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	<title>青葉幼稚園・二葉幼稚園｜岩手県盛岡市の幼保連携型認定こども園 &#187; Bookkeeping</title>
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		<title>Wave Accounting Review 2023</title>
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		<pubDate>Tue, 16 Jul 2024 07:40:41 +0000</pubDate>
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		<description><![CDATA[There’s a fee involved with accepting online invoice pa &#8230; <a href="http://www.aobakids.jp/wp/2024/07/16/wave-accounting-review-2023/" class="more-link">続きを読む <span class="screen-reader-text">Wave Accounting Review 2023</span></a>]]></description>
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" width="601px" alt="wave bookkeeping"/></p>
<p>
<p>There’s a fee involved with accepting online invoice payments, too. Customers can pay via credit card, bank payment or Apple Pay. If you&#8217;re interested <a href="https://www.intuit-payroll.org/conservatism-principle-of-accounting/">conservatism principle of accounting</a> in using payroll software, you can start a free 30-day trial when you sign up for Wave.</p>
</p>
<p>
<h2>Wave Starter Plan</h2>
</p>
<p>
<p>For small businesses any larger than that, however, Wave is limited. Unlike competitors, Wave doesn’t offer many advanced features to increase the software’s functionality. It’s also missing an audit trail and third-party integrations. While Wave has a lot to offer when it comes to invoicing, know that it’s still slightly less  automated than some competitors. This isn’t necessarily a deal-breaker, but it might require a bit more bookkeeping work.</p>
</p>
<p>
<ol>
<li>Create beautiful invoices, accept online payments, and make accounting easy—all in one place.</li>
<li>Today’s leading accounting platforms offer standard security features, such as data encryption, secure credential tokenization and more.</li>
<li>Next, you can add sales tax (if necessary), create customer profiles and customize your invoice templates.</li>
<li>Unfortunately, you can’t create a recurring transaction directly from the bill, which is something you can do in other software like QuickBooks.</li>
</ol>
<p>
<h2>Wave Accounting Assisted Bookkeeping Options</h2>
</p>
<p><img 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" width="601px" alt="wave bookkeeping"/></p>
<p>
<p>Wave Accounting offers free software, meaning you won’t need to submit a credit card or payment information to use it. It can help you manage your bookkeeping, accounting and invoicing processes through a few internal integrations. Approval is subject to eligibility criteria, including identity verification and credit review. Your deposit times may vary based on your financial institution.</p>
</p>
<p>
<div style='text-align:center'><iframe width='567' height='312' src='https://www.youtube.com/embed/xaEhM7xcKR0' frameborder='0' alt='wave bookkeeping' allowfullscreen></iframe></div>
</p>
<p>
<p>Wave holds its own against two of its biggest competitors, QuickBooks Online and Xero. Wave’s free pricing structure gives the software its appeal, but users that have larger businesses and require more advanced accounting features may find QBO or Xero to be the better fit. However, some features are noticeably missing, such as project management and budgeting, that are found with competing software options such as QuickBooks Online. The lack of these features brought our score in this category to 3 out of 5 stars. Some features are also only available on the paid Wave Pro plan. Wave&#8217;s accounting software is built for small business owners.</p>
</p>
<p>
<p>Most accounting software use the double-entry system, though FreshBooks’ cheapest plan is a notable exception. We love that even though Wave is free and freelance-focused, it doesn’t assume freelancers can afford to skimp on financial accuracy. Of course, if you freelance, you don’t need to worry about running payroll either now or in the future. But  for small-business owners who want to eventually expand their businesses and hire an employee or two (or more), just know that Wave doesn&#8217;t make it easy to add payroll software beyond its own. Merchant Maverick’s ratings are editorial in nature, and are not aggregated from user reviews. Each staff reviewer at Merchant Maverick is a subject matter expert with experience researching, testing, and evaluating small business software and services.</p>
</p>
<p>
<h2>Manage yourmoney like a boss.</h2>
</p>
<p>
<p>Until then, the software is still a good solution for small business owners looking for simple, easy-to-use accounting software that won’t break the bank. Wave’s customer support resources and new Wave Advisor services make it easy for people with limited accounting experience to learn the software. It’s also great for Etsy shop owners and other eCommerce businesses using Wix, Squarespace, or WordPress. If you’re a startup, micro-business or sole proprietor who doesn’t want to invest in accounting software but needs to keep track of your finances, Wave Accounting is a great option.</p>
</p>
<p>
<h2>Wave Accounting Review 2024: Pros, Cons, Alternatives</h2>
</p>
<p>
<p>Instant Payout is an additional service offered by Wave subject to user and payment eligibility criteria. A 1% fee is applied to the amount you withdraw from your available balance, in addition to regular processing fees. Deposits are sent to the debit card linked to your account in up to 30 minutes. Deposit times may vary due to processing cutoff times or third party delays.</p>
</p>
<p>
<p>While not built in, Xero has an integration with BILL (formerly Bill.com) and some useful tools like Google Sheets and BlueCamroo, but all other integrations must be made through Zapier. If you have a Zapier subscription, you can integrate a lot of other apps—but it will be more difficult than having a deep integration, such as those offered in other accounting software. Wave took a hit in integrations because you can’t connect it to time tracking and electronic bill pay processors. For comparison, QuickBooks actually has an electronic bill pay and time tracking built into all its plans except Simple Start. Wave <a href="https://www.kelleysbookkeeping.com/what-is-accounting/">what is accounting</a> is one of our best A/P software because of its ability to record unpaid bills even in the free Starter plan. Wave earned high marks for general features, and it could have aced the criterion if users could use account numbers in the chart of accounts.</p>
</p>
<p>
<p>Additionally, the free Starter plan does not allow you to connect a live feed to your bank or credit card accounts. However, you can upload your bank statements from comma-separated values (CSV) or Excel files and perform bank reconciliations. Also, Wave Accounting only offers self-serve customer support. If you have a <a href="https://www.personal-accounting.org/difference-between-accrual-and-deferral/">difference between accrual and deferral</a> question or issue, you can browse the help center or reach out to Mave, the automated chatbot.</p>
</p>
<p>
<div style='text-align:center'><iframe width='561' height='313' src='https://www.youtube.com/embed/KRoqTzg47PY' frameborder='0' alt='wave bookkeeping' allowfullscreen></iframe></div></p>
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		<title>Our bookkeeping services include QuickBooks support &amp; training</title>
		<link>http://www.aobakids.jp/wp/2024/04/10/our-bookkeeping-services-include-quickbooks/</link>
		<comments>http://www.aobakids.jp/wp/2024/04/10/our-bookkeeping-services-include-quickbooks/#comments</comments>
		<pubDate>Tue, 09 Apr 2024 18:20:37 +0000</pubDate>
		<dc:creator><![CDATA[]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.aobakids.jp/wp/?p=10817</guid>
		<description><![CDATA[To preserve the financial integrity of your organizatio &#8230; <a href="http://www.aobakids.jp/wp/2024/04/10/our-bookkeeping-services-include-quickbooks/" class="more-link">続きを読む <span class="screen-reader-text">Our bookkeeping services include QuickBooks support &#038; training</span></a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/06/property.jpg" width="254px" alt="personal bookkeeping help fort worth"/></p>
<p>To preserve the financial integrity of your organization. The golden rule is a fundamental concept in double-entry bookkeeping, in which the overall accounting equation for your company must be in equilibrium. PROLEDGE can help you avoid deviating from this concept and keep your financial data up-to-date. Our bookkeeping services experts possess the knowledge to provide you with the bookkeeping services required in a professional consignment. A native to the DFW area, Clayton grew up in Irving, TX where he found his passion for accounting and finance in high school. Clayton received his BBA in Accounting from Texas State University in 2021.</p>
<h2>ISE Tax Consultants</h2>
<p>Our expertise in corporate financial information can be crucial to free up your schedule and allow you to concentrate on the other departments of your enterprise. Aenten is the leading online Accounting &amp; Bookkeeping for small businesses in every industry. Our services enable businesses to minimize tasks while maximizing tax savings, which lets owners focus their time and energy on growth while we handle the rest. Aenten is a full online bookkeeping and accounting service. We provide all of the traditional bookkeeping services as well as consulting services for small and mid-size businesses. Looking for bookkeeper or accountant in Fort Worth, TX?.</p>
<h2>ProLedge Covers Your Bookkeeping Needs</h2>
<p>In this respect, the offerings presented by our QuickBooks-certified accountants could be your most considerable bookkeeping help. Working with bookkeeping services in Fort Worth, TX, will help to streamline the separation of funds even more. Expert accountants can provide customized recommendations <a href="https://www.linkedin.com/posts/bookstime_running-an-airbnb-business-is-exciting-but-activity-7290737208100093952-phRx/">Airbnb Accounting and Bookkeeping</a> and solutions to guarantee effective and open management of company funds.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2022/05/free-accounting-software-300x200.jpg" width="253px" alt="personal bookkeeping help fort worth"/></p>
<h2>B-52 Office</h2>
<div style='text-align:center'><iframe width='561' height='317' src='https://www.youtube.com/embed/8CkzrXvZ99Y' frameborder='0' alt='personal bookkeeping help fort worth' allowfullscreen></iframe></div>
<p>We’ll work with you to connect accounts and pull the financial data we need to reconcile your books. Also known as the “Accounting Equation,” the fundamental rule of bookkeeping states that a company’s total assets must equal its liabilities and  equity. The Golden Rule requires that every financial transaction be recorded twice. Moreover, it demands that every debit entry have an equal but opposite credit entrance.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2019/11/Screenshot_13.jpg" width="251px" alt="personal bookkeeping help fort worth"/></p>
<p>At ProLedge, we utilize the most sophisticated bookkeeping tools to ensure the smooth running of your financial processes. We offering customized automation for document management, transaction management, exception resolution, elimination of duplication, and disbursement-related services. We try our <a href="https://en.wikipedia.org/wiki/Accounting_equation">assets = liabilities + equity</a> best to keep you with the bookkeeping team you’re assigned when you come on board.</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="256px" alt="personal bookkeeping help fort worth"/></p>
<h2>See where you’re spending. Make smart decisions</h2>
<p>Our small business bookkeeper can optimize your confidential financial books and collaborate with the banks you work with to discover ways to reconcile your financial statements. Moreover, we can work with your CPA to determine the most appropriate financial data plan for your closing balances and gather all the necessary  documentation for correct tax fillings. The comprehensive bookkeeping support services our bookkeepers and other employees provide lead to immediate and guaranteed results.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/07/ead9c172-db82-41fc-ac0c-9e09aabe23a4.jpg" width="253px" alt="personal bookkeeping help fort worth"/></p>
<p>If you decide to forsake other apps and use QuickBooks instead, our services can help you convert. Payroll is part of our services, and we can help you by integrating this part into QuickBooks. Whether you&#8217;re interested in working with us, need an expert opinion &#8211; or just want to find out more about what we do, we&#8217;d love to hear from you. We works well for any business wanting to streamline their back office. Ask <a href="https://www.bookstime.com/bookkeeping-services/fort-worth">fort worth bookkeeping</a> questions, confirm their availability, and hire the right therapist when you&#8217;re ready.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/05/e931628a-87e6-4770-bae8-dce35bd1981c-300x200.jpg" width="258px" alt="personal bookkeeping help fort worth"/></p>
<h2>Continuing Education Programs</h2>
<ul>
<li>She provides administrative, technology, and client related support for the entire Proledge team.</li>
<li>Expert accountants can provide customized recommendations and solutions to guarantee effective and open management of company funds.</li>
<li>Our bookkeeping experts could improve your cash flow, help you comply with tax regulations, and analyze your daily costs for areas of improvement.</li>
<li>Our QuickBooks experts are always available to provide you with the support you need in implementing the financial program.</li>
<li>Our bookkeeping services professionals at PROLEDGE will transfer your financial data to the cloud and ensure your staff can access it anytime and anywhere.</li>
<li>These initiatives provide thorough monitoring of income and expenses, therefore enabling their separation from personal ones.</li>
</ul>
<p>Mark was born and raised in the HEB area and is going on his 2nd&nbsp;year in public accounting. He graduated from the University of Texas at Arlington with his bachelor’s in accounting and is currently enrolled in a Master of Accounting program at Western Governors University. Mark enjoys spending time with Jesus, family, friends, as well as travelling, spending time in nature, running, the gym, and reading good books.</p>
<ul>
<li>For such companies, however, handling the bookkeeping can be challenging.</li>
<li>Guaranteeing the continuity of the family company depends on succession planning.</li>
<li>Our bookkeepers serve the whole Dallas-Fort Worth metro area.</li>
<li>You’ll always have the human support you need, and a mobile friendly platform to access your up-to-date financials.</li>
<li>The book keeping services offered by our employees are wide-reaching and can be a crucial tool in optimizing your internal procedures.</li>
</ul>
<h2>Contact Us If You Have Questions About Our Service</h2>
<p>At ProLedge, all our clients benefit from the same level of care and attention regardless of their turnover. Our team guarantees its services through full E&amp;O insurance, while testimonials from our satisfied clients speak for themselves about the quality of our offerings. We work with the help of market best software and sync up with your accounts to save time, improve accuracy, and keep your books up to date at all times. We Use Quickbooks, Sage, Zohobook, Quicken, Xero and Other.</p>
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		<title>SSA POMS: SI 00820 210 How to Determine Net Earnings from Self-Employment NESE 05 30 2007</title>
		<link>http://www.aobakids.jp/wp/2023/11/21/ssa-poms-si-00820-210-how-to-determine-net/</link>
		<comments>http://www.aobakids.jp/wp/2023/11/21/ssa-poms-si-00820-210-how-to-determine-net/#comments</comments>
		<pubDate>Tue, 21 Nov 2023 14:26:54 +0000</pubDate>
		<dc:creator><![CDATA[]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.aobakids.jp/wp/?p=7678</guid>
		<description><![CDATA[That said, because the SECA tax is paid in addition to  &#8230; <a href="http://www.aobakids.jp/wp/2023/11/21/ssa-poms-si-00820-210-how-to-determine-net/" class="more-link">続きを読む <span class="screen-reader-text">SSA POMS: SI 00820 210 How to Determine Net Earnings from Self-Employment NESE 05 30 2007</span></a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/06/real-estate-img-6.png" width="254px" alt="to calculate the taxpayers net earnings from self-employment, 92.35% is multiplied by:"/></p>
<p>That said, because the SECA tax is paid in addition to regular income taxes, it is possible for you to owe SECA tax but owe no regular income tax. This is generally the case when you have net earnings from self-employment of at least $400 but your net taxable income from the year is less than the standard deduction amount for your filing status. For example, someone making $95,000 annually and filing jointly as a married couple has a 22% tax rate. They’ll owe $9,235 plus 12% of the amount over $80,250 (which comes out to 1,770), totaling $12,775 in taxes. But that’s without any deductions or credits, so you can reduce your taxable income.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/04/0a9fbefb-c22d-45dd-95cf-0decf95ee7d1-300x207.jpg" width="256px" alt="to calculate the taxpayers net earnings from self-employment, 92.35% is multiplied by:"/></p>
<p>Some taxpayers  have argued with the IRS over the belief that they should have the right to waive their Social Security benefits and therefore be returned the Social Security taxes they paid over their lifetime. Naturally, these taxpayers would not be interested in paying the SECA tax. Schedule SE uses information calculated on Schedule C, on which you calculate your net earnings from self-employment. The Self-Employed Contributions Act (SECA) tax is paid by individuals who are self-employed. They pay the tax on a portion of their net earnings to help fund Social Security and Medicare programs.</p>
<h2>How much is self-employment tax?</h2>
<p>As a self-employed individual, you are considered both the employer and the employee, hence you are responsible for the entire amount. When figuring your adjusted gross income on Form 1040, Form 1040-SR, or Form 1040-NR, you can deduct one-half of the self-employment tax. You calculate this deduction on Schedule SE (attach&nbsp;Schedule 1 (Form 1040), Additional Income and Adjustments to IncomePDF). The Social Security Administration uses the information from Schedule SE to compute your benefits under the Social Security program. No one starts a small business because they get excited by the words “small business taxes.” With Bench, you have a personal bookkeeping team to support you every day of the year—not just around tax season.</p>
<ul>
<li>There are other circumstances where you may have to pay self-employment taxes, so it’s important to speak with a tax professional or review the self-employment tax rules before filing your tax return.</li>
<li>Self-employment taxes are reported and paid using Schedule SE (Form 1040), which is filed with your federal tax return.</li>
<li>First, you’ll need to calculate your net earnings from self-employment.</li>
<li>You can use our free self-employment tax calculator otherwise we’ll show you how to calculate your tax either way.</li>
<li>The strategy that works best for you will depend on the stability of your freelance income and any expenses that offset that income.</li>
<li>If you’re newer to self-employment, handling self-employment tax may seem very different from having tax withholdings automatically taken out of your paycheck.</li>
</ul>
<p>This can be carried forward to offset income in future years, potentially reducing your tax liability in those years. It&#8217;s important to keep accurate records of all business expenses. This includes keeping receipts, invoices, and other documentation that can prove the expense was for business purposes. If you&#8217;re required to pay self-employment tax, attach&nbsp;Schedule SE (Form 1040), Self-Employment Tax and&nbsp;Schedule 2 (Form 1040), Additional TaxesPDF&nbsp;to your Form 1040, U.S. For more information on church-related income and self-employment taxes, refer to Publication 517, Social Security and Other Information for Members of the Clergy and Religious Workers. If you had a loss or small amount of income from your self-employment, it may be to your benefit to use one of the two optional methods to compute your net earnings from self-employment.</p>
<h2>Adjusted Gross Income (AGI)</h2>
<p>The amount you should set aside for taxes as a self-employed individual will be 15.3% plus the amount designated by your tax bracket. Form 1040-ES includes vouchers that you can use when mailing in your tax payment, though you may find it easier to use the IRS Direct Pay website. Keep in mind that the IRS website isn’t as intuitive as you might prefer, so make sure to keep records of your payments. This website is using a security service to protect itself from online attacks. The action you just performed triggered the security solution. There are several actions that could trigger this block including submitting a certain word or phrase, a SQL command or malformed data.</p>
<p>This is the amount of your self-employment income subject to the self-employment tax. To keep the example easy, let’s assume that you netted $100,000 in your business last year. There is no such limit on the Medicare tax; if you make $200,000 in 2020, all of it will be subject to the Medicare tax. In this article, I’ll tell you everything I’ve learned about the self-employment tax as a CPA who is  self-employed himself.</p>
<h2>Social Security Tax and Medicare Tax</h2>
<p>And not only that, but at the end of the article, I’ll share with you some tips and tricks on how you can reduce your self-employment tax liability. Discover how self-employed individuals can deduct vehicle registration fees and gain a clear understanding of the definition of this business expense. FICA taxes are withheld from employee wages and fund the employee’s Social Security and Medicare benefits.</p>
<div style='text-align:center'><iframe width='561' height='313' src='https://www.youtube.com/embed/C74zkQ_3Y24' frameborder='0' alt='to calculate the taxpayers net earnings from self-employment, 92.35% is multiplied by:' allowfullscreen></iframe></div>
<p>You can use our free self-employment tax calculator otherwise we’ll show you how to calculate your tax either way. The same argument applies to those on either side of the $147,000 threshold in 2022. For the tax year 2022, only the first $147,000 of combined wages, compensation, and self-employment <a href="https://www.bookstime.com/articles/self-employment-tax">to calculate the taxpayers net earnings from self-employment, 92.35% is multiplied by:</a> income is subject to the Social Security component of the SECA tax. This amount is known as the annual Social Security wage base limit, and it changes every year. The Social Security component of the SECA tax is equal to 12.4% of 92.35% of your net earnings from self-employment.</p>
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		<title>Overhead Rate Meaning, Formula, Calculations, Uses, Examples</title>
		<link>http://www.aobakids.jp/wp/2023/09/22/overhead-rate-meaning-formula-calculations-uses/</link>
		<comments>http://www.aobakids.jp/wp/2023/09/22/overhead-rate-meaning-formula-calculations-uses/#comments</comments>
		<pubDate>Fri, 22 Sep 2023 14:15:48 +0000</pubDate>
		<dc:creator><![CDATA[]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.aobakids.jp/wp/?p=7673</guid>
		<description><![CDATA[The third step is to compute the predetermined overhead &#8230; <a href="http://www.aobakids.jp/wp/2023/09/22/overhead-rate-meaning-formula-calculations-uses/" class="more-link">続きを読む <span class="screen-reader-text">Overhead Rate Meaning, Formula, Calculations, Uses, Examples</span></a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/04/6805fe94-eb6a-429e-8f86-40624e714133.jpg" width="257px" alt="predetermined overhead rate"/></p>
<p>The third step is to compute the predetermined overhead rate by dividing the estimated total manufacturing overhead costs by the estimated total amount of cost driver or activity base. Common activity bases used in the calculation include direct labor costs, direct labor hours, or machine hours. The predetermined overhead rate is the estimated cost of manufacturing a product.</p>
<h2>1 Calculate Predetermined Overhead and Total Cost under the Traditional Allocation Method</h2>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/11/2447117e-50bf-4bc2-ab0e-f8267fcc9bf0-scaled-1-400x300.jpg" width="253px" alt="predetermined overhead rate"/></p>
<p>Until now, you have learned to apply overhead to production based on a predetermined overhead rate typically using an activity base.  An activity base is considered to be a primary driver of overhead costs, and traditionally, direct labor hours or machine hours were used for it. For example, a production facility that is fairly labor intensive would likely determine that the more labor hours worked, the higher the overhead will be. As a result, management would likely view labor hours as the activity base when applying overhead costs. Further, the company uses direct labor hours to assign manufacturing overhead costs to products.</p>
<ul>
<li>To account for these changes in technology and production, many organizations today have adopted an overhead allocation method known as activity-based costing (ABC).</li>
<li>A pre-determined overhead rate is the rate used to apply manufacturing overhead to work-in-process inventory.</li>
<li>The overhead rate has limitations when applying it to companies that have few overhead costs or when their costs are mostly tied to production.</li>
<li>The allocation base includes direct labor costs, direct labor dollars, or the number of machine-hours.</li>
<li>The estimated or budgeted overhead is the amount of overhead determined during the budgeting process and consists of manufacturing costs but, as you have learned, excludes direct materials and direct labor.</li>
<li>The allocation of overhead to the cost of the product is also recognized in a systematic and rational manner.</li>
<li>This rate is frequently used to assist in closing the books more quickly, since it avoids the compilation of actual manufacturing overhead costs as part of the period-end closing process.</li>
</ul>
<h2>Formula for Predetermined Overhead Rate</h2>
<p>As explained previously, the overhead is allocated to the individual jobs at the predetermined overhead rate of $2.50 per direct labor dollar when the jobs are complete. When Job MAC001 is completed, overhead is $165, computed as $2.50 times the $66 of direct labor, with the total job cost of $931, which includes $700 for direct materials, $66 for direct labor, and $165 for manufacturing overhead. So, if you wanted to determine the indirect costs for a week, you would total up your weekly indirect or overhead costs. You would then take the measurement of what goes into production for the same period.</p>
<h2>Concerns Surrounding Predetermined Overhead Rates</h2>
<ul>
<li>The predetermined overhead rate calculation shown in the example above is known as the single predetermined overhead rate or plant-wide overhead rate.</li>
<li>Let us take the example of ort GHJ Ltd which has prepared the budget for next year.</li>
<li>The concept of predetermined overhead rate is very important because it is used most of the enterprises as it enables them to estimate the approximate total cost of each job.</li>
<li>This can result in abnormal losses as well and unexpected expenses being incurred.</li>
<li>For example, a production facility that is fairly labor intensive would likely determine that the more labor hours worked, the higher the overhead will be.</li>
<li>Larger organizations may employ a different predetermined overhead rate in each production department, which tends to improve the accuracy of overhead application by employing a higher level of precision.</li>
</ul>
<p>Estimating overhead costs is difficult because many costs fluctuate significantly from when the overhead allocation rate is established to when its actual application occurs during the production process. You can envision the potential problems in creating an overhead allocation rate within these circumstances. If an actual rate is computed monthly or quarterly, seasonal factors in overhead costs or in the activity base can produce fluctuations in the overhead rate. For example, the costs of heating and cooling a factory in Illinois will be highest in the winter and summer months and lowest in the spring and fall. If the overhead rate is recomputed at the end of each month or each quarter based on actual costs and activity, the overhead rate would go up in the winter and summer and down in the spring and fall.</p>
<div style='border: black dashed 1px;padding: 11px;'>
<h3>What is Absorption Costing? &#8211; TechPresident</h3>
<p>What is Absorption Costing?.</p>
<p>Posted: Thu, 25 Apr 2024 06:54:10 GMT [<a href='https://news.google.com/rss/articles/CBMiN2h0dHBzOi8vbmV0d29ydGguY29tL2dsb3NzYXJ5L2Fic29ycHRpb24tY29zdGluZy1ndWlkZS_SAQA?oc=5' rel="nofollow">source</a>]</p>
</div>
<h2>Great! The Financial Professional Will Get Back To You Soon.</h2>
<p>With $2.00 of overhead per direct hour, the Solo product is estimated to have $700,000 of overhead applied. When the $700,000 of overhead applied is divided by the estimated production of 140,000 units of the Solo product, the estimated overhead per product for the Solo product is $5.00 per unit. The computation of the overhead cost per unit for all of the products is shown in Figure 6.4.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/08/09876543-300x103.jpg" width="251px" alt="predetermined overhead rate"/></p>
<p>This rate is frequently used to assist in closing the books more quickly, since it avoids the compilation of actual manufacturing overhead costs as part of the period-end closing process. However, the difference between the actual and estimated amounts of overhead must be reconciled at least at the end of each fiscal year. You and the other managers at XYZ, Inc. have reviewed the historical overhead rates within your division and found that there is a link between the amount spent on materials to make your product and the total overhead.</p>
<ul>
<li>At Finance Strategists, we partner with financial experts to ensure the accuracy of our financial content.</li>
<li>To calculate a predetermined overhead rate, divide the manufacturing overhead cost by the units of allocation.</li>
<li>There are some things that are needed in order to figure out an accurate predetermined overhead rate.</li>
<li>Finally, you would divide the indirect costs by the allocation measure to achieve how much in overhead costs for every dollar spent on direct labor for the week.</li>
<li>As explained previously, the overhead is allocated to the individual jobs at the predetermined overhead rate of $2.50 per direct labor dollar when the jobs are complete.</li>
<li>In these situations, a direct cost (labor) has been replaced by an overhead cost (e.g., depreciation on equipment).</li>
</ul>
<p>This concept is important because these costs must be estimated in order to properly provide accurate prices to future customers. If overhead is overestimated, then prices will be too high and that can cause customers to seek their products or services from other companies (most likely their competitors). If overhead is underestimated, then the company may set their prices too low and not earn profits or experience a loss. The use of historical information to derive the amount of manufacturing overhead may not apply if there is a sudden spike or decline in these costs. This is a particular concern in highly competitive industries where production rates may vary dramatically, based on the popularity of the latest round of product releases. If sales and production decisions are being made based  in part on the predetermined overhead rate, and the rate is inaccurate, then so too will be the decisions.</p>
<h2>Predetermined Overhead Rate: Formula, Applications &amp; Limitations</h2>
<div style='text-align:center'><iframe width='568' height='310' src='https://www.youtube.com/embed/LyLsvW1A1eQ' frameborder='0' alt='predetermined overhead rate' allowfullscreen></iframe></div>
<p>For example, overhead costs may be applied at a set rate based on the number of machine hours or labor hours required for the product. For the last three years, your team found that the total overhead rate has been between 1.7 and 1.8 times higher than the direct materials rate. As such, you and your peers have agreed to set the <a href="https://www.bookstime.com/articles/predetermined-overhead-rate">predetermined overhead rate</a> at 175% of the direct materials rate. There are some things that are needed in order to figure out an accurate predetermined overhead rate.</p>
<h2>Formula to Calculate POHR.</h2>
<div style='text-align:center'><iframe width='562' height='312' src='https://www.youtube.com/embed/Dlj8nrDKS3E' frameborder='0' alt='predetermined overhead rate' allowfullscreen></iframe></div>
<p>Based on the manufacturing process, it is also easy to determine the direct labor cost. But determining the exact overhead costs is not easy, as the cost of electricity needed to dry, crush, and roast the nuts changes depending on the moisture content of the nuts upon arrival. Larger organizations may employ a different predetermined overhead rate in each production department, which tends to improve the accuracy of overhead application by employing a higher level of precision. However, the use of multiple predetermined overhead rates also increases the amount of required accounting labor. In order to find the overhead rate we will use the same basis that we have chosen by multiplying this basis by the calculated rate. For example, if we choose the labor hours to be the basis then we will multiply the rate by the direct labor hours in each task during the manufacturing process.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/08/0e50833cc7.jpg" width="251px" alt="predetermined overhead rate"/></p>
]]></content:encoded>
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		<title>QuickBooks Online Accountant, Grow Your Accounting Practice Intuit</title>
		<link>http://www.aobakids.jp/wp/2023/05/12/quickbooks-online-accountant-grow-your-accounting/</link>
		<comments>http://www.aobakids.jp/wp/2023/05/12/quickbooks-online-accountant-grow-your-accounting/#comments</comments>
		<pubDate>Fri, 12 May 2023 07:39:28 +0000</pubDate>
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				<category><![CDATA[Bookkeeping]]></category>

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" width="600px" alt="qboa"/></p>
<p>
<p>Attract clients through our vast, diverse network of small businesses and sharpen  your skills with comprehensive training. Close your clients’ monthly books with increased accuracy and in less time with new month-end review. By signing up for QuickBooks Online Accountant, you’ll automatically unlock ProAdvisor resources to help you grow your clients and skills. Local developers can now publish apps as part of the QuickBooks Global App Store – to include payroll, payments, inventory and purpose-built applications for specific regions – to integrate with QuickBooks.</p>
</p>
<p>
<p>To  see all your shared and private documents in a list, click the Documents tab. When your client sends you back the document you requested, you&#8217;ll be notified in QuickBooks Accountant. Click a client&#8217;s name in the dashboard to see lots of info about that client. Find help articles, video tutorials, and connect with other businesses in our online community. By accessing and using this page you agree to the Website Terms of Service.</p>
</p>
<p>
<h2>No one holds themselves accountable like accountants.</h2>
</p>
<p><img 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" width="607px" alt="qboa"/></p>
<p>
<p>QBOA addresses this by enabling accountants to manage their practice workflow, client interactions and billing all in one place. To celebrate the launch of the QBOA global edition, limited time only pricing bundles have also been announced. To help accountants get their small business clients started on QuickBooks online, for just the next three months, the one-dollar subscription deal will be active. The deal is available in all countries, to further support digital expansion for all accountants. That’s why we’re constantly developing tools that give accounting professionals deeper insights to advise clients, increased efficiency, and best-in-class resources to grow their skills and careers. When you sign up for QuickBooks Online Accountant, you&#8217;re automatically enrolled in the ProAdvisor Program.</p>
</p>
<p>
<h2>Powerful products for you and your clients</h2>
</p>
<p>
<p>For more information and information on how to access the free QuickBooks Online Accountant platform please visit here. But their impact could be even bigger, as QuickBooks research suggests accountants are now busier than ever. Four out of 10 (43%) report they have more than 40 clients – and 86% are looking to technology to help them be more efficient and better meet client needs. From the gray gear icon (number 6), you can add a Tax column to your client dashboard, remove Payroll, and make other <a href="https://www.adprun.net/what-is-an-indirect-cost-definition/">what is an indirect cost definition</a> changes to optimize the client dashboard for your practice.</p>
</p>
<p>
<div style='text-align:center'><iframe width='564' height='314' src='https://www.youtube.com/embed/fk9hhLdswfM' frameborder='0' alt='qboa' allowfullscreen></iframe></div>
</p>
<p>
<p>Access a variety of self-paced and live training options to become a more trusted advisor. Hone your craft, prep for QuickBooks Certification, and earn CPE credits. ● Predictive AI-based ability to estimate income tax/VAT contributions, support self-assessment filings with automated breakdown of earnings and tax-deductible expense. You get a free subscription to QuickBooks Online with Payroll to manage your own company when you sign up with QuickBooks Accountant.</p>
</p>
<p>
<p>Securely message clients, share documents, and consolidate notes and contact info from a single dashboard. Self-paced lessons help grow your knowledge and skills to advise your clients. Intuit serves more than 100 million customers worldwide and is one of the biggest software companies in the world, with Intuit QuickBooks now the first provider in the market to deliver at this scale for the accounting profession. Click Your Books in the navigation bar on the left side of the screen to manage your own firm’s books and payroll. You&#8217;ll see your request, whether your client has uploaded the documents that you need, and when they uploaded each document.</p>
</p>
<p>
<p>Access free training, business development resources and enhanced product support. When you become certified, you can be listed in our Find-a-ProAdvisor directory where over a million small businesses each year are looking to hire an accounting professional like you. Global trends and technological advancements are transforming the world of work and reshaping the future of the accountancy profession, increasingly shifting demand towards more strategic and analytical roles4. The Philippines has been one of the most dynamic economies in the East Asia Pacific region.</p>
</p>
<p>
<ol>
<li>Close your clients’ monthly books with increased accuracy and in less time with new month-end review.</li>
<li>Local developers can now publish apps as part of the QuickBooks Global App Store – to include payroll, payments, inventory and purpose-built applications for specific regions – to integrate with QuickBooks.</li>
<li>From the gray gear icon (number 6), you can add a Tax column to your client dashboard, remove Payroll, and make other changes to optimize the client dashboard for your practice.</li>
<li>Digitization and artificial intelligence are considered key to support the growth of micro, small and medium enterprises leading to the country’s economic development and inclusive growth5.</li>
</ol>
<p>
<h2>According to accountable</h2>
</p>
<p>
<p>Get a bird’s-eye view of all your clients and projects, and work more efficiently so you never miss a deadline. Manage your firm’s books with the powerful features of QuickBooks Online Advanced. Automatically identify and resolve common bookkeeping issues so the books are closed accurately and on time.</p>
</p>
<p>
<h2>What‘s new in QuickBooks Online</h2>
</p>
<p>
<p>This guide provides you with an overview of how to get started using the software including all the latest features. Use this walkthrough guide to learn how to complete each of these steps. See all your clients in one location and click directly into their books.</p>
</p>
<p>
<div style='text-align:center'><iframe width='565' height='315' src='https://www.youtube.com/embed/SuzfODYpxAk' frameborder='0' alt='qboa' allowfullscreen></iframe></div></p>
]]></content:encoded>
			<wfw:commentRss>http://www.aobakids.jp/wp/2023/05/12/quickbooks-online-accountant-grow-your-accounting/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>Bookkeeping vs  Accounting: What&#8217;s the Difference?</title>
		<link>http://www.aobakids.jp/wp/2023/04/20/bookkeeping-vs-accounting-what-s-the-difference/</link>
		<comments>http://www.aobakids.jp/wp/2023/04/20/bookkeeping-vs-accounting-what-s-the-difference/#comments</comments>
		<pubDate>Thu, 20 Apr 2023 06:58:49 +0000</pubDate>
		<dc:creator><![CDATA[]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.aobakids.jp/wp/?p=3544</guid>
		<description><![CDATA[Content Join the QuickBooks Live Bookkeeping Team Diffe &#8230; <a href="http://www.aobakids.jp/wp/2023/04/20/bookkeeping-vs-accounting-what-s-the-difference/" class="more-link">続きを読む <span class="screen-reader-text">Bookkeeping vs  Accounting: What&#8217;s the Difference?</span></a>]]></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">Join the QuickBooks Live Bookkeeping Team</a></li>
<li><a href="#toc-1">Difference Between Payroll Clerk &#038; Accounting Clerk</a></li>
<li><a href="#toc-2">Is being a bookkeeper worth it?</a></li>
<li><a href="#toc-3">How does this service work?</a></li>
<li><a href="#toc-4">Highest Paying Cities For Bookkeepers</a></li>
<li><a href="#toc-5">Factors contributing to the average bookkeeper salary</a></li>
<li><a href="#toc-6">Similar Jobs to Bookkeeper</a></li>
</ul>
</div>
<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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" width="250px" alt="bookkeeping salary"/></p>
<p>The people who get the highest bonuses are usually somehow involved in the revenue generation cycle. While someone with a Certificate or Diploma gets a salary of 2,250 EUR per month, 51% more than someone having a High School degree. A person working as Bookkeeper in Netherlands typically earns around 2,290 EUR per month. Cecilia Seiter is a freelance writer and author based in Oakland, CA. She writes about education, corporate culture, renewable energy and the Internet of Things. Forbes Advisor adheres to strict editorial integrity standards. To the best of our knowledge, all content is accurate as of the date posted, though offers contained herein may no longer be available.</p>
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" width="257px" alt="bookkeeping salary"/></p>
<p>Bookkeeping has lower barriers to entry and a lower salary than accounting positions. Back in the day, bookkeeping involved a lot of filing, organizing, and calculating by hand. While you still need to have organizational and mathematical skills, there is no longer a need to handle hard files. Most of the information that bookkeepers deal with is stored in a central database. When you hire one of these  firms, the usual process is that they’ll give you a quote estimating how many hours it will take them to do your books, and what the cost for that will be.</p>
<h2 id="toc-0">Join the QuickBooks Live Bookkeeping Team</h2>
<p>The successful applicant will have 5 years of experience as a full charge bookkeeper in the construction.. Attorneys, coaches, web designers, wedding planners, and <a href="https://time.news/how-can-retail-accounting-streamline-your-inventory-management/">retail accounting</a> many other service professionals can benefit from this calculator with some minor tweaks. It’s a great way to gauge where you are at and where you want to get to.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width="251px" alt="bookkeeping salary"/></p>
<p>The wage ranges overlap  a bit, but the advantage for accountants in the top 10 percent over bookkeepers at that level is more than $57,000 per year. If you are interested in becoming an accountant, it may be beneficial to your career to become a certified public accountant , which has its own exam. Earning this designation is a common goal of many accountants. You must have a minimum of 150 postsecondary education hours, or what amounts to a bachelor&#8217;s degree in accounting, and an additional 30 hours of graduate work.</p>
<h2 id="toc-1">Difference Between Payroll Clerk &#038; Accounting Clerk</h2>
<p>This salary is based on nearly 18,100 salaries submitted to Indeed by users and employees, as well as past and current job advertisements over the previous three years. Bookkeepers who are interested in switching jobs but do not have a college degree might consider becoming an EA after a stint with the IRS. This job doesn&#8217;t require a college degree, only five years of tax experience with the IRS.</p>
<div style='text-align:center'><iframe width='567' height='314' src='https://www.youtube.com/embed/lvHiFLLCUFc' frameborder='0' alt='bookkeeping salary' allowfullscreen></iframe></div>
<p>Rural bookkeepers can sometimes charge a premium, because there are fewer local providers with their skills and expertise. For the same reason, if you need a bookkeeper with very specific industry knowledge or experience, costs may be higher than for a bookkeeper with a more general background. There is mixed evidence about whether non-profits pay more or less than for-profits, according to the Bureau of Labor Statistics in January 2016. When a bookkeeper wants to leap to being an accountant, they will need to take the CPA exam, plus earn a bachelor&#8217;s degree , if they do not have one already. Fifty states plus the District of Columbia require accountants to earn 150 credit hours of college education before taking the national four-part Uniform CPA exam.</p>
<h2 id="toc-2">Is being a bookkeeper worth it?</h2>
<p>In fact, many aspiring accountants work as bookkeepers to get a foot in the door while still in school. Bookkeepers who excel at their jobs are also sometimes promoted to accounting positions, even if they lack the level of education the company typically prefers. <a href="https://www.scoopbyte.com/the-role-of-real-estate-bookkeeping-services-in-customers-finances/">https://www.scoopbyte.com/the-role-of-real-estate-bookkeeping-services-in-customers-finances/</a> The average bookkeeper salary is $48,079 in New York, $47,205 in Massachusetts, and $46,977 in Connecticut. These are the three highest-paying states for bookkeepers in the US. I estimate that a bookkeeper&#8217;s salary will be less than half of an accountant&#8217;s salary.</p>
<ul>
<li>Bookkeeping is a great starting point if you are interested in the field but not fully committed and want to test the waters.</li>
<li>JOB DESCRIPTION. WORK is looking for a Full Time Bookkeeper to join our client&#8217;s team.</li>
<li>The aim of accounting in that sense is to provide business owners with financial insights based on the bookkeeping data that will help to implement healthy cash flow strategies.</li>
<li>As an employee for a bookkeeping or accounting firm, you can still work from home and are not burdened with having to find work yourself.</li>
<li>It essentially lets clients know that you’re not some quack off the street who is going to wreck their financial records and run their business into the ground.</li>
<li>In 2019, Strategic Finance magazine published a report detailing a &#8220;looming crisis&#8221; in the accounting industry.</li>
</ul>
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		<title>Pro Forma Financial Statements Explained</title>
		<link>http://www.aobakids.jp/wp/2023/02/16/pro-forma-financial-statements-explained/</link>
		<comments>http://www.aobakids.jp/wp/2023/02/16/pro-forma-financial-statements-explained/#comments</comments>
		<pubDate>Thu, 16 Feb 2023 09:08:13 +0000</pubDate>
		<dc:creator><![CDATA[]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

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		<description><![CDATA[Now the income statement, balance sheet, and other data &#8230; <a href="http://www.aobakids.jp/wp/2023/02/16/pro-forma-financial-statements-explained/" class="more-link">続きを読む <span class="screen-reader-text">Pro Forma Financial Statements Explained</span></a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/04/Screenshot_10-1-300x200.png" width="250px" alt="proforma example"/></p>
<p>Now the income statement, balance sheet, and other data can be used to create the statement of cash flows. This is when you take the financial statements of your business and merge them with financial statements of the other to see what your previous year might’ve looked like and what it may look like in the future. Taking an online course like Financial Accounting can help you understand how to create and interpret different kinds of financial statements so you can find meaning in them. Learners enrolled in the course learn the language of accounting and how to create financial statements and forecasts to make strategic decisions.</p>
<ul>
<li>Our work has been directly cited by organizations including MarketWatch, Bloomberg, Axios, TechCrunch, Forbes, NerdWallet, GreenBiz, Reuters, and many others.</li>
<li>Understanding this methodology and the decisions behind it will enable accurate comparisons and information to investors.</li>
<li>Looking at both best case and worst case scenarios helps you make financial decisions based on challenges you may face in the future.</li>
<li>The difference lies in the assumptions and adjustments made about various inputs, while the format and calculations remain the same.</li>
</ul>
<h2>What are pro forma financial statements?</h2>
<p>Second, it ensures that the financial reports follow the Generally Accepted Accounting Principles (GAAP). Startups create financial projections in the form of a &#8220;Pro Forma Income Statement&#8221; — which simply means a financial forecast. Early-stage startups are still building their financial models with assumptions, forecasting everything from sales revenue to marketing costs to a basic cash flow projection. The SEC (Securities and Exchange Commission) has the reputation to consistently update and change its strict rules and regulations on pro forma financial statements. One of the key purposes of pro forma analysis is forecasting financial performance. This isn’t just about predicting how much money you’ll make; it’s about understanding how various factors like market trends, new product launches, or changes in pricing could impact your finances.</p>
<ul>
<li>Are there certain times of the year when you make the lion’s share of your sales?</li>
<li>Wil Schroter is the Founder + CEO @ Startups.com, a startup platform that includes Bizplan, Clarity, Fundable, Launchrock, and Zirtual.</li>
<li>They have contributed to top tier financial publications, such as Reuters, Axios, Ag Funder News, Bloomberg, Marketwatch, Yahoo! Finance, and many others.</li>
<li>Most businesses have limited resources, and pro forma reports can help you make better decisions with what you have.</li>
<li>Halfway through the season, it was clear we had “overwatered” their operations.</li>
<li>Companies&#8217; definitions of pro forma vary along with their internal methods for forecasting and making assumptions.</li>
</ul>
<h2>Doesn’t Track Cash Balances</h2>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/05/intro-300x200.jpg" width="253px" alt="proforma example"/></p>
<p>A pro forma invoice requires only enough information to allow customs officials to determine the duties needed from a general examination of the included goods. For this reason, investors must examine not only  the pro forma earnings, but also GAAP earnings, and never mistake one for the other. Using pro forma results to grossly misconstrue GAAP-based results and mislead&nbsp;investors is deemed by the U.S. Securities <a href="https://www.bookstime.com/articles/pro-forma-financial-statements">proforma example</a> and Exchange Commission&nbsp;(SEC) to be fraudulent and punishable by law. Pro forma financials in the United States boomed in the late 1990s when dot-com companies used the method to make losses appear like profits or, at a minimum, to reveal much greater gains than indicated through U.S. A budget anticipates the inflow of projected revenues and the outflow of funds for a defined future period, usually a&nbsp;fiscal year.</p>
<h2>Documents in Pro Forma Financial Statements</h2>
<p>Cash flow from operations includes cash inflows from customer payments, and cash outflow for material purchases and payroll costs. The limitation of these statements is that they show the business owner nothing more than a prediction. No matter how good or bad that portrayal may seem, it’s only a good guess as to what may happen.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/09/reasons-why-paperless-invoicing-will-change-business-min-300x210.jpg" width="258px" alt="proforma example"/></p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/09/3358fd1f-719d-465b-8b96-c84e957aeef3-300x200.jpg" width="258px" alt="proforma example"/></p>
<p>The pro forma balance sheet allows for an assessment of the combined entity’s financial position, including assets, liabilities, and equity. It helps in understanding the new capital structure, potential changes in working capital requirements, and any adjustments needed to maintain financial stability. They have multiple uses for multiple scenarios, ranging from sales growth projections and risk analysis to more intricate M&amp;A or investment purposes. Unfortunately, most organizations don&#8217;t have a fleet of battle-tested CPAs to fully leverage pro formas, especially startups and small businesses. Therefore, we again recommend checking out our Ultimate Guide to Pro Forma Financial Statements, where you&#8217;ll find even deeper insights and best practices.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/08/liabilities-min-300x200.jpg" width="257px" alt="proforma example"/></p>
<p>Management is trying to figure out what the business looks like if a business event happens in the future by starting with standard report and adjusting it for the new projections. It&#8217;s a tool that business owners, decision-makers, stakeholders, investors, creditors, and others use to examine hypothetical conditions. They can look forward or backward, revealing insights that standard financial statements simply cannot provide. Here’s a closer look at what pro forma financial statements are, how they’re created, and why they’re a key aspect of financial decision-making. There are several other types of templates that could be helpful for a business other than the ones already presented here. There are many different periods that could be covered, as well as the different purposes for the pro forma financial statements.</p>
<ul>
<li>Pro forma financial statements are valuable tools for forecasting potential financial outcomes based on hypothetical scenarios and assumptions.</li>
<li>You’d consider the rain forecast (seasonal trends), whether you’re planting more thirsty plants (new products), and how well your soil retains moisture (cash on hand).</li>
<li>Pro formas can reveal the company’s capacity to absorb a worst-case situation and be able to continue operating.</li>
<li>You wouldn’t just hop in the car and drive off without mapping your route, would you?</li>
</ul>
<p>These are often intended to be preliminary or illustrative financials that do not follow standard accounting practices. Companies use their own discretion in calculating pro forma earnings, including or excluding items depending on what they feel reflects the company&#8217;s true performance or future performance. For example, if a company is considering an acquisition or a merger, it may publish a pro forma statement of the expected impact of the move on its future earnings and expenses.</p>
<h2>Pro Forma Financial Statements: How They Help Businesses Plot a Course</h2>
<div style='text-align:center'><iframe width='567' height='317' src='https://www.youtube.com/embed/0__bAt2FdzI' frameborder='0' alt='proforma example' allowfullscreen></iframe></div>
<p>This, in turn, helps safeguard the organization’s bottom line and ensure a robust financial standing in the long run. These assumptions can be off by a little or a lot, but the bottom line is their outcomes should not be weighed too heavily in decision-making without other indicators to back up the assumption. And as we mentioned earlier, they are not in compliance with GAAP, which means they have to be labeled as pro forma and cannot replace formal financial statements.</p>
<h2>Where and How to Gather This Data:</h2>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/05/shutterstock_1466218760.jpg" width="250px" alt="proforma example"/></p>
<p>As a result, they often reflect the best-case scenario, which the firm would like to portray to investors. It takes a skilled analyst to unpack the marketing from the actual  numbers. Bea’s journey through pro forma analysis not only illuminated the path for her boutique’s expansion but also provided a blueprint for managing future growth.</p>
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		<title>Common Size Analysis of Financial Statements</title>
		<link>http://www.aobakids.jp/wp/2023/01/11/common-size-analysis-of-financial-statements/</link>
		<comments>http://www.aobakids.jp/wp/2023/01/11/common-size-analysis-of-financial-statements/#comments</comments>
		<pubDate>Wed, 11 Jan 2023 11:23:18 +0000</pubDate>
		<dc:creator><![CDATA[]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

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		<description><![CDATA[On the other hand, a common size financial statement pr &#8230; <a href="http://www.aobakids.jp/wp/2023/01/11/common-size-analysis-of-financial-statements/" class="more-link">続きを読む <span class="screen-reader-text">Common Size Analysis of Financial Statements</span></a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://media.cheggcdn.com/media/47a/47ae1441-4f8d-4e3e-8f13-850528414736/phpPzD2i4.png" width="452px" alt="comparative common size income statement"/></p>
<p>On the other hand, a common size financial statement presents all items in percentage terms. It includes assets, liabilities, and sales as percentages, enabling a detailed analysis of each line item relative to the base amount for the given accounting period. Comparative financial statements present the same company’s financial statements for one or two successive periods in side-by-side columns. The calculation of dollar changes or percentage changes in the statement items or totals is horizontal analysis.</p>
<ul>
<li>Cash ranges between 5% and 8.5% of total assets and short-term debt accounts for about 5% of total assets over the two years.</li>
<li>Common-size Statements are accounting statements expressed in percentage of some base rather than rupees.</li>
<li>It helps in easy analysis of trends and, as such, is also known as Trend Analysis.</li>
<li>The steps mentioned above are used to prepare the common size income statement of any business.</li>
</ul>
<h2>How does a common size income statement aid in financial comparisons?</h2>
<p>Using common-size financial statements helps spot trends that a raw financial statement may not uncover. When you show the items on the income statement as a percentage of the sales figure, it makes it easier to compare the income and expenses and understand the financial position of the company. Common size analysis is an excellent tool to compare companies of different sizes or to compare different years of data for the same company, as in the example below. Another technique that exhibits Comparative Income Statement in terms of the relative size of line items is the Vertical Analysis. This technique enables easy comparison of Income statements of companies of different sizes.</p>
<h2>Common size cash flow statement analysis</h2>
<p>Doing so will help you see at a glance which expenses take up the largest percentage of your revenue. It standardizes financial data, allowing businesses to compare performance across different periods or with other companies, regardless of size. As you can see from Figure 13.6, the composition of assets, liabilities, and shareholders’ equity accounts changed from 2009 to 2010. Let us try to undestand the concept of common size income statement&nbsp;interpretation with the help of some suitable examples. Let us go through the disadvantages of the concept of comparative income statement&nbsp;in management accounting in detail.</p>
<h2>Common Size Financial Statements in Detail</h2>
<p>COGS divided by $100,000 is 50%, operating profit divided by $100,000 is 40%, and net income divided by $100,000 is 32%. As we can see, gross margin is 50%, operating margin is 40%, and the net profit margin is 32%–the common size income statement figures. It&#8217;s important to note that the common size calculation is the same as calculating a company’s margins. The net profit margin is simply net income divided by sales revenue, which happens to be a common-size analysis. Common size income statements with easy-to-read percentages allow for more consistent and comparable financial statement analysis over time and between competitors. With a common size horizontal analysis, you can easily see if, for example, your expenses increased as a percentage of revenue, stayed the same or decreased among different time periods.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.simple-accounting.org/wp-content/uploads/2020/10/image-ab2pqwSh3xZzAlvU.png" width="456px" alt="comparative common size income statement"/></p>
<p>Now that we have an understanding of Comparative Financial Statements and Common Size Financial Statements, let&#8217;s delve into the key differences between these two financial analysis tools. This tool is especially important if you’re using key performance indicators to <a href="https://accounting-services.net/difference-between-comparative-and-common-size/">comparative common size income statement</a> measure your business’s performance and profitability. The approach lets you compare your business to your competitors’ businesses, regardless of size differences. It provides a clear view of financial ratios, aiding in strategic planning and resource allocation.</p>
<h2>What Is the Main Purpose of Common-Size Financial Statements?</h2>
<p>The common size percentages also help to show how each line item or component affects the financial position of the company. As a result, the financial statement user can more easily compare the financial performance to the company&#8217;s peers. Although common-size balance sheets are most typically utilized by internal management, they also provide useful information to external parties, including independent auditors. The most valuable aspect of a common size balance sheet is that it supports ease of comparability. The common size balance sheet shows the makeup of a company’s various assets and liabilities through the presentation of percentages, in addition to absolute dollar values. This affords the ability to quickly compare the historical trend of various line items or categories and provides a baseline for comparison of two firms of different market capitalizations.</p>
<div style='text-align:center'><iframe width='564' height='312' src='https://www.youtube.com/embed/DPsZkVlzlL0' frameborder='0' alt='comparative common size income statement' allowfullscreen></iframe></div>
<p>It precisely matches the common-size analysis from an income statement perspective. Share repurchase activity can also be considered a percent of the total top line. Debt issuance is another important figure in proportion to the amount of annual sales it helps to generate. These items are calculated as a percentage of sales so they help indicate how much the company uses them to generate overall revenue.</p>
<p>As you can see in Figure 13.5, Coca-Cola’s gross margin as a percent of net sales decreased from 2009 to 2010 (64.2 percent versus 63.9 percent). Income before taxes increased significantly from 28.6 percent in 2009 to 40.4 percent in 2010, again mainly due to a one-time gain of $4,978,000,000 in 2010. This caused net income to increase as well, from 22.0 percent in 2009 to 33.6 percent in 2010. In the expense category, cost of goods sold as a percent of net sales increased, as did other operating expenses, interest expense, and income tax expense. Selling and administrative expenses increased from 36.7 percent in 2009 to 37.5 percent in 2010. Common Size Income Statement presents every line item available in the company&#8217;s income statement in the form of the relative percentage of sales.</p>
<p>Therefore, along with reporting the dollar amount of cash, the common size financial statement includes a column that reports that cash represents 12.5% ($1 million divided by $8 million) of total assets. A common size balance sheet is a balance sheet that displays both the numeric value and relative percentage for total assets, total liabilities, and equity accounts. Common size balance sheets are used by internal and external analysts and are not a reporting requirement of generally accepted accounting principles (GAAP).</p>
<p>It provides investors with a clear picture of a company’s financial health and efficiency. Note that although we have compared just two years of data for Charlie and Clear Lake, it is more common to use several years of data to get a more robust view of long-term trends. First, the cost of goods sold (COGS) for the business firm has increased from Year 1 to Year 2. The COGS usually includes direct labor costs and the cost of direct materials used in production.</p>
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		<title>Property, plant and equipment</title>
		<link>http://www.aobakids.jp/wp/2022/06/02/property-plant-and-equipment/</link>
		<comments>http://www.aobakids.jp/wp/2022/06/02/property-plant-and-equipment/#comments</comments>
		<pubDate>Thu, 02 Jun 2022 07:12:47 +0000</pubDate>
		<dc:creator><![CDATA[]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

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				<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">Company</a></li>
<li><a href="#toc-1">Finance Lease Question</a></li>
<li><a href="#toc-2">What’s the best way to scan and attach to Sage?</a></li>
<li><a href="#toc-3">How to Calculate Retained Earnings (Formula and Examples)</a></li>
<li><a href="#toc-5">AccountingWEB Events</a></li>
</ul>
</div>
<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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" width="256px" alt="retained earning"/></p>
<p>The upgrade work took a total of two days where new components were added to the machine. Yucca agreed to purchase the upgrade package as the new components would lead to a reduction in production time per unit of 15%. This will enable Yucca to increase production without the need to purchase a new machine.</p>
<ul>
<li>At 1 April 20X1, HD Co carried its office building in its financial statements at its original cost of $2 million less accumulated depreciation of $400,000 .</li>
<li>This distribution counts as Capital Gains Tax and so will be taxed at 20% &#8211; much lower than income tax.</li>
<li>Retained earnings comes from your net income totals for the specific accounting period, minus any dividends paid out to investors.</li>
<li>To be fair to the OP (?!?), we don&#8217;t know which miltitasking activity this relates to.</li>
<li>This will be the most complicated situation and you must ensure that your workings are clearly structured to show the different amounts of depreciation charged across the year.</li>
</ul>
<p>However, if the revaluation takes place at the year-end, then the asset would first be depreciated for a full 12 months based on the original depreciation of that asset. This will enable the carrying amount of the asset to be known at the revaluation date, at which point the revaluation can be accounted for. There  are a series of accounting adjustments that must be undertaken when revaluing a non-current asset. IAS 16 requires that estimates of useful life and residual value be reviewed at the end of each reporting period. If either changes significantly, the change should be accounted for over the useful life remaining.</p>
<h2 id="toc-0">Company</h2>
<p>You calculate retained earnings at the end of every accounting period. Some profits are used to finance daily operations, while others are paid out to shareholders as dividends. But what is retained profit, and why would a business choose to hold on to a percentage of its profits? Here’s what to know about the advantages and disadvantages of retained profits in business. Below we examine the various advantages and disadvantages of retaining profits in a limited company.</p>
<ul>
<li>If you are a customer with a question about a product please visit our Help Centre where we answer customer queries about our products.</li>
<li>Having this prepared can help you next year or period when you need to update all your records!</li>
<li>Retained earnings refer to the portion of your profit that is not distributed as dividends but instead saved for a future need.</li>
<li>As a result, the company pays the dividends in the form of shares rather than in cash.</li>
<li>However, the cost of the benefit and the NIC cost is deductible in computing taxable profits for corporation tax purposes.</li>
</ul>
<p>If the market takes a turn for the worse or an unexpected expense arises, it may be possible to borrow money, but this can come with both restrictions and costs. For example, investment in machinery that will enable twice as much production for the same level of labour may mean it will pay for itself in a year. This will in turn lead to an increased turnover which will boost profits. If the retained profits are insufficient, it would not be possible to take advantage of this excellent opportunity without using other forms of financing.</p>
<h2 id="toc-1">Finance Lease Question</h2>
<p>Similarly, when they pay the increased profits as dividends, the  retained earnings also go down with it. Countingup is the business current account and accounting software in one app. Thousands of business owners across the UK are using it to automate their  financial admin and save time and stress around bookkeeping.</p>
<div itemScope itemProp="mainEntity" itemType="https://schema.org/Question">
<div itemProp="name">
<h3>Is retained earnings an asset?</h3>
</div>
<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
<div itemProp="text">
<p>So, no, retained earnings are not considered an asset on a balance sheet. They&apos;re reported as a line item on the shareholder&apos;s equity section of the balance sheet rather than the asset section. While you can reinvest retained earnings as assets, they are not assets on their own.</p>
</div></div>
</div>
<p>And there are other reasons to take retained earnings seriously, as explained below. Sage 200 Run your entire business, including finances, sales and accounting. Retained earnings represent the portion of the cumulative profit of a company that the business can keep or save for later use. The GoCardless content team comprises a group of subject-matter experts in multiple fields from across GoCardless. The authors and reviewers work in the sales, marketing, legal, and finance departments.</p>
<h2 id="toc-2">What’s the best way to scan and attach to Sage?</h2>
<p>On this date the property was revalued and was deemed to have a fair value of $95,000. The balance on the revaluation surplus relating to a previous revaluation gain for this property was $10,000. Demonstrate how the machine should be accounted for in the years ended 31 March 20X1, 20X2 and 20X3 and prepare extracts of the statement of profit or loss and statement of financial position for each year.</p>
<ul>
<li>Read our detailed guide on retained earnings and how they are calculated.</li>
<li>To get a company closed down, all of its assets need to be realised and all of the company’s creditors paid.</li>
<li>If you reinvest 100% forever, there will be no financial reward for good performance.</li>
<li>A high retained amount typically illustrates a company is in good financial health, while long-term negative amounts could be a sign of financial distress.</li>
<li>Your forecast statement might include retained earnings if this is something you’d like to project to measure the growth of the company alongside sales.</li>
</ul>
<p>Another advantage to retaining profit is it gives you a fund for research and development. Retained profit can be brought forward for multiple years to amass funding for reinvestment. There are several advantages of retained profit which make it a popular option for long-term financing. If the company has an Overdrawn Directors Loan Account (‘ODLA’), this can be distributed ‘in specie.’ Interested? Contractors should ask their accountant or insolvency practitioner about how this process works.</p>
<h2 id="toc-3">How to Calculate Retained Earnings (Formula and Examples)</h2>
<p>It may be difficult to deal with OCI on a conceptual level since the International Accounting Standards Board is finding it difficult to find a sound conceptual basis. At present it is down to individual accounting standards to direct when <a href="https://www.thenina.com/retail-accounting-as-a-way-to-enhance-inventory-management/">retail accounting</a> gains and losses are to be reported in OCI However, there is urgent need for some guidance around this issue. This article looks at what differentiates profit or loss from other comprehensive income and where items should be presented.</p>
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width="256px" alt="retained earning"/></p>
<p>It can cover daily operating costs, such as buying stock and paying staff wages, or help to reduce any overdrafts or loans taken out against the business. At 1 April 20X1, HD Co carried its office building in its financial statements at its original cost of $2 million less accumulated depreciation of $400,000 . HD Co revalued the office building on 1 October 20X1 to its fair value of $2.2m. The remaining useful life was reassessed at the time of valuation and is considered to be 40 years at this date. The company’s policy is to make a transfer to retained earnings in respect of excess depreciation. Companies can distribute cash to shareholders in the form of dividends.</p>
<p>At the end of an accounting period, the income statement is created first, and then the company can decide where the allocation of cash and earnings will go. A company that’s focused on growth may pay only low or no dividends, because it makes more sense to finance expansion activities. The idea here is that more money can be made for everyone, including shareholders, in the long run. Where an asset’s carrying amount is increased as a result of a revaluation , this <a href="https://www.bollyinside.com/featured/the-primary-basics-of-successful-cash-flow-management-in-construction/">https://www.bollyinside.com/featured/the-primary-basics-of-successful-cash-flow-management-in-construction/</a> gain is normally recognised in other comprehensive income and accumulated in equity under the heading of revaluation surplus. However, the gain should be recognised in the statement of profit or loss to the extent that it reverses a revaluation decrease of the same asset which had previously been recognised in profit or loss. The original logic for OCI was that it kept income-relevant items that possessed low reliability from contaminating the earnings number .</p>
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<h3>What is an example of retained earnings?</h3>
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<p>Retained earnings are the net income that a company retains for itself. If your company paid out &#x24;2,000 in dividends, then your retained earnings are &#x24;1,600.</p>
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		<title>Working Capital Turnover Ratio: What It Is And How To Calculate It</title>
		<link>http://www.aobakids.jp/wp/2022/05/06/working-capital-turnover-ratio-what-it-is-and-how/</link>
		<comments>http://www.aobakids.jp/wp/2022/05/06/working-capital-turnover-ratio-what-it-is-and-how/#comments</comments>
		<pubDate>Thu, 05 May 2022 17:30:56 +0000</pubDate>
		<dc:creator><![CDATA[]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

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		<description><![CDATA[Therefore, the company is excessively using accounts re &#8230; <a href="http://www.aobakids.jp/wp/2022/05/06/working-capital-turnover-ratio-what-it-is-and-how/" class="more-link">続きを読む <span class="screen-reader-text">Working Capital Turnover Ratio: What It Is And How To Calculate It</span></a>]]></description>
				<content:encoded><![CDATA[<p>Therefore, the company is excessively using accounts receivables and inventories to generate sales. To manage how efficiently they use their working capital, companies use inventory management and keep close tabs on accounts receivables and accounts payable. Inventory turnover shows how many times a company has sold and replaced inventory during a period, and the receivable turnover ratio shows how effectively it extends credit and collects debts on that credit. Before you can calculate your working capital turnover ratio, you must first figure out your working capital. To calculate your working capital, take your current assets and subtract your total current liabilities.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://kelleysbookkeeping.com/wp-content/uploads/2022/02/understanding-accounts-receivable-definition-and-e3ea.jpg" width="256px" alt="Sales To Working Capital And Capital Turnover Ratio"/></p>
<p>Advisory services provided by Carbon Collective Investment LLC (“Carbon Collective&#8221;), an SEC-registered investment adviser. The working capital turnover ratio is also known as&nbsp;net sales to working capital. Generally, the best way to determine the range in which a particular company should fall is to compare it to its competitors. In <a href="https://kelleysbookkeeping.com/current-ratio-calculator-working-capital-ratio/">https://kelleysbookkeeping.com/current-ratio-calculator-working-capital-ratio/</a> order words, assets such as cash and liabilities such as debt are financial assets that are not necessarily tied to the core operations of a company. However, unless the company’s NWC has changed drastically over time, the difference between using the average NWC value compared to the ending balance value is rarely significant.</p>
<h2>How do you interpret a sales working capital ratio?</h2>
<p>The working capital turnover ratio measures how well a company is utilizing its working capital to support a given level of sales. A high turnover ratio indicates that management is being extremely efficient in using a firm&#8217;s short-term assets and liabilities to support sales. Working capital turnover ratio establishes a relationship between the working capital and the turnover(sales) of a firm. In other words, this ratio measures the efficiency of a firm in utilising its working capital in order to support its annual turnover. A high working capital turnover ratio implies that the company is very efficient in using its current assets and liabilities to support its sales. In other words, for every rupee employed or used in the business, it is able to generate a higher amount of sales.</p>
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<h3>What is the ideal net working capital to sales ratio?</h3>
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<p>An optimal net working capital ratio is 1.5 to 2.0, but that can depend on the business&apos;s industry. To adequately interpret a financial ratio, a business should have comparative data from previous time periods of operation or from its industry.</p>
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<p>After one year, the company achieved the results recorded in the table below. Use the information provided to find the change in the company’s sales to working capital ratio over the course of the year. Therefore, this ratio measures how well the company is utilizing its working capital to generate revenue. Investors are able to understand how much cash is needed to support a given level of sales. However, an extremely high ratio might indicate that a business does not have enough capital to support its sales growth. Therefore, the company could become insolvent in the near future unless it raises additional capital to support that growth.</p>
<h2>How to Increase Capital Turnover?</h2>
<p>These operations generate revenue which in turn helps companies to continuously fund the operations and turn a sizeable profit. Working capital turnover is defined as a ratio that measures how effectively a company utilizes its working capital to support its sales and revenue growth. As a result, they adjusted inventory levels by eliminating slow-moving products.</p>
<p>For example, tightening credit reduces sales, shrinking inventory may also reduce sales, and lengthening payment terms to suppliers can lead to strained relations with them. In order to match the time period of the numerator with that of the denominator, using the average NWC balances between the beginning and ending periods is recommended. The&nbsp;Working Capital Turnover is a ratio that compares the net sales generated by a company to its net working capital (NWC). Cost of goods sold ₹20,00,000; Gross Profit is &nbsp;&nbsp;of revenue from operations; Current Assets ₹10,00,000; Current Liabilities ₹1,00,000. To bring context and to see why this metric is so important for measuring business efficiency, let’s take a look at a few examples. Your working capital ratio is only a small piece of your overall financial health and profitability.</p>
<h2>What is the working capital turnover ratio?</h2>
<p>Or customers might turn to better-stocked competitors to fulfill their orders more quickly. The working capital turnover ratio (WCTR) gives the number of times the working capital is turned over in a year.  The  number indicates effectiveness in the utilization of working capital such that a higher ratio indicates efficient utilization of working capital and vice versa. The ratio is used to show how the company’s finances and sales are related.</p>
<ul>
<li>So analysts prefer to compare the turnover ratio with other companies in the market and derive valuable insights from them.</li>
<li>The sales of a business are reported on its income statement, which tracks activity over a period of time.</li>
<li>A good sales to working capital ratio should be one that is used as a benchmark for the company.</li>
<li>Current assets for the year ending 2017 were $43 billion, with current liabilities of $30.5 billion.</li>
<li>Therefore, the company could become insolvent in the near future unless it raises additional capital to support that growth.</li>
<li>This may indicate that the company is having difficulty paying bills as they come due.</li>
</ul>
<p>Companies focus on inventory management while also paying close attention to accounts payable and accounts receivable to help them efficiently manage their working capital. Let’s say that the Yellow Company finishes the year with $2.1 million dollars in sales and $200,000 and $400,000 in working capital at the beginning and the end of the year. A high turnover ratio implies that a company is being extremely efficient in using its working capital (short-term assets and liabilities) to support its efforts to generate more sales.</p>
<h2>How to Use the Turnover Ratio</h2>
<p>Watching the trend helps you know if the company needs additional funds to grow their sales. There must be an investment in accounts receivable and inventory, against which accounts payable are offset. Thus, there is typically a ratio of working capital to sales that remains relatively constant in a business, even as sales levels change. Say that Red Company had a net sales of $500,000 last year and working capital of $50,000. The working capital turnover is a ratio to quantify the proportion of net sales to working capital. It measures how efficiently a business turns its working capital into increase sales.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://kelleysbookkeeping.com/wp-content/uploads/2022/02/what-is-unearned-revenue-a-definition-and-examples-083d-300x147.jpg" width="255px" alt="Sales To Working Capital And Capital Turnover Ratio"/></p>
<p>As such, you could end up with too much bad debt, or a load of obsolete inventory. That said, if your working capital turnover ratio is too high, it may be misleading. At first glance, it looks as though you’re operating at very high efficiency. <a href="https://kelleysbookkeeping.com/sales-to-working-capital-and-capital-turnover/">Sales To Working Capital And Capital Turnover Ratio</a> If you’re working with very low working capital funds, you may run out of money to fund your business. The ratio is a measurement that defines the relationship between the cost of a company’s operations and the corresponding revenue.</p>
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