnover Ratio For Your Small Business</h2>
<p>Conversely, low-volume, high-margin industries tend to have much lower inventory turnover ratios. Whatever inventory turnover formula works best for your company, you will need to draw data from the balance sheet, so it’s important to understand what these terms and numbers represent. Companies can calculate inventory turnover This standard method includes either market sales information or the cost of goods sold divided by the inventory. A number of inventory management challenges can affect turnover; they include changing customer demand, poor supply chain planning and overstocking.</p>
<p>Republican Manufacturing Co. has a cost of goods sold of $5M for the current year. The company’s cost of beginning inventory was $600,000 and the cost of ending inventory was $400,000. Given the inventory balances, the average cost of inventory during the year is calculated at $500,000. Depending on the industry that the company operates in, inventory can help determine its liquidity. For example, inventory is one of the biggest assets that retailers report.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,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" width="250px" alt="Inventory Turnover Ratio"/></p>
<p>In this case, high turnover means that entity is facing problems in procuring inventory and thus not meeting sales order on time and losing revenue. Therefore, inventory management needs to be reviewed and purchase mechanism needs to be reworked. Considering restaurants operate on thin profit margins, gaining an edge as it relates to revenue from efficient inventory management is absolutely worthwhile.</p>
<h2 id="toc-2">How To Improve Your Inventory Turnover</h2>
<p>Now that you have some ballpark numbers and you know the kinds of factors that affect ideal inventory turnover, it&#8217;s time to find the perfect turnover rate for your business. When determining your goal ITR, consider your profit margins; the lower the margin, the faster you need to turn your stock. Also, consider the seasonality of your products and examine the profitability of each SKU. In simple terms, <a href="https://www.bookstime.com/articles/inventory-turnover-ratio">Inventory Turnover Ratio</a> reflects how fast a company sells an item and is used to measure sales and inventory efficiency. Inventory turnover is also known as inventory turns, stock turnover or stock turn. When Inventory Turnover Ratio is Low– If a company’s inventory turnover is very low, its products are not often sold in the market.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="254px" alt="Inventory Turnover Ratio"/></p>
<p>Similarly it can be compared with entity’s previous period or with budgeted turnover as well. Suppose PakAccountants Inc.’s turnover last year was 25 then entity has better turnover this year, therefore resultant holding cost should also be lower. Inventory management is driven by data, and for many restaurants, data lives in the cloud. The restaurant industry is making the transition from tracking inventory with pen and paper to tracking it online.</p>
<p>You can also use your Sales instead of your CoGS to calculate your ITR. Generate the data for the period you want to calculate the ITR for. This calculation, which is called “Days’ Sales of Inventory” or “Days’ Inventory,” can estimate how long it takes to get a return on investment for inventory purchases. Just fill in the required information and you will get the result instantly. We need to get a particular number for the average inventory. Now, coming on to the second part of our inventory turnover formula.</p>
<p>Inventory turnover is an especially important piece of data for maximizing efficiency in the sale of perishable and other time-sensitive goods. Some examples could be milk, eggs, produce, fast fashion, automobiles, and periodicals. Calculating the average inventory, which is done by dividing the sum of beginning inventory and ending inventory by two. If you are not in that group, you may go to the back of the line. Slower turnover indicates piling up of inventories either because of excessive purchase of inventory and thus stock levels rising.</p>
<h2 id="toc-3">Why Is The Inventory Turn Kpi So Important?</h2>
<p>Any shopper who has been frustrated by an empty spot on a store shelf where the product they want to buy usually sits understands that concept. In addition, storing inventory costs money that the inventory isn’t generating when it sits in a warehouse or elsewhere. Unsold inventory can eventually be obsolete and unsellable, making it a potential financial liability for a company. Only Shopify POS helps you manage warehouse and retail store inventory from the same back office. Shopify automatically syncs stock quantities as you receive, sell, return, or exchange products online or in store—no manual reconciling necessary. Your cost of goods sold, or COGS is usually reported on the income statement. It’s the cost of labor and all other direct costs involved with selling the product.</p>
<ul>
<li>Supply chains, an excessive amount of inventory,and other operational inefficiencies can lead to stagnant inventory.</li>
<li>Applying the formula over 365 days, we get 73 days of inventory turnover for Samsung against only 9 days for Apple.</li>
<li>Matt&#8217;s Clothing Shop began the year with $250,000 in inventory and ended the year with $750,000 in inventory.</li>
<li>This number means that, within a year, the sock retailer turns over its inventory around 2.3 times.</li>
<li>Either way, knowing where the sales winds blow will inform how to set your company’s sails.</li>
<li>Typically, this boils down to needing more stock on average to meet your customer demand.</li>
</ul>
<p>One way to measure the performance of your retail business is inventory turnover. Inventory accounts for one of the most important variables for a retailer. Inventory represents more than 50% of a retailer’s assets, which is why inventory productivity is a competitive edge in the industry. Inventory management processes are continuously being improved to reduce and optimize stock levels. You’ll learn everything you need to know about inventory turnover ratio in this article. According to the retail merchant services provider Vend, the ideal retail inventory turnover ratio is between 2 and 4. Therefore, we&#8217;d say Matt&#8217;s Clothing Shop is right in the sweet spot.</p>
<h2 id="toc-4">Inventory Turnover Vs Days Inventory Outstanding Dio</h2>
<p>Let&#8217;s take a look at the different ways you can apply the inventory turnover ratio to improve your business. For example, right before or after you receive a big shipment of new inventory, the total value of your inventory on hand will change a lot.</p>
<ul>
<li>For most retailers, an inventory turnover ratio of 2 to 4 is ideal; however, this can vary between industries, so make sure to research your specific industry.</li>
<li>The trick to effective marketing is to identify situations in which sales are tailing off and inventory levels are too high to be completely eliminated by the projected reduced sales level.</li>
<li>Make sure yourproduct photos are well lit and provide an accurate representation of your goods.</li>
<li>Are there any poorly performing products you should replace or remove altogether to improve your inventory balances?</li>
<li>Now that you have both average inventory and the cost of sales, you can determine your inventory turnover ratio.</li>
<li>Your company is apparently making good inventory investments without overstocking.</li>
</ul>
<p>Just under half (49%) of consumers say they are more likely to buy a product online ifsame-day shippingis available. And more than a quarter of consumers will abandon their online purchase if same-day shipping isn’t available. Calculating your COGScan be complex and involves reviewing and analyzing financial statements, so if you have questions, don’t hesitate to reach out to your financial advisor or tax professional. Some inventory management software can also automatically calculate this for you. Inventory turnover ratio is often used in tandem with metrics like day sales of inventory which measures the average time it takes for inventory to be converted into a sale. To properly determine your inventory turnover, you also need to make sure that your inventory counts are accurate. Demand forecasting is one particularly helpful functionality in this regard.</p>
<h2 id="toc-5">We And Our Partners Process Data To:</h2>
<p>Periodically review sales levels and see if any products should be dropped from the company’s line-up. Doing so not only keeps these items from clogging up the warehouse, but also presents customers with a fresher product line-up as replacement goods are routinely brought in to replace stale ones. If you purchase too much inventory, you could have goods sitting endlessly on a shelf. And nobody wants that (especially if those goods are perishable!). On the other hand, you may sell out of inventory too quickly and have to turn away customers until you can restock. Nobody wants that, either (especially if they turn to your competitors in the meantime!). Understanding inventory turnover can be a promising first step to achieving effective stock management.</p>
<p>Using historical data to compare current years to past years could also provide helpful context. There are many reasons why a company may have a lower ITR than another company. It doesn&#8217;t always mean that one company is worse than the other. Be sure you read a company&#8217;s financial statements and any notes to get a full picture. Promotions and discounts are a quick way to turn specific items and increase sales overall. Customers love them, and you can also use discounts to incentivize referrals. With the right software, you&#8217;ll also be able to find cost-saving opportunities that would otherwise lie dormant in your data.</p>
<p>Knowing your inventory turnover ratio can help you make smarter decisions on pricing, manufacturing, and inventory management. It’ll help you find the balance of stocking the right amount of products and making consistent sales. For example, if you sell 20 units over a year, and always have 20 units on-hand , you invested too much in inventory since it is way more than what’s needed to meet demand. It’s important to maintain inventory levels by calculating how much the company sells and avoid dead stock which cogs your entire cash flow. Capitalizing on seasonality is another way to craft a marketing strategy to increase your inventory turnover rate. We recommend observing customers&#8216; existing purchasing patterns to determine natural seasonality. Include the relative seasonal performance of different sales channels as you examine these trends.</p>
<p>The answer to the question, &#8222;What is a good inventory turnover ratio?&#8220; is the midpoint between two extremes. You don&#8217;t want your merchandise gathering dust; however, you don&#8217;t want to have to restock inventory too often. An item whose inventory is sold once a year has higher holding cost than one that turns over twice, or three times, or more in that time. The purpose of increasing inventory turns is to reduce inventory for three reasons. Ratio AnalysisRatio analysis is the quantitative interpretation of the company&#8217;s financial performance. It provides valuable information about the organization&#8217;s profitability, solvency, operational efficiency and liquidity positions as represented by the financial statements. You don’t need to be a luxury goods retailer to give your customers a white-glove experience.</p>
<h2 id="toc-7">Optimize Your Inventory Turnover Ratio</h2>
<p>This measurement also shows investors how liquid a company’s inventory is. Inventory is one of the biggest assets a retailer reports on itsbalance sheet.</p>
<p>It helps you identify problem areas within your sales cycle so that you can take steps to improve your inventory turnover as needed. When inventory sits in your store for a long time, it&#8217;s taking up space. That space could be used for other, better inventory that&#8217;s more in line with what your customers want—and will move much more quickly.</p>
<p>You’ll know exactly what items need to be ordered or reordered. You’ll understand which units are underperforming, and so be able to come up with strategies to solve that—for example, by reviewing their price, discounting them and so on.</p>
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<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
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<li><a href="#toc-0">Adp Payroll Plus For Employers Login</a></li>
<li><a href="#toc-1">Check Out More Login Guides</a></li>
<li><a href="#toc-2">Polaris Reports Q1 2021 Earnings, All Segments Show Increases</a></li>
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" width="255px%" alt="payrollplus adp com"/></p>
<p>Apple&#8217;s password management mechanism is known as iCloud Keychain. Everything you need to know about iCloud Keychain is right here. Password-based authentication systems that are well-designed don&#8217;t save a user&#8217;s password.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="255px%" alt="payrollplus adp com"/></p>
<p>And then follow the instructions to receive a new temporary password. Once you log in with the temporary password, you will need to create a new permanent password.</p>
<p>The contractor includes the 1099-NEC information on personal, federal, state and, if applicable, local income tax returns. 1099-M Copy B &#8211; Copy of the 1099-MISC that you give directly to your contractor.</p>
<h2 id="toc-0">Adp Payroll Plus For Employers Login</h2>
<p>ADP Run plans vary in price and features, but all four include complete payroll processing. You can run your payroll online, over the phone or from the ADP mobile app.</p>
<p>Then select theWalk me through year endbutton and clickValidate Company/Employee Informationto begin the Guided Walk Through. If you haven&#8217;t processed payrolls regularly due to COVID-19 impacts, but your account is still active with ADP®, you can resume processing payrolls at any time BEFORE December 31, 2021. A step-by-step Guided Walk Through is available in the RUN platform to assist you with verifying employee information.</p>
<h2 id="toc-1">Check Out More Login Guides</h2>
<p>The Consumer Data Standards Program is part of CSIRO&#8217;s Data61. The information provided on this website is licensed for re-distribution and re-use in accordance with Creative Commons Attribution 4.0 International (CC-BY 4.0) Licence. Your dealership can work better, smarter and faster — you just need the right tools. Find the CDK solution that works best for your team. Manage payroll anywhere using RUN Powered by ADP Mobile Payroll. While it can be tempting to use your Facebook account to log in rather than setting up a new account, it&#8217;s best to limit the number of places in which Facebook can track your web activity. Access to small business marketing experts from Upnetic to help you build, grow and manage your digital marketing.</p>
<p>If you are using a Mac, you need Microsoft Office 2008 for Mac &#8211; Business Edition to export report data to Excel, and Adobe Reader X (10.1.3) or later to print reports and tax forms. ADP RUN Payroll Login for Employees, and Administrators. The ideal payroll and tax solution for any small business&#8230;. This Is How You Can Easily Access The “runpayroll adp com login”. And Use The Features That runpayroll adp com login Offers On Their Portal. If You Have Issues With Login And Other Do Let Us Know In The Comment Section. You Will Find The“runpayroll adp com login”Top Links Here.</p>
<h2 id="toc-2">Polaris Reports Q1 2021 Earnings, All Segments Show Increases</h2>
<p>Not processing Off-Cycle Payrolls to incorporate your pending manuals and/or voids may cause amendments, penalties or interest to be charged by the agencies. Although you can process a bonus payroll at any time during the year, many are processed at the end of the year. ADP will send you a Statement of Deposit with filing instructions, plus a credit for the total amount of federal taxes for the quarter. Liabilities on the SOD are summarized based on the cutoff for Household filings. Household employees are those who work in and around your private residence, such as housekeepers, nannies, and gardeners. Because tax filing due dates are inconsistent with typical quarter-end cutoff dates, there are limitations to what ADP® can and cannot do to help you file.</p>
<p>Laura has a master&#8217;s degree in instructional technology, is certified as an international franchise executive through the IFA, and as a senior professional in human resources through SHRM. After doing comprehensive research and conducting our own survey, we chose ADP as our pick for the best online payroll service for complex businesses that cover multiple geographies. Further, 24% of respondents said they use ADP, making it the most popular payroll services provider in our survey. The size and breadth of ADP&#8217;s services make it an ideal payroll provider for large, complex and regulated firms. They offer a range of plans starting at $11 per month, and can accommodate an unlimited number of users. Like ADP, Xero offers an easy-to-use dashboard, integrates with plenty of third-party software programs, and is cloud-based, giving you payroll access from anywhere.</p>
<p>Gusto is an all-in-one payroll software that automates many standard payroll functions, as well as HR and benefits services. <a href="https://wave-accounting.net/year-end-payroll-checklist-for-your-business/">payrollplus adp com</a> Similar to ADP, Paychex is a well-established, cloud-based payroll provider that offers plenty of options for customization.</p>
<h2 id="toc-3">Adp Online Payroll Pricing</h2>
<p>This Privacy Policy sets forth the privacy principles we follow, in accordance with our operations. ADP allows you to manage HR and payroll within one system, and the employee self-service app gives workers access to their information online. Beyond processing checks, Payroll Plus puts effective Payroll, Time &#038; Attendance and HR management tools in your hands to make every pay period business-as-usual. This new offering provides significant time and money savings for dealers.</p>
<div style='border: grey solid 1px;padding: 13px;'>
<h3>ADP Payroll Review 2022 &#8211; businessnewsdaily.com &#8211; Business News Daily</h3>
<p>ADP Payroll Review 2022 &#8211; businessnewsdaily.com.</p>
<p>Posted: Wed, 31 Mar 2021 13:59:28 GMT [<a href='https://www.businessnewsdaily.com/16058-adp-review.html' rel="nofollow">source</a>]</p>
</div>
<p>The right HCM technology will streamline HR processes and save the company time and money, both of which should be considered for your ROI. Some jurisdictions require that you provide an EITC notification to each of your employees with their annual tax forms. If your business is located in one of these jurisdictions, click the link to access and print the applicable notification. Then select theWalk me through year endbutton and clickCalculate Checksto begin the Guided Walk Through. Most carriers provide third party sick pay statements throughout the year; please use those statements to report the information no later than December 31, 2021. Please be aware if reported after this date, penalties for taxes due may be assessed and amendments may be necessary, as well as new W-2s needed. Terminated employees, who are registered on MyADP, can access, view and download their pay and tax statements.</p>
<h2 id="toc-4">Registered Login</h2>
<p>By purchasing this product, you acknowledge and agree thatADPmay share your banking and company information with Chase Bank in order to provide reporting to Chase Bank. Then, you will be able to go either straight to theADPRunlog inpage or navigate toADPRunPayrollLoginon theADPwebsite. Since this software is cloud-based, as mentioned above, you can get into your account at any time and anywhere. In addition, it can take four weeks or longer to get started with ADP as you provide the documentation and schedule the setup across multiple departments, such as HR, payroll, benefits and retirement.</p>
<ul>
<li>A fringe benefit is a form of compensation for the performance of services.</li>
<li>One login, one system &#8211; a single point of access for everything you need to manage your employees &#8230;</li>
<li>Investment options are available through the applicable entities for each retirement product.</li>
<li>Click here to get complete 2022 Payroll Wage/Tax Information by State.</li>
<li>ADP RUN Payroll Login for Employees, and Administrators.</li>
<li>You can either report Group Term Life Insurance costs for your employees per payroll OR in lump sum via an Off-Cycle Payroll.</li>
</ul>
<p>Learn more about what to expect in your W-2 package or your 1099 package. Please keep in mind that the Employer Reference Copy will no longer be included in your W-2 package.</p>
<p>Login or get help with ADP&#8217;s mobile access to pay stubs, W2 tax statements, &#038; more. Today’s employers need to save time and money wherever possible.</p>
<p>Small, midsized or large, your business has unique needs, from technology to support and everything in between. See how we help organizations like yours with a wider range of payroll and HR options than any other provider. Payroll management can be quite complex, and it appears to be getting more complicated as years go by. All processes will be performed in a timely manner. Since our website is synchronized with the USPTO data, we recommend making any data changes with the USPTO directly. Our website will auto-update when the USPTO data is updated.</p>
<p>Payroll taxes are calculated, filed, deposited, and reconciled by ADP. Plus, if any tax agencies reach out to you about the faxes that were filed, ADP will handle the inquiries.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width="253px%" alt="payrollplus adp com"/></p>
<p>The IRS has rearranged the box numbers for reporting certain incomes on the Form 1099-MISC. Please keep this in mind as you fill out this form. You will no longer report non-employee compensation on the 1099-MISC. You must use the new Form 1099-NEC to report this information.</p>
<p>We got an easy-to-understand written price quote showing the comparative price structure across service plans. Each time we reached out, we received prompt responses, with clear answers to our questions. Over the years, ADP has developed myriad helpful payroll and HR reports that you can view and customize. ADP payroll provides state-mandated new-hire reporting and fills out and files all the necessary paperwork on your behalf. You can export payroll data from ADP into QuickBooks, Xero, Wave or a CSV file to upload into your other business software.</p>
<p>Equip your HR team with new reporting metrics, including education, termination, years of service and more. Access, print and drill down into payroll information to discover insights that can help your dealership perform at its best. Access and print reports for easy in-depth analysis. Stay informed with free money-saving tips, deals, and reviews from CreditDonkey. If you decide to go with ADP, you can be confident that you&#8217;ll get a high-quality, robust payroll that will thoroughly accommodate your business&#8216; needs. ADP&#8217;s list of software integrations is comprehensive , but we provide a brief overview below. To get a full list of integrations, be sure to contact an ADP representative directly.</p>
<ul>
<li>You get peace of mind with transformational HCM technology and the white-glove service you’ve come to expect.</li>
<li>Then select theWalk me through year endbutton and click Report S Corp Earningsto begin the Guided Walk Through.</li>
<li>All Vermont employers that are required to withhold income tax must report the total cost of employer-sponsored health care coverage.</li>
<li>Plus, we offer the most secure paycheck in the industry, with 10 advanced fraud protection features.</li>
<li>This means it&#8217;s one of the more expensive options out there.</li>
</ul>
<p>Access the definitive source for exclusive data-driven insights on today’s working world. Focus on what matters most by outsourcing payroll and HR tasks, or join our PEO.</p>
<p>They handle the taxes, they file on time, and they’re on top of it. And they provide me with all these HR services, so it makes my life easier. RUN is designed to make your small business payroll and HR quick and easy. With a streamlined process, personalized experiences and powerful technology, you&#8217;ll be done in no time.</p>
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<h3>How do I find my employee ID number without w2?</h3>
</div>
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<p>You can locate your EIN on your confirmation letter from the IRS, old tax returns, old business loan applications, your business credit report, or payroll paperwork. You can also call the IRS to look up your federal tax ID number. If you need to locate another company&#8217;s EIN, you can start by asking the company.</p>
</div></div>
</div>
<p>Here is the most relevant information connected with adp payroll plus login, including phone numbers, addresses, locations and more. ADP offers a full range of cutting-edge HR and Payroll software and services, &#8230; Risks and payroll — plus access to Fortune 500®-caliber employee benefits. Save valuable time and encourage engagement all around.</p>
<p>Integrating your existing software with ADP can go a long way in saving your time and unwanted stress. If you don&#8217;t see your company&#8217;s programs listed here, don&#8217;t worry. ADP can provide a full list of their available integrations upon request and may even work with you to integrate something they don&#8217;t currently offer integrations for &#8211; all for a charge, of course.</p>
<p>ADP calculates your payroll taxes and forms, and submits your payments to local, state and federal agencies. ADP staff members can answer your tax questions, and the company offers a filing-error guarantee. In other words, if ADP makes a mistake, the company will pay any fines or penalties you incur. Payroll Plus is furnished by ADPs Employer Services Division which provides innovative human resource and payroll solutions for businesses worldwide.</p>
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		<title>Treatment Of Goodwill Upon The Sale Of A Business</title>
		<link>https://heilpraktiker-pruefung.com/treatment-of-goodwill-upon-the-sale-of-a-business/</link>
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		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Fri, 18 Sep 2020 12:31:19 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://heilpraktiker-pruefung.com/?p=507</guid>

					<description><![CDATA[Content How Do I Declare Capital Gains Taxes On The Sale Of A Business? Recapture Rules That Apply To Dispositions Of Section 197 Intangibles After August 8, 2005 Getting The Tax Advantages Of M&#038;a In India How To Structure A Business Asset Purchase With Taxes In Mind Importance Of Purchase Price Allocation In Real Estate [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">How Do I Declare Capital Gains Taxes On The Sale Of A Business?</a></li>
<li><a href="#toc-1">Recapture Rules That Apply To Dispositions Of Section 197 Intangibles After August 8, 2005</a></li>
<li><a href="#toc-2">Getting The Tax Advantages Of M&#038;a In India</a></li>
<li><a href="#toc-3">How To Structure A Business Asset Purchase With Taxes In Mind</a></li>
<li><a href="#toc-4">Importance Of Purchase Price Allocation In Real Estate Transactions</a></li>
<li><a href="#toc-5">Quantifying Personal Goodwill</a></li>
</ul>
</div>
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width="251px%" alt="is goodwill a capital asset"/></p>
<p>Section 197 allows an amortization deduction for the capitalized costs of an amortizable section 197 intangible and prohibits any other depreciation or amortization with respect to that property. Paragraphs , , and of this section provide rules and definitions for determining whether property is a section 197 intangible, and paragraphs and of this section provide rules and definitions for determining whether a section 197 intangible is an amortizable section 197 intangible.</p>
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<h3>Tax status of goodwill sale a complex question &#8211; Albuquerque Journal</h3>
<p>Tax status of goodwill sale a complex question.</p>
<p>Posted: Mon, 26 Apr 2021 07:00:00 GMT [<a href='https://www.abqjournal.com/2383874/tax-status-of-goodwill-sale-a-complex-question.html' rel="nofollow">source</a>]</p>
</div>
<p>The husband-and-wife taxpayers were the shareholders of a corporation primarily engaged in the insurance brokerage business. The husband was experienced in the insurance business, and the development of the corporation&#8217;s business was due to his personal ability and relationships with customers.</p>
<h2 id="toc-0">How Do I Declare Capital Gains Taxes On The Sale Of A Business?</h2>
<p>Selling your business may be the largest financial transaction you ever complete, and you need to understand how the sale is taxed. Goodwill is often generated when a business is sold, and selling goodwill in a business impacts your taxes. In more recent cases, courts have found that absent binding noncompetition agreements, where personal contacts and relationships are important to the business, personal goodwill can exist separate and apart from, or to the exclusion of, business goodwill. One of the simplest methods of calculating goodwill for a small business is by subtracting the fair market value of its net identifiable assets from the price paid for the acquired business.</p>
<p>For more detailed information or advice pertaining to your individual situation and your state and locality, consult your tax adviser. If the business in question has a large number of copyrights or patents or if it has significant government or corporate contracts that are difficult to assign, a stock sale may be the better option because the corporation, not the owner, retains ownership. Also, if a company is dependent on a few large vendors or customers, a stock sale may reduce the risk of losing these contracts.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="251px%" alt="is goodwill a capital asset"/></p>
<p>S makes a valid gain recognition election pursuant to section 197 and paragraph of this section. But for the election, all of S&#8217;s taxable income would be taxed at a rate of 15 percent. X is a computer manufacturer that produces, in separate operating divisions, personal computers, servers, and peripheral equipment. As part of the transaction, X transfers to Y the right to use the retained patents and customer lists solely in connection with the manufacture and sale of personal computers.</p>
<h2 id="toc-1">Recapture Rules That Apply To Dispositions Of Section 197 Intangibles After August 8, 2005</h2>
<p>Once ordinary goodwill is taxed at the corporate level, it is given to the seller usually in the form of a dividend distribution. This means that of every $100 given to the selling corporation as part of an asset sale, potentially $48 of it will be paid to the federal government as taxes. S corps that were formerly taxed as C corps have some additional considerations in an asset sale, the first of which is the built-in gains tax.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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zFnI4HD5C44PayeMqXZ/LDhGxWoQn2AN34gzSMzd3fZm3d/VUQ8fmRGfWU0Qvu+PxlCsbf0SIDts3+baF/1oK/IiICIvajVlnljggjkmmsSBFDDCBSSyyyEwRxxxgzkchE7Mws27u7Mgy+gNKXM5kqmKoR+ZayErRx8ndgjFmcpJpSZncYY4xIydmd9gfZnfZl1a6b6Rq4HFUcTTb7xja4xMbszFNI7uc08jN28ySUjkfbtub7dlFvhL6HBpWi9u6AHnMnELWzZxNqUDuJtQhkbdn2JhKQhfYjEWZ3YBd9S8bfXMcTVl07ip9srfiZshPCTcsdUlFnePk30Lc0b7N+MEZ8vdcoyQV78aXVANRZ94KkgyY3T4yVKcgOxBPOZC960Ds3cCkjjjF2d2IawE303UFoiArSfJ6dQYqGVt4OzIwR58I5KJG7sLXqrSbwt22EpoDLu7tuVaMW3cmZVbXpWnOIwkjMo5IjE45IycDAwdiEwIe4kzszs7d2dkHXPqPpCnnsXcxN4SevkIeBEDs0kRiTHDPE7s7NLHKIG27O247Ozs7s/PfqH4XdW4qeQa9F8tUEn8m5jXE3kDk/HzKhF50UvHi7iwkLOWzGe26lLov4yTgijp6nqy2fLYQDLUBDzyH3RZ7lUyEZCb3neSMmd2Zvvbvu7zzifEtomy245yKJ9u4Wal2u7fZvLAwk/+K7oKHYfoPrG2XGLTuSF99t7UDUh+r6dwox2+3dT10V8Hd4LNa/qC7HWGrLFYDHY82msGcZNIIT2nHy4WYxbdo/M3bfYhfup0zPia0TWZ980ExbO7BUp3Z3Lb4MYQcBf/ABiZRFqbxhleuVcbpzGlG9+3XqtkMo4uYvPMMLvFShIh5e8ziRyO31h8EFvlys8TBM+sNRbenzxab9bHs/8ArZ11TXJLrJcaxqPPzi+42M9lJQfff3DvTkOz/VxdkGqIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiIL8fJv/g3k/0/L+4UF5fKRfzBif0437laXr8m/wDg3k/0/L+4UF5fKRfzBif0437laQUMREQEREBERAWT0phJ8lep4+s3KxkrcNWFu+3OeQYxItvQGct3f4MzusYrs+BzoVYpSjqbMQFBM8RBhqU4uMoDKLjJfmjdt4yKMiABLvschO3cHQW1w9COrXr1Ym4xU4IoIh+qOEBjBv8ANFlyn676nHM6lzWRAmOK3kZmrGL7sdWB2r1TZ/tghif9av8AeL3qWGndO2GjlYclmwlo40GLaRuYsNm0Lb7sMMUm/JvQ5IWf6S5loCIvSvCchjHGJHJKQhHGAuRmZOwiIiPcid3ZmZvXdB/alaSaSOGGM5ZZzGOKKICOSSQyYQjjAWdzMidmZm7u7sug3hH8PMenYgy+XjCXO2I38qJ+JhiYpBdiijdux3CEnY5W+izuAPtzKT5/CH4eAwMceazMQnmpw3rVzZiHFxGPdm+D3iF3Yjb6DO4t6k5bb4oOulXSVPyYHjsZu9E70abvuMAO7j7bbZn3GBiYmEezyELs2zMZCHx+Krr1BpWq9OkUc2duxO9eJ+JhRjLs1yyPo7+vCN/pO27+6z785MnemtTS2bEpzT2pTmnnlJzkllkJzkkMy7kZE7u7v8XXtqDMWshanu3Z5LNq5KUtieUtzkkL1d/gzejMzbMzMzMzMzMvgQEREBERAREQFLnhB0oWW1hiA4OUOMn+dLJN6RhQ2lhIvrF7fs0e3+F+rdRXjqU1mWOvXhlsT2DGOGCCM5ZZZCfYQjjjZyM3fszM266O+D/owelcZJPfEPnnM+WdwRJjapAG7w0hNndiNnIikIezk7Czk0Yk4Sp1H1EGIxGTycm22MoWbLM+3vyRREUUbb9uRycAbf4ky5EGbk7kTu5E7uRO+7u793d3f1fdXd+UO6lBDTr6YrSM898oruVYX38urEfKpAfbblJODS7b7s1aN3baRt6QICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiILl+DvoTprOadfJ5ik9+zYyFmMH9tu1mghhaMBi41JwYicuZ8i3faQW+HeZ/uXNCf9Bf8Am2Y/96uf+g+qWoMFDLXxOUs0oLEvnSwxeWUZTcBB5GGUCYTcABndtt2Ad99m22L7onWv5QW/2dX+Cg6OdN+n+I05WlqYap7HXsWHsyxe02rHKYo44nPnalMm9yIG2Z2b3fT1X86k9PcPqOvFVzNP2yCtP7RDH7Tar8ZuBx8+VWUCL3DJtnd27+i5yfdE61/KC3+zq/wU+6J1r+UFv9nV/goLvfcuaE/6C/8ANsx/71VI8a/TTE6azFCLDwvVrX8a0x1Hnnn4TRzyxlI0lmQz4mPBuLvszxlt67NrH3ROtfygt/s6v8FaPrbV2Szdr23K3JrtloghGad23GKNycIwEWYQBiMy2Fm7mT+ru6DBqRfDQdQdXYB7vlez/OcTP57C8fmuxNXcuXb/AIw8Wzv6Ps6jpEHVTXPRHSuaIpL+FqFMb8is1hOlYMtuLFJNTICmfbb6bk3ZvqZRtd8GukpJGMJszALP/wDRivV3jf7HeaqZ7fmJU+0Z141diAGKnnLfkhx4wXPKvxiIszNHG10JHhj2bbiDjt322fut8i8YesGHZ3xZP/TLHlyf7dhmZv8AUgt/088Puk8HKFmpiwltROxR278klyWMhfcTiGZ3jhkZ+7GACX2rJ9Y+r+E0tXeXI2ReyYu9XGV3aS5YLZ+O0TP96i7PvLJxBttt3d2F6E6p8TOtMgJxlmDqRSDxcMdXgqE31uFiMPPAvtaT4KI71uWeQ5p5ZJppic5ZpjKSSQn9SMzd3In+t3Qbh1n6lZDVOUkyV52BtvKp1Iyd4adZndwhj3+kW7uRG/cid37NsLaSiICnvwG4mta1jXKwAm9Chbt1RPuzWQaOID4v2IhGaQm39HFibuzOoEWR03nLmNtQ3qFmapbqG5wWa5uEgO4uBMzt6iQEQkL9iEiZ2dndkHYdaRnukmmr9mW5ewtG3aslyns2YfNlkdhYR5Gbu7swiIs3ozCzNszMy55fdE61/KC3+zq/wU+6J1r+UFv9nV/goL//AMhmj/ydxX+iAn8hmj/ydxX+iAqAfdE61/KC3+zq/wAFPuida/lBb/Z1f4KC/wD/ACGaP/J3Ff6IK5zeIDTlXEamzOOos41Kd42rxuTn5UcghK0LEXchjeRwZyd32Bt3d93fNfdE61/KC3+zq/wVGmTvTWp5rNiQ5rFuaSexNITlJLNKbySyGT9yMjInd/rd0HzKyXyeQUz1PdishEck2CsjWGcQISJrVIpQAT+lK8TG/Zt+Iy/DdVtXrTsyQyBLDIcUsJicUsRkEkZi+4mBi7OJM7bs7d2QdOdX+HHRuTJ5JcNDWlff77jZJaPr6v5NYhhJ9/i4O60qLwaaSGXzHnzJh/8AblerNF/WFRpP9v4qqul/EtrTHiADmZLUUbbeXkYK9wi29OdiaN5yf7fMW0SeMPWDjs3zWL/0xoFy/wBqZ2/1ILsdNekendO7licZBXnIXErkjnYtuJbchazYIjCN9mdwB2F9m7LR/ET4i8VpiGarUkhyOc2cIqMZ84akj/8AOZCSN/vbD6+SztIXut7jFzGkmsuver8sBRW85bGEnLeGk0VAHEt28s/YgjKWPZ9uMjl6Nvu/dRmgyOps5bydyxfvznZt3pSmsWJXbkZl9gswgDMzCwCzCIiLMzMzMsciICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgLOY/R2XsxBPXxWSnhlbeOaDH2pYjZndncJAjcSbdnbs/wWDV3Oo/UfMaa6faJs4eyNaa1VpwTEVavYY42oPIw8Z4yYfeFn3bZ0FPcrpPK1InntYzIVoRdmKazRswxC5PsLPJIDCzu/Zu6wqlLX3X/VOdoTYzJZCOalaKJ5oQoUoXPyZQmj++RQsQs0kYF2dvo/Vuy1/pV0zzOp7J1cRUed4BE7NiQmiq1gN3YHnnPsJE7FsDbmTAbsL8S2DTUU8ar8KGraFWW3HHRyQ1xIpYMVaknsswNyPjDLDG8xs34kfIn9GZ3UDoCKTekHQ/O6pr2LWKCq8FOdq8h2rLQ7yuDSOINxd32Egd37fTb177ZDqf4d9R6dx0mUyIU/ZYZYo5Hr3GlMXmPgD8HFtx5uLdv6TfDfYIiRZ3Q2kMlnLgUMVUlu25BI2ii4iwgG3KSWWQhCGJncW5mTNuQtvu7Mpmj8Imqndh87DNNtu9Z8kTzN23dnEYXbfb6nQV8RffqLEz4+5boWRYbONtz1LICTGIz1pThlETHsTMYE27dnUg3Og2o4tPhqUq0JY06sdx2CyBWQqyu3CcoW/E4kJvs7uwlu7NsWwReizehdLXc3kauLx0TTXL8jhDG5iA+4BSyGZk+wgEUZm7/UD+vosx1c6aZTS9yKjlQiGazVG1EVeXzojiKSSLseze+xxFuPq24v8WQaYikPpH0az2qGlkxdYHq1pPKsX7UwQVYpODSeW5PuUhsJC7tGJOzGLvszstj6j+GrU2EoSZOQaV+nWFzsy4q0dh4I2fYpZI5IgIoh/GIGLizOT7CzuwQyi3ro/wBKstqqezBihrudCEJp3s2GhFhkPgDD2dyJ3Z/h8PzbyV9x9rH+hjP/ABD/AHSCvaLb9e9OMrhcuODtwjJkZXrNDDTP2jzit8WgCLi25GREw8dt9/1O8pYvwiatmjApXxNOaUeQ07eRf2l/s2rRSBv+Y0FfkWw9QdGZLAX5cblaxVrULCXF3YwliPvHNDKDuMsRbP7wv2cSF9iEmbXkBZvGaRy1qIZ62LyNmCTlwnr0LM0R8ScC4yRxuJbEJM+z9nZ2WEV1erPUjK6O0XoWDETtTt5HGRyz+ZVhm+9x0qs0wENiMmAmmuh9T7s/2oKjZHR+XrRHPZxeRrwxMzyTz4+zFEDO7CznJJGwizk7N3f1dlg1drQnUXL6l6c6zt5iyNmesFqvCQ14IGGJqdeTjxgAWL3zJ933fuqSoCKdNK+FfVV6rDalHH4xrbM9etlrhV7UrEzEP3iOI3jN2dvck4k3xZlGfUvQGV05dejlqpVpnHnETEMkNiLdxaaCYHcZAfb87P2JhfdkGropM6QdD87qqvYtYoKrw052rylZtNC7yuDSbCPF3dmEh79vpN699t4+4+1j/Qxn/iH+6QV7RZDUuImx925QssLWMbbsU7DAXMGmrSnDKwk30h5gWz/FSrT8NGq5rdSpFVgk9ux8WRe2Nj+5KteZyGNrU5C3CZ3F9owYidmJ2Z2EnYIaRSv1e8P+otMVRvXoq9miRiEl3GzHYigOR9o2nY4wOMSfYWNx4cnEd9yFni+hUlsSxwQRSTT2JAigghjKSWWWQmCOOOMGcpJCJ2ZhZnd3dmQeCKwFHwj6skiAjLE1rEsbyDjrGR/ux2ZnfbjFEce/b+ns3xdQrq7Tl7E3J8fkq0lS5UJhmry7bjuzEJCQu4yAQuxMYu4kzs7O7OgxKKQuj/RvPaqKV8XWD2esTBPftyeRUjkceTReZs5Sy8XF3GMScWMHfZiZ3ynVvoBqLTVUb92KtYoOYhJdx1h7EMJyPxjaZjADBiL3WPjx3cW33dmcIpRbpoPpnk81j8zk6TV/ZtM1far/AJ03lyPH5U8z+SHF/MJo60j7O7fBm33WA0jp63lr1XG0ISnt5CYYYIh+JPu7kT+gRiLEZG/YRAnfZmdBikW0dUNC3tOZKXFZFofaYI4pCevL5sThNG0gOJuzP6Ps7Ozd2f8AOtq6XdBNSaiq+3U6sUGPdyYMhkbA1a8rgXA/K3ZzlFi3HmIuO4E2+7OyCLUUvdTPDxqDT+Nky1ssdPSgkijllo3fOcHmNogficYOTeYQD7u7tybttu7RCgIiICIiAiIgIiICIiAiIgIiICIiArXeJf8A5NtB/wCTqf2aaqirI9ftYYu5oLRlCrfrWLuPCu1ypDKxT13jolEfnRt3j2N2bv6/DdBW5WwymQm0/wBIMWWOJ68+qcsceQtQEUcpBKeQMmYx7s718dXgfv3Hm3o+yqerL9Etc6ezGk5dD6lufNXkWTsYXLPHvDERTFa2lMtxCQZpLLO5uAnHYcGISZicNK8HOpbeP1fiY68sgw5Wx7FdgEn8ueKUJBHzA9C8uRxkZ/VnD6nff4PFpiYaWtM/BXFgjK3FY4j6NJcqV7k2zfBvOnk7fDdS/wBO9MaJ0Pc/+ILmraeobVCOV8XjsPHEZvOcRx8zaGzK3PgRMPmPGAu7O5O/HaEqViLWGq5J8xkoMNDnblqxZyFjgUFKMIJZYIN5JIxcWGKGuJETP7wu+79nCWsN/wAF9HLsjm4Sao1APs5MXEn8m1WAgB22d24Yiw/6zX3OZF0WMidyd8w25E7u7/8ACw+rutO8VfUPFWoMPpjTsrzYTS0HF7X4t27x8rzGdwHzGAPNfzR2GQ7czs3FgJ8mGr8X/JMWI9vrfOb5Xn83ea3tXD5xGbn5Xrw8v3uXp+tB4+BnWdLHZPI420U8E+pqkVLH3qteWxLBaYpGAGCACMeXnMfPbiL1xcnZu7ST0H8O+U07rHH37mXwlkKp5AvZ4r0/znYGxj7kISNUlgbc/voyE3N9mY33LbvGfg8zmEwIZzUmTt1Gv46gcGFxssotasTSRlJKUMTtuzm4wQsYv2aWffZu7634ZNYBHrvHZnNXgjaWfJzXshckGMPNs428DHIb7CHKWURZuze8zNsg1Drt+FWpf+0mZ/tGyr3V8pXp29KaMuPyp5vRFrHTQls3OWOrTjDm+2zcq9a+H2lIP5nol1OsVr2qszLHYjenkNS5GQLgExRPWsZGYhsCTesflmx7/Upb8WnUutJrXFZbC24LkeApY54ZqszHAU1e5ZtlFzDs7O0oAW2/Z9n+pBlvDlpuTSb631DeFvM0ZXtYeiUjMMU+Skl4C4b7kO5DTFn9HHIduXw8vG7K9zFaDyr8nLJ4AnkMu5cnr42wzGXf397Mnx9WJZXxndU8LdxNWhp+zBO2or45nNPVP3mOGpWrV4rQN9CYmCJ3F/eZ6Q7+vfUOsWr8bk+nekK8dyueUxFh6tjHtKL2oYI4rddpZI2fcI3avWdnf1aUEGrdG+m+pdR4y3DUvBj9OVbJT5CfI35KuK9qGOFzKSMGLzpxhCF+TjxFmHch3beyXhb0BWw9bUdaHU2Hz9e/jH8+jirQ2BgMY54ylkATJmEwNw5bNy4t67NtGXRrUuCzehbOjMlmINPXYrr2a1y5s1WzF7UFtnkMyjDlzc43jI2duMRtz2IW27oNJo3RxZWm+qauSyOVxU5zXofLixUEddxGGnFN5hNYuynYkNuJF7td22B2bzApvRuzQE5QSywkQ8XKGQ4ycd2fi7g7O7bsz7fYys71Aylluj+lZ2sTtMeo7InO00jSkPn6kbYpGLk7bCPbf8VvqVWlYDXGqsbL0r01iYrtc8lTz9iezjwlF7MMLzZ8mkkibuIO1mB93/vooIX0/NkZ8jUOmdmXKHcrewnGZHae2MgNVeM3ffzGMY+L/Di31KdMj4f8hDYG3qTWWCxOXseXa45HMlNk2NtuEs00hi/mCQbMYEbe42xKKehOrYMFqPE5WzGUlehb5WBBtzaGWOSCSQB/GMBlc2H4uDNu2+6nvqxoXRubzNrUs2vKEeNyRxWrFCIGlywiMMQHBBC8jysTtH7vKDcOTC4Fx7h5fKJRt7TpmVyjmllxEwyWo9nadgkhITEvjG5SyE3+Uf61VNWL8amtsRmm0xLiLITRQ4c/MrtIBz0vN9nKOtbYCJo7IiLiQ8n7g/d/V66IPuwGLlvW6tKBmKe/ZgqwC++zy2JBijZ9m9OZsrIfKHZMGzOHxMW3lYXCi7bP3E7UpB5bjt2doalcvt8z7F9Xg56e4avXi1vm8nFXr4q/NVr1rEYx147bBCMFmWyRvydnmPiDA2xjGXLts/19TOnukc/lr2XudRscM+Sn8x446UXCKMBGKvCLvc3Jo4I4g3fu/Df4oPLw7f8AJhrj/KW/7PqKJPCXhYL+s8DXsixxNblsuBfRKSjUsXYWJvxm82vH2fs/o+7OrM9J9O6TqYHK6Rp6yoXptWTlHBNHCAyxy2IYawxhXaw/nlvHv9IfpbfDdVkttLoLWn3iX24tM5EPfKP2f2qE4h86Nx5H5TnBPJHvuWzvv9iCb/EJ02xuc1DkLmQ1/hKkgTezxY21Iznj4oGaMavArTeWTOJETMLbnIb7bu6xHivzGJm0jpyiGfx2fzOFuezncpzjNMdMq04ySSbGZDu8NBici3Ig37/D36l6L0XrK9JqDHaxoYWTKNHJfxuZGKGSOwMYAZCMtiNxJ2BuTD5gkXJxPZ2ZQv1m0jpzDhSgw+oHz94isPk5oK7Q0YY28r2YYC3LnI+8u7jIbPwZ/c7M4TD4eCdumWuHZ3Z2lmdnZ9nZ/Y6vo60LwWWpT11gmOSQ23yb7GZE2/zNke+zv6rYOiGrsZU6fawx1m9WgvXzkepTllYZ7DHWrxj5Mb95PeEm7em3fZaT4SM5TxussPcv2YalSv8AOHnWbBtHFH5uLuwx8zLsO8kgD3+JMg1zrt+FWpf+0mZ/tGyrHeOXVOQrYbSmMr2pYKWSxTy3oIScPanhgpBEE5D3OEWlkfy9+Lu7O7O4g41p6x3obWo8/ZryBNXt57Kz15oyYo5YZb08kUgE30gICF2f6nZXN8RGn9MZfH6Zx2cyb4TISYkZsNl5R5U2YYag2qttiMQYSZ4iZzINnj7G27hIEdeC+3Lk9M61wVuQjoRY3zawm/Jqx3K98Zij5bsHvwQyMzdmICL1d1rPyemIgs6slmmETLGYa1ZrcvUJynqVPMFvshszNv8ADmy2PKZ/TWhNK5bD4XMwagzmqYygs3qHDyIK5xyQMXmQyGEYxQyz8GaQjeSdy2Eeww54Z+pY6V1BBkpQKSnNDLSyIRMzy+yzuBucTO7M5hNFDJxf6TRuPbfdgk7UfS7G38nPmJ+puB+cLVt7j2QmYZIpmNji8g/beUQxcQEGZ24NGDNtsy+bx2agxGSt4Kxj8jRydyPGS18nZx8oSA7xSRlDyeN3YNzktOw77sz/AJl9Wqujei8pbnyWL17iKFHITHZGjeGIbFXzieQogilswyEAkTsIHGJCzCzuTs5PC/WDB4PHXoquBysmYrx0o/bL5wvDGV/zZ2mCsDi39ztE0Ds+59zL3y+AT91wtSYbphpHHUDOCHPRw2ciUROz2PPrFemhlL1ICnsi7t9UAD6Nsqy0dT5CCjaxkVycMfkTiO3RY3evKcMgSRyPG/YZGOMH5Ds78GZ92ZWS0Bq3TertH1NKahygYPJYCRixeSssLVziiaSOEnM3GN+MMzxFCZg5cIzF37sOi9S9CaMwOGtxwaiDUeoLckDY8sYLDRpxDPEViSZ4ZpAkMoRlBuUjvvIGwNs5sG4eEn8DepP6DP8AszLrZ+g2CraEqYe9kouep9eZChj8dRlFmPGYy1ahCeeUH2KOV45BImfvyevHxHaZ1rXgl6gYPB43VL5q1BGEwUpI6UvEpbwRR3mkgrwl2sETkAuPp98blsz7qMpupk+d1tjM9lZRgiDO4yRhKR3gx+PrXojGESdm2jjjYyImZuRFITtuToNk8ef4aXP/AMHH/uwqT5dN/wAomidPVsNkAoTaMrxVMpTyQWa+PkniqQQPYK1FEcZSjHCcg8WJ2G6bFwd+8O+MzUNHKatt28dagu1iqUgGxWkaSIjCuLGImPYtn7Pt8d1tniG1jisfpTAaOwGQr3Ygja5nbVGZ5IprLF5nAzbdjY7ZzzeW77g1es3pxQb3rPRc2B6S5LHz28fckDLQSvPirJWa20mRpbB5hRg/mNt3bbt2VMlYvFatxg9J72Je9WbJyZgJAx7yi1ko2vVJeYxerh5YE/L0911XRAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQSxQ6oVI9CWtKPWsPcs5gbwWmeP2ZomKuTiW5c/M3hJtmHbu3f4KJ0RBs/SnUcWHzeKyk0ZyxYvIV7MsUXHzDCI2IhDm7Ny2btu7N9rL6+terYc7n8nl68UsMOSsDLFFPx80BGKOPY+DuO/ub9nf1WmogIiICIiApo8THVjH6nh09HRguQlgscda092OAGOUwqjvB5Mx8g3gLuXF+7dlC6ICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiD//Z" width="251px%" alt="is goodwill a capital asset"/></p>
<p>With guidance from the courts, owners who are selling a business can save on their taxes if the sale is structured properly. Courts have held that goodwill may be considered a personal asset if the earning power of the business is directly related to the business abilities and personal relationships of the owner. Your proposed $1,380,000 gain will be a Section 1231 gain but $280,000 will be taxed at ordinary tax rates. This is so because the $280,000 of amortization deductions reduced your prior tax at ordinary rates. This $280,000 prior benefit is then “recaptured” as the same character. The IRS has a classification of how to break down assets into different classes when you are selling a business.</p>
<h2 id="toc-2">Getting The Tax Advantages Of M&#038;a In India</h2>
<p>Money received on a covenant not to compete is taxable as ordinary income to the seller in the receipt year, whereas goodwill is taxed to the seller at capital gains rates. Given the preferential capital gain rate, a seller would generally seek allocations to goodwill wherever possible. The amount allocated to each category is dependent on the facts and circumstances of each particular case as well as the sales contract.</p>
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<h3>How is ROIC used in valuation?</h3>
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<p>Formula and Calculation of Return on Invested Capital (ROIC)</p>
<p> Written another way, ROIC = (net income – dividends) / (debt + equity). The ROIC formula is calculated by assessing the value in the denominator, total capital, which is the sum of a company&#8217;s debt and equity.</p>
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<p>Going concern valuereflects the additional value attributable to assets because of their ability to generate a return on investment in spite of a change in ownership. Keep in mind, IRS rules assume you have claimed depreciation even if you actually did not claim any depreciation. If you failed to claim depreciation on a depreciable asset, the IRS will assume that you claimed the allowable amount of depreciation under an approved depreciation method. Amortization claimed on section 1231 property is subject to the recapture rules under section 1245. Section 1245 contains the depreciation recapture rules that apply to the &#8222;Gain From Dispostions Of Certain Depreciable Property&#8220;. If structured properly, the seller receives significant benefits with no adverse tax consequences to the buyer.</p>
<p>This is the amount of gain that would be allocated to B and C if the partnership sold the intangible immediately before the distribution for its fair market value of $180. Therefore, $120 of the section 732 basis increase is not subject to the anti-churning rules. The remaining $30 of the section 732 basis increase is subject to the anti-churning rules.</p>
<h2 id="toc-3">How To Structure A Business Asset Purchase With Taxes In Mind</h2>
<p>If you negotiate a total price for the business, you and the buyer must agree as to what portion of the purchase price applies to each individual asset, and to intangible assets such as goodwill. The allocation will determine the amount of capital or ordinary income tax you must pay on the sale.</p>
<ul>
<li>New T also has a right to recapture the business at any time after R has recovered an amount equal to the ceding commission.</li>
<li>The persons are engaged in trades or businesses under common control (within the meaning of section 41 and ).</li>
<li>If structured properly, the seller of personal goodwill can receive significant benefits with no adverse tax impact to the buyer.</li>
<li>This Court has long recognized that personal relationships of a shareholder-employee are not corporate assets when the employee has no employment contract with the corporation.</li>
<li>The husband-and-wife taxpayers were the shareholders of a corporation primarily engaged in the insurance brokerage business.</li>
</ul>
<p>The covenant stated that for as long as he held stock in the corporation and for three years afterward, Howard would not in any capacity engage in, or hold any financial interest in, a competing dental practice within 50 miles of the corporation&#8217;s location in Spokane, Wash. All parties acknowledged that as sole shareholder, director, and officer of the corporation, Howard could modify or cancel the employment agreement at any time and that he was bound by the terms of the agreement and covenant not to compete with Howard Corp. through the relevant period of this case. In three early tax cases involving the liquidations of insurance agencies, the courts determined the goodwill was personal rather than institutional because of the owner&#8217;s personal business abilities and relationships with customers. A sale of corporate assets and personal goodwill should be carefully planned and executed to establish that personal goodwill exists and that it is being sold in a separate transaction from the sale of the assets of the corporation.</p>
<h2 id="toc-4">Importance Of Purchase Price Allocation In Real Estate Transactions</h2>
<p>Except in the case of a taxpayer that is not otherwise subject to Federal income tax, the taxpayer identification number of the electing taxpayer. An attempted election that does not substantially comply with each of the requirements of this paragraph is disregarded in determining whether a section 197 intangible qualifies for the gain-recognition exception. In the case of a series of related transactions (or a series of transactions that together comprise a qualified stock purchase within the meaning of section 338), immediately before the earliest such transaction or immediately after the last such transaction. Amounts properly taken into account in determining the cost of property that is not a section 197 intangible. A fraction, the numerator of which is the adjusted basis of the retained intangible on the date of the disposition and the denominator of which is the total adjusted bases of all the retained intangibles on that date. No person shall be treated as having sold, exchanged, or otherwise disposed of property in a transaction for purposes of any provision of the Internal Revenue Code solely by reason of the application of this paragraph to any other party to the transaction.</p>
<p>Each side of a transaction,i.e., buyer and seller, have differing interests in the tax implications of the deal, and each side will want to structure the deal with the most favorable outcome. What’s most favorable to the buyer often isn’t optimum for the seller, and vice versa. This article will focus on the tax aspects involved in the sale of a pass-through business, particularly as it relates to S corporations. Pursuant <a href="https://online-accounting.net/is-goodwill-considered-a-form-of-capital-asset/">is goodwill a capital asset</a> to the purchase agreement, Kennedy received $176,100 and $32,758 from M&#038;P in 2001 and 2002 respectively, and reported each amount as long-term capital gain from the sale of goodwill on the joint returns he and his wife filed. Kennedy had unrelated capital losses that offset all of the 2002 gain and all but $2,442 of the 2001 gain. First, the biggest issue you raise is the character of the gain from sale of goodwill.</p>
<p>Though goodwill is not a term defined in the Indian tax laws, common dictionaries describe it as the established reputation of a business regarded as a quantifiable asset. Recording of goodwill in the books of accounts pursuant to acquisition or reorganisation of business and claim of depreciation on it has been a long-debated issue under the Indian Income Tax Law. Depreciation allowed is what you actually claimed on your return and was not disallowed by the IRS. Depreciation allowable is the amount of depreciation that could have been claimed under an approved depreciation method, but, for whatever reason, the taxpayer did bother to claim any depreciation on his return for a depreciable asset.</p>
<p>If the buyer places some of the purchase price in an escrow account, it&#8217;s not considered a payment until the funds are released to you, as long as there are some substantial restrictions on your ability to get the money. The installment method is used when you receive at least one payment for your business after the year of the sale. It can&#8217;t be used if the sale results in a loss, but that rule hopefully will not come into play. More significantly, payments for many of the assets of your business are not eligible for installment sale treatment.</p>
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<h3>The rise of the intangible economy  interest.co.nz &#8211; Interest.co.nz</h3>
<p>The rise of the intangible economy  interest.co.nz.</p>
<p>Posted: Sun, 12 Dec 2021 08:00:00 GMT [<a href='https://www.interest.co.nz/business/113720/ignoring-intangible-assets-company-capital-bases-creates-very-real-possibility' rel="nofollow">source</a>]</p>
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<p>For your tax return, add up all your gains for the year on IRS Form 8949, then transfer the information to Schedule D Capital Gains and Losses and include it on personal tax return. You need to know about how capital gains tax works, but it&#8217;s just as important to start planning for selling your business with the help of tax and legal advisors to minimize capital gains. If the subject company is being sold for $10 million and the tangible assets are worth $8 million, the remaining $2 million would normally be classified as goodwill. If that goodwill is assigned to a C corporation, it will be taxed at the 34% rate and then taxed again, at 15%, when the proceeds are distributed to the shareholders. The total FMV of all assets in a class are added up and subtracted from the total purchase price before moving on to the next class.</p>
<p>What might seem like a simple business task can become complicated quickly, and getting the tax wrong is not a good idea. It is recognized in Martin Ice Cream that personal goodwill may be unique and is present only if supported by particular facts. For example, the seller should not be subject to a contractual non-compete provision in favor of his former company. Further, the seller should not be subject to any non-solicitation provision that prohibits him from contacting and trying to sell to his former company’s customers, suppliers or service providers. Arnold Strassberg and his son, Martin, owned all of the stock of Martin Ice Cream Co., an ice cream distributor. Before going into business with his son, Arnold had worked for more than a decade in his own wholesale ice cream distribution business, where he developed strong business relationships with the managers and owners of a number of supermarket chains.</p>
<p>He has also led teams that render fairness opinions in connection with public company sale, merger and financing transactions. P has a transferred basis in the intangible from A and B under section 723. The nonrecognition transfer rule under paragraph of this section applies to A&#8217;s transfer of its one-half interest in the intangible to P, and consequently P steps into A&#8217;s shoes with respect to A&#8217;s nonamortizable transferred basis. Pursuant to paragraph of this section, these rules apply to B&#8217;s transfer of its one-half interest to P even though the nonrecognition transfer rule under paragraph of this section would have permitted P to step into B&#8217;s shoes with respect to B&#8217;s otherwise amortizable basis. However, if A elects to recognize gain under paragraph of this section on the transfer of each of the one-half interests in the intangible to B and P, then the intangible would be amortizable by P to the extent provided in section 197 and paragraph of this section.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="256px%" alt="is goodwill a capital asset"/></p>
<p>In some income tax systems , gains and losses from capital assets are treated differently than other income. Sale of non-capital assets, such as inventory or stock of goods held for sale, generally is taxed in the same manner as other income. Capital assets generally include those assets outside the daily scope of business operations, such as investment or personal assets.</p>
<ul>
<li>The book value of all assets includes fixed assets, current assets, noncurrent assets and intangible assets.</li>
<li>In addition, neither paragraph nor paragraph of this section precludes a taxpayer from applying the provisions of section in determining the amount of tax payable under paragraph of this section.</li>
<li>They use their established network to find qualified buyers, and market the business on your behalf.</li>
<li>&#8222;Goodwill&#8220; on a company&#8217;s balance sheet represents value that the company gained when it acquired another business but that it can&#8217;t assign to any particular asset of that business.</li>
<li>Accordingly, X recognizes a loss of $50,000, the amount obtained by reducing the loss on the sale of the assets at the end of the third year ($120,000) by the amount allowed as a deduction under paragraph of this section during the 7 years following the sale by X ($70,000).</li>
<li>This includes current assets, non-current assets, fixed assets, and intangible assets.</li>
<li>Notably, a noncompetition agreement may be insufficient to meaningfully support a transfer of personal goodwill from seller to buyer.</li>
</ul>
<p>In an asset deal, the purchaser gets a stepped-up, fair market value basis in the acquired assets equal to the price paid and any liabilities assumed , and will therefore get higher depreciation and amortization deductions than the target corporation was enjoying. When you purchase business assets, the total purchase price must be allocated to the acquired assets. The allocation process can affect the parties’ postacquisition tax results. During the negotiation process, your tax advisor can help you structure a deal that complies with tax law and minimizes your postacquisition tax obligations.</p>
]]></content:encoded>
					
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			</item>
		<item>
		<title>Regs  Govern Dispositions Of Depreciable Property</title>
		<link>https://heilpraktiker-pruefung.com/regs-govern-dispositions-of-depreciable-property/</link>
					<comments>https://heilpraktiker-pruefung.com/regs-govern-dispositions-of-depreciable-property/#respond</comments>
		
		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Fri, 15 May 2020 13:32:38 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://heilpraktiker-pruefung.com/?p=1114</guid>

					<description><![CDATA[Content European Union Formally Adopts May 2020 Amendments Depreciate Buildings, Not Land What Kind Of Assets Can You Depreciate? Effect On Cash Which Asset Does Not Depreciate? Depreciable Or Not Depreciable Definition Of Depreciable Asset However, certain events, such as casualty losses, improvements or trade-ins can require you to make a basis adjustment. (Other members [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">European Union Formally Adopts May 2020 Amendments</a></li>
<li><a href="#toc-1">Depreciate Buildings, Not Land</a></li>
<li><a href="#toc-2">What Kind Of Assets Can You Depreciate?</a></li>
<li><a href="#toc-3">Effect On Cash</a></li>
<li><a href="#toc-4">Which Asset Does Not Depreciate?</a></li>
<li><a href="#toc-6">Depreciable Or Not Depreciable</a></li>
<li><a href="#toc-7">Definition Of Depreciable Asset</a></li>
</ul>
</div>
<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/07/aa98970d-c6e3-4569-a279-f3d8d09bf0f8-300x200.jpg" width="252px" alt="depreciable property"/></p>
<p>However, certain events, such as casualty losses, improvements or trade-ins can require you to make a basis adjustment. (Other members of your family do not use this computer.) Therefore, you can depreciate 2/3 of the cost of the computer. Wolters Kluwer is a global provider of professional information, software solutions, and services for clinicians, nurses, accountants, lawyers, and tax, finance, audit, risk, compliance, and regulatory sectors. The purpose of this is to match the cost of the assets to the revenues earned from using the asset. The most common reason for an asset to not qualify for depreciation is that the asset doesn&#8217;t truly depreciate. The Internal Revenue Code allows you to claim a tax deduction for the cost of the asset.</p>
<ul>
<li>Land is not depreciated at all, since it is considered to have an infinite lifespan.</li>
<li>Assets were assigned a recovery period based on their asset depreciation range class life under pre-ERTA law, which was generally based on an asset’s useful life.</li>
<li>Depreciable property is property that is of a character subject to the allowance for depreciation as determined under section 167 and the regulations under section 167.</li>
<li>These costs include costs incurred initially to acquire or construct an item of property, plant and equipment and costs incurred subsequently to add to, replace part of, or service it.</li>
<li>When an asset is sold, debit cash for the amount received and credit the asset account for its original cost.</li>
<li>For information on what qualifies to be depreciated, or to determine the property&#8217;s placed in service date, see Publication 946.</li>
</ul>
<p>Your depreciation deduction for the first year is based on the mid-month convention, in which you can deduct only half of the first month’s depreciation. If you begin renting a property on July 3rd, you can deduct 5½ months of depreciation for the first year – not the full six months that the rental was operating. For example, let’s say the assessed real estate tax value for your property is $100,000.</p>
<h2 id="toc-0">European Union Formally Adopts May 2020 Amendments</h2>
<p>The cost of the new truck is $101,000 ($95,000 cash + $6,000 trade‐in allowance). The regulations provide rules for determining what the disposed asset is for these purposes, including special rules for certain types of property. For example, each building, including its structural components, is generally an asset for tax disposition purposes, although exceptions exist. A new equipment you purchased and placed in service in your timber business in June 2017 costs $10,000. Assuming you did not use Sec. 179 deduction, you could take a special bonus depreciation deduction equal to 50 percent of the purchase price. Your bonus depreciation deduction would be $5,000 (50 percent of $10,000). For eligible property placed in service in 2018, the special bonus depreciation rate is reduced to 40 percent of the cost of qualifying new business property.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="256px" alt="depreciable property"/></p>
<p>Placing it in service does not have to mean that you&#8217;re actually using it. The IRS provides a class-life list of numerous types of property in Publication 946. Generally, if you&#8217;re depreciating property you placed in service before 1987, you must use the Accelerated Cost Recovery System or the same method you used in the past. For property placed in service after 1986, you generally must use the Modified Accelerated Cost Recovery System . Grow Your Business with InterNACHI® InterNACHI® membership is so much more than training and certification. Members get access to world-class resources to grow their business to the next level.</p>
<h2 id="toc-1">Depreciate Buildings, Not Land</h2>
<p>Gains and losses on disposition or impairment of depreciable property or other capital assets. Whether you are transferring the ownership of machinery, breeding livestock or market livestock and crops, both buyer and seller need to be familiar with income tax provisions concerning the transfer of depreciable assets. Amortization deductions are treated separately, on Part VI of the Form 4562 (Lines 42-44). Once entered here, they are not added to the rest of your depreciation deductions.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/05/886361a2-1c1b-49d4-b6e9-8d2ccc83e5b2-300x200.jpg" width="254px" alt="depreciable property"/></p>
<p>When you buy property, many fees get lumped into the purchase price. You can expense some of these costs in the year you buy the property, while others have to be included in the value of property and depreciated. If an IRS auditor raises objections, you may need to bring in a real estate appraisal to support the allocation you use.</p>
<h2 id="toc-2">What Kind Of Assets Can You Depreciate?</h2>
<p>Always hire an InterNACHI inspector to examine an investment property for defects before it is purchased. InterNACHI inspectors are also trained to uncover an assortment of safety and system defects, from pest infestation to the presence of lead-based paint and mold. IAS 16 Property, Plant and Equipment requires impairment testing and, if necessary, recognition for property, plant, and equipment. An item of property, plant, or equipment shall not be carried at more than recoverable amount.</p>
<p>Theoretically, this makes sense because the gains and losses from assets sold before and after the composite life will average themselves out. If the company exchanges its used truck for a forklift, receives a $6,000 trade‐in allowance, and pays $20,000 for the forklift, the loss on exchange is still $4,000. To simplify the depreciation calculation the IRS has developed tables which incorporate the recovery period, depreciation method and the specific conventions to be used in the acquisition and disposition year. Under MACRS an asset&#8217;s depreciable basis is multiplied by a percentage obtained from one of the IRS tables to determine the depreciation deduction. The tables can be found in IRS Publication 946, How to Depreciate Property.</p>
<ul>
<li>You are allowed to depreciate the value of a building you’ve purchased–but the value of the land it’s on can’t be written off.</li>
<li>Please see the depreciation calculations in Examples 1, 2, 3, and 4 below.</li>
<li>And finally, if you improve depreciable property, that improvement, at least for tax purposes,should be treated as a separate depreciable property.</li>
<li>Mid-quarter convention &#8211; The mid-quarter convention applies to personal property and assumes that all property is placed in service and disposed of in the middle of the quarter of the year of acquisition and disposition.</li>
<li>Depreciable propertymeans a property, which is used in any business or investment for earning income, and declines in value because of wear and tear, being old or passage of time.</li>
<li>The fixed percentage is multiplied by the tax basis of assets in service to determine the capital allowance deduction.</li>
</ul>
<p>In essence, the large initial investment is traded off for the opportunity to spread out the cash outflow over multiple years and cost of doing this is captured by the interest expense. Or extracted from it), land does not depreciate in value over time. In fact, agricultural land is generally viewed as a safe investment with a long track record of modest appreciation in value over time. Other examples of non-depreciable assets in agriculture include things like grazing permits and water rights. You can&#8217;t claim depreciation on your personal taxes because depreciation is a form of a business expense.</p>
<h2 id="toc-3">Effect On Cash</h2>
<p>When you depreciate assets, you can plan how much money is written off each year, giving you more control over your finances. What if, for a single purchase price, you purchase an asset that is only partly depreciable? Before you can determine the depreciable tax basis of the asset, what you need to do is to allocate the price between the depreciable part and the non-depreciable part. Costs of assets consumed in producing goods are treated as cost of goods sold. Other costs of assets consumed in providing services or conducting business are an expense reducing income in the period of consumption under the matching principle. Straight-line depreciation is the simplest and most often used method. The straight-line depreciation is calculated by dividing the difference between assets cost and its expected salvage value by the number of years for its expected useful life.</p>
<ul>
<li>Depletion and amortization are similar concepts for natural resources and intangible assets, respectively.</li>
<li>If you paid cash for this tractor, $140,000 would flow out of the business at the time of purchase and $20,000 would flow back into the business upon its sale at the end of 12 years.</li>
<li>This allowance is taken after any allowable Section 179 deduction and before any other depreciation is allowed.</li>
<li>Depreciable assets lose value, wear out, decay, get used up, or become obsolete as they are used in the business to generate income.</li>
<li>When we buy a depreciable asset like a car, there is no Capital Loss at the time of sale.</li>
<li>InterNACHI inspectors trained in residential and commercial property inspections can help streamline your purchase.</li>
</ul>
<p>Depreciable assets are considered a part of the activities of your business and property; therefore, they are better integrated with your business or property through tax depreciation and Terminal Losses than as a Capital Loss. Generally, a Terminal Loss is generated when you sell assets <a href="https://www.bookstime.com/articles/depreciable-property">depreciable property</a> for less than their tax carrying value , and there are no other assets remaining in the CCA class. The final regulations’ rules on determining gain or loss are generally consistent with the proposed regulations that were issued under the old accelerated cost recovery system.</p>
<h2 id="toc-4">Which Asset Does Not Depreciate?</h2>
<p>Because of this, it is important to have assistance in segregating out the costs of your building for depreciation purposes. The property is exchanged as part of the purchase price of a similar item, and the gain or loss is taken into consideration in the depreciation cost basis of the new item.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/10/calculatorandpapers-min-300x200.jpg" width="256px" alt="depreciable property"/></p>
<p>However, when the underlying property is sold, any undepreciated value of the additions or improvements must be added to the asset&#8217;s tax basis to compute your taxable gains. Some systems specify lives based on classes of property defined by the tax authority. Canada Revenue Agency specifies numerous classes based on the type of property and how it is used.</p>
<p>However, in most countries the life is based on business experience, and the method may be chosen from one of several acceptable methods. Certain types of assets, particularly vehicles and large pieces of equipment, are frequently exchanged for other tangible assets. For example, an old vehicle and a negotiated amount of cash may be exchanged for a new vehicle. When we buy a non-depreciable asset like land for example, and we sell it for less than what we paid for it, there is a Capital Loss. When we buy a depreciable asset like a car, there is no Capital Loss at the time of sale. Instead, we can claim CCA during the lifetime of that asset, and if it sells for less than the remaining UCC balance, we can claim a Terminal Loss assuming there are no other assets remaining in the CCA class.</p>
<p>She also worked as a paralegal in the areas of tax law, bankruptcy, and family law from 1996 to 2010. Beverly has written and edited hundreds of articles for finance and legal sites like GOBankingRates, PocketSense, LegalZoom, and more. In other words, what’s generally depreciable is income-producing propertythat you own and make use of for more than a year that typically will wear out or decline in value over time.</p>
<p>If the sale price were ever more than the original book value, then the gain above the original book value is recognized as a capital gain. If the truck sells for $15,000 when its net book value is $10,000, a gain of $5,000 occurs. The sale is recorded by debiting accumulated depreciation‐vehicles for $80,000, debiting cash for $15,000, crediting vehicles for $90,000, and crediting gain on sale of vehicles for $5,000. Suppose the $90,000 truck reaches the end of its useful life with a net book value of $10,000, but the truck is in such poor condition that a salvage yard simply agrees to haul it away for free. The entry to record the truck&#8217;s retirement debits accumulated depreciation‐vehicles for $80,000, debits loss on retirement of vehicles for $10,000, and credits vehicles for $90,000. Retirement occurs when a depreciable asset is taken out of service and no salvage value is received for the asset. In addition to removing the asset&#8217;s cost and accumulated depreciation from the books, the asset&#8217;s net book value, if it has any, is written off as a loss.</p>
<p>Just be sure that, at the top of the form, you write the name of the business or activity to which that copy of the form relates, along with its employer identification numberif you have one. A business will frequently acquire both land and an office building. In these cases, only the portion of the price that is attributed to the building is depreciable. Depreciable property is depreciated over the estimated useful lives of the assets, using principally the straight-line method. The other methods of calculating depreciation are the unit of production method and double declining balance method. Since it is used to lower the taxable income, depreciation reduces the tax burden.</p>
<p>If your total acquisitions are greater than $2,620,000 the maximum deduction begins to be phased out. The decision to use Section 179 must be made in the year the asset is put to use for business. Under most systems, a business or income-producing activity may be conducted by individuals <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> or companies. The table below illustrates the units-of-production depreciation schedule of the asset. 10 × actual production will give the depreciation cost of the current year. Suppose, an asset has original cost $70,000, salvage value $10,000, and is expected to produce 6,000 units.</p>
<p>Depreciable property used in your trade or business, even if it is fully depreciated. Depreciable propertymeans a property, which is used in any business or investment for earning income, and declines in value because of wear and tear, being old or passage of time. Knowing what can and cannot be depreciated in a year will help business avoid high front-loaded expenses and highly variable financial results. Intangible property such as patents, copyrights, computer software can be depreciated. Depreciation is an accounting method that a business uses to account for the declining value of its assets. You stop depreciating a business asset when either one of two events occur. Second, that asset could reach the end of its useful life—then it is no longer is being depreciated.</p>
<p>Depreciable property is property that is of a character subject to the allowance for depreciation as determined under section 167 and the regulations under section 167. Depreciable property used in your trade or business, even if it is fully de- preciated. Depreciable property financed with small issue IDBs must be depreciated, however, using the straight-line method. Business assets that deteriorate over time but last at least one year usually qualify for depreciation. While buying power changes over time as the result of inflation and deflation, cash itself maintains the same value. A $20 bill will always be worth $20, even when $20 doesn&#8217;t buy as much as it used to.</p>
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		<title>What Is The Difference Between Inventoriable Costs And Period Costs?</title>
		<link>https://heilpraktiker-pruefung.com/what-is-the-difference-between-inventoriable-costs/</link>
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		<dc:creator><![CDATA[healthcarepruef]]></dc:creator>
		<pubDate>Wed, 30 Oct 2019 21:19:11 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://heilpraktiker-pruefung.com/?p=424</guid>

					<description><![CDATA[Content Product Costs Direct Materials Costs And Indirect Materials Costs Are Manufacturing Overhead 2 All Manufacturi For Inventoriable Costs To Become Expenses Under The Matching Principle, Which Of Following Needs Stuck With A Question? Want To See This Answer And More? Related Questions Consider the variety of alternatives that appear in the economic system models [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Product Costs</a></li>
<li><a href="#toc-1">Direct Materials Costs And Indirect Materials Costs Are Manufacturing Overhead 2	All Manufacturi</a></li>
<li><a href="#toc-2">For Inventoriable Costs To Become Expenses Under The Matching Principle, Which Of Following Needs</a></li>
<li><a href="#toc-3">Stuck With A Question?</a></li>
<li><a href="#toc-4">Want To See This Answer And More?</a></li>
<li><a href="#toc-5">Related Questions</a></li>
</ul>
</div>
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width="259px%" alt="for inventoriable costs to become expenses under the matching principle"/></p>
<p>Consider the variety of alternatives that appear in the economic system models illustration presented in Exhibit 1-6. The models at the top of the illustration represent maximum government ownership of capital and land, while the models at the bottom represent the absence of government. On the left-hand side, communism represents the maximum individual freedom for a socialist system, while state socialism represents the least individual freedom. Notice that both communitarian capitalism and individualistic capitalism fall into the same category. Both systems include a mixture of state (i.e., government) regulation and private enterprise. In terms of the whole scheme of possible economic systems, the two models are very close together. These two models mainly differ in terms of the amount of emphasis placed on individual freedom.</p>
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" width="252px%" alt="for inventoriable costs to become expenses under the matching principle"/></p>
<p>Standard costs are fixed after scientific analysis of relevant cost elements. Main purpose of standard costs is to serve as a tool for cost control. Cost that is considered to be part of the cost of merchandise. For a retailer, the inventoriable cost is the cost from the supplier plus all costs necessary to get the item into inventory and ready for sale, e.g. freight-in. What is the difference between product cost and period cost.</p>
<h2 id="toc-0">Product Costs</h2>
<p>1) Direct materials costs and indirect materials costs are considered “manufacturing overhead”. The cost of business is divided into two categories, based on whether the expense is capitalized to the cost of the goods sold. The two categories are inventoriable costs and period costs.</p>
<p>The actual quantity of materials used was 6,000 pounds, although the standard quantity allowed for the output was 5,400 pounds. The costs that cause the overhead volume variance are usually controllable costs. Direct materials – Refers to all raw materials and sub-assemblies built into the final product. Actual mixed costs corresponding to the various activity levels. To get an idea of how high or low your weekly labor cost is, you have to calculate the cost as a percentage of your gross sales.</p>
<h2 id="toc-1">Direct Materials Costs And Indirect Materials Costs Are Manufacturing Overhead 2	All Manufacturi</h2>
<p>The hardware store assumes that the 100 units bought on Jan. 15 and the 50 units purchased on Feb. 1st are sold. FIFO generates a $9,500 profit and a $1,900 tax on the profit.</p>
<p>Performance measurements are interacting, interrelated or interdependent elements within the system. The definitions presented in this chapter are conceptual definitions. However, as we move through this textbook, we will use these concepts to define and integrate the components of accounting more specifically. In other words, the conceptual definitions in this chapter provide a foundation for building operational definitions in later chapters. Explain the importance of recognizing the interactive relationships between systems, performance measurements, human behavior and variability. This covers, the history and methods of psychology, neural and hormone systems, the brain, genetics, and evolution.</p>
<h2 id="toc-2">For Inventoriable Costs To Become Expenses Under The Matching Principle, Which Of Following Needs</h2>
<p>Initially, the company will record these costs in the inventory assets accounts. Once the product is sold to retailers, it is recorded as COGS on the income statement. Provide conceptual definitions for some basic cost terms such as manufacturing costs, selling and administrative costs, variable costs, fixed costs and mixed costs. The essential difference between direct costs and indirect costs is that only direct costs can be traced to specific cost objects. Direct costs tend to be variable costs, while indirect costs are more likely to be either fixed costs or period costs. Product costs are sometimes referred to as “inventoriable costs.” When the products are sold, these costs are expensed as costs of goods sold on the income statement. Period costs are the costs that cannot be directly linked to the production of end-products.</p>
<ul>
<li>Absorption costing means that ending inventory on the balance sheet is higher, while expenses on the income statement are lower.</li>
<li>Although intuition is not a reliable way to establish control limits, the statistical control chart is based on the work of Shewhart and the concepts of common causes and special causes.</li>
<li>The contribution margin of the product line will indicate the net income increase or decrease.</li>
<li>Product costs include direct materials, direct labor, and factory&#8230;</li>
<li>Because cost accounting involves determining the cost of something, such as a product, a service, an activity, a project, or some other cost object.</li>
</ul>
<p>Rather, as explained above, they are treated as expenses in the period in which the related products are sold. This means that a product cost such as direct materialsor direct labor might be incurred during one period but not treated as an expense until a following period when the completed product is sold. Inventoriable costs are the costs incurred in the manufacturing or acquisition of a product. These costs are initially recorded in the balance sheet as current assets and do not appear in the income statement until the first unit is sold. Once the products are sold, they are charged to the expense account, and this allows businesses to match the revenue from a product with its cost of goods sold. Examples of product costs are direct materials, direct labor, and factory overheads. Expenses on an income statement are considered product or period costs.</p>
<h2 id="toc-3">Stuck With A Question?</h2>
<p>As a result, your firm’s tax liability is affected by the inventory valuation method you choose. The matching principle means that sales and cost of sales are incurred in the same time period.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width="250px%" alt="for inventoriable costs to become expenses under the matching principle"/></p>
<p>The total cost of a finished product generally contains equal amounts of material, labour, and manufacturing overhead costs. Period costs are standard costs that businesses must add to their income statements. These costs are typically unavoidable business costs, and they may also be called period expenses, time costs, capacity costs and operating expenses. The main advantage of absorption costing is that it complies with generally accepted accounting principles , which are required by the Internal Revenue Service . Furthermore, it takes into account all of the costs of production , not just the direct costs, and more accurately tracks profit during an accounting period. Includes manufacturing costs plus selling and administrative expenses. Is calculated by subtracting total manufacturing costs per unit from sales revenue per unit.</p>
<h2 id="toc-4">Want To See This Answer And More?</h2>
<p>Since prices generally rise over time, the oldest units are typically the cheapest units. If you sell the cheapest units first, you generate a lower cost of sales and a higher net income. In later periods, you sell the newer, more expensive goods.</p>
<p>For instance, machine operators in a production line, employees at the assembly lines, or even technical officers operating and monitoring production operations. Variable costs per unit may increase while fixed costs per unit may decline. Whether inventory is purchased from a wholesaler or manufactured the goal is to eventually sell the goods to customers. The timing at which the inventory costs will become an expense depends on the matching principle. Cost management is designed for external users while activity management is designed for internal use.</p>
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<h3>Which of the following costs remains the same irrespective of the changes in production?</h3>
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<p>B) The price per unit does not change as volume changes. C) Fixed costs do not change. D) The price per unit changes as volume changes.</p>
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<p>Examples of manufacturing product costs are raw materials used, direct labor, factory supervisor’s salary, and factory utilities. In a manufacturing company, product costs are also called manufacturing costs. In addition to the distinction between manufacturing and non-manufacturing costs, there are other ways to look at costs.</p>
<p>The weighted average number of shares outstanding in 2012 was 50,000 shares. Star Corporation&#8217;s common stock is selling for $30 per share on the New York Stock Exchange. The overhead volume variance indicates whether plant facilities were used efficiently during the period. The purchasing agent or the production foreman is inefficient. Can be implemented at each level of responsibility within an organization.</p>
<ul>
<li>In this lesson, you will learn how to record asset acquisition, disposal, and impairment.</li>
<li>Although internal auditing is an important area in accounting, it is also beyond the scope of this text.</li>
<li>Cost accounting is linked to tax accounting, financial accounting and managerial accounting in Exhibit 1-2 because it is an important component of each discipline.</li>
<li>Estimated monthly costs and actual monthly activity.</li>
<li>Salescommissions andoffice rent are goodexamples of period costs.</li>
</ul>
<p>Assigning costs to the type of production process in which the company is engaged. Are not affected by the level of activity during the accounting period. The route or career path to a management position is also very different in the two economic variants of capitalism. In a communitarian company, broadly educated college graduates develop a cumulative multi-function knowledge of the organization before they become managers. In other words, they become company generalist through a long internship program, rather than functional specialist.</p>
<p>Supervisory costs might be driven by the number of production shifts. Step functions can take on many forms as illustrated in the lower right panel of Exhibit 1-3. Activity management, or activity based management, places emphasis on continuously improving the activities and tasks, or work that people perform in an organization.</p>
<h2 id="toc-6">How Is Absorption Costing Treated Under Gaap?</h2>
<p>This simply means that the cost is driven by a non-production volume related phenomenon. For example, property taxes are considered fixed in traditional cost accounting systems that are typically based on production volume related activities. However, property taxes change when the taxing authority changes the tax rate or reassesses the property. The idea to grasp is that the designation of a particular cost as fixed or variable can change when it is analyzed in relation to a different activity.</p>
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<h3>Why is period cost important?</h3>
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<p>Keeping track of your total period cost is important because it assists you in estimating the net income of your business for each accounting period. This may be important for filing accurate business taxes. Knowing your total period costs also helps your business to prepare for an audit.</p>
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<p>This lesson introduces you to the sales returns and allowances account. Journal entries for this account allows returns and allowances to be tracked and reveal trends. Easy-to-follow examples illustrate these journal <a href="https://quickbooks-payroll.org/for-inventoriable-costs-to-become-expenses-under/">for inventoriable costs to become expenses under the matching principle</a> entries. Companies purchase assets to generate revenue and dispose of the assets when they are finished using them. In this lesson, you will learn how to record asset acquisition, disposal, and impairment.</p>
<p>However, for a manufacturer, their inventoriable costs are direct material, direct labor, and all manufacturing overheads. The sale of these products moves inventory from the balance sheet to the cost of goods sold expense line in the income statement.</p>
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