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	<title>Geometrie d&#039;Interni &#187; Bookkeeping</title>
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		<title>The Accounting Equation, Explained</title>
		<link>https://www.geometriedinterni.it/the-accounting-equation-explained/</link>
		<comments>https://www.geometriedinterni.it/the-accounting-equation-explained/#comments</comments>
		<pubDate>Thu, 17 Aug 2023 17:56:27 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=652</guid>
		<description><![CDATA[Furthermore, it doesn&#8217;t totally keep accounting mistakes from being made. In any event, when the...]]></description>
				<content:encoded><![CDATA[<p>Furthermore, it doesn&#8217;t totally keep accounting mistakes from being made. In any event, when the balance sheet report adjusts itself, there is still a chance of a mistake that doesn&#8217;t include the accounting equation. While trying to do this correlation, we can note that incomes or gains will increase owner’s equity and expenses, or losses will reduce it. The accounting equation represents an extension of the ‘Basic Equation’ to include another fundamental rule that applies to every accounting transaction when a double-entry system of bookkeeping is used by the businesses. The accounting equation is a core principle in the double-entry bookkeeping system, wherein each transaction must affect at a bare minimum two of the three accounts, i.e. a debit and credit entry.</p>
<ul>
<li>Assets typically hold positive economic value and can be liquified (turned into cash) in the future.</li>
<li>The accounting equation relies on a double-entry accounting system.</li>
<li>It is based on the idea that each transaction has an equal effect.</li>
<li>Of lumber sitting in a warehouse, that inventory would be considered an asset.</li>
<li>The income and retained earnings of the accounting equation is also an essential component in computing, understanding, and analyzing a firm&#8217;s income statement.</li>
</ul>
<p>The assets of the business will increase by $12,000 as a result of acquiring the van (asset) but will also decrease by an equal amount due to the payment of cash (asset). The cash (asset) of the business will increase by $5,000 as will the amount representing the investment from Anushka as the owner of the business (capital). Now, these changes in the accounting equation get recorded into the business’ financial books through double-entry bookkeeping. The accounting equation is also called the basic accounting equation or the balance sheet equation. The accounting equation is also known as the balance sheet equation or the basic accounting equation. If you have just started using the software, you may have entered beginning balances for the various accounts that do not balance under the accounting equation.</p>
<h2>Double entry bookkeeping system</h2>
<p>Thus, the accounting formula essentially shows that what the firm owns (its assets) has been purchased with equity and/or liabilities. Does the stockholders’ equity total mean the business is worth $720,000? For example, although the land cost $125,000, Edelweiss Corporation’s balance sheet does not report its current worth.</p>
<ul>
<li>Additionally, you can use your cover letter to detail other experiences you have using the equation.</li>
<li>If a business buys raw materials and pays in cash, it will result in an increase in the company&#8217;s inventory (an asset) while reducing cash capital (another asset).</li>
<li>Even when the balance sheet balances itself out, there is still a possibility of error that doesn’t involve the accounting equation.</li>
<li>This transaction affects both sides of the accounting equation; both the left and right sides of the equation increase by +$250.</li>
<li>For example, if the total liabilities of a business are $50K and the owner’s equity is $30K, then the total assets must equal $80K ($50K + $30K).</li>
</ul>
<p>The business has paid $250 cash (asset) to repay some of the loan (liability) resulting in both the cash and loan liability reducing by $250. $10,000 of cash (asset) will be received from the bank but the business must also record an equal amount representing the fact that the loan (liability) will eventually need to be repaid. We will now consider an example with various transactions within a business to see how each has a dual aspect and to demonstrate the cumulative effect on the accounting equation. The accounting equation will always  remain in balance if the double entry system of accounting is followed accurately. The double-entry practice ensures that the accounting equation always remains balanced, meaning that the left side value of the equation will always match the right side value.</p>
<p>The inventory (asset) of the business will increase by the $2,500 cost of the inventory and a trade payable (liability) will be recorded to represent the amount now owed to the supplier. These are some simple examples, but even the most complicated transactions can be recorded in a similar way. Journal entries often use the language of debits (DR) and credits (CR). A debit refers to an increase in an asset or a decrease in a liability or shareholders’ equity. A credit in contrast refers to a decrease in  an asset or an increase in a liability or shareholders’ equity. Like any mathematical equation, the accounting equation can be rearranged and expressed in terms of liabilities or owner’s equity instead of assets.</p>
<h2>The Accounting Equation: A Beginners’ Guide</h2>
<p>The income statement will explain part of the change in the owner&#8217;s or stockholders&#8217; equity during the time interval between two balance sheets. To prepare the balance sheet and other financial statements, you have to first choose an accounting system. The three main systems used in business are manual, cloud-based accounting software, and ERP software.</p>
<p>Under which, the debit always equal to credit, and assets always equal to the sum of equities and liabilities. Accounting equation can be simply defined as a relationship between assets, liabilities and owner’s equity in the business. The accounting equation asserts that the value of all assets in a business is always equal to the sum of its liabilities and the owner’s equity. For example, if the total liabilities of a business are $50K and the owner’s equity is $30K, then the total assets must equal $80K ($50K + $30K). As you can see, no matter what the transaction is, the accounting equation will always balance because each transaction has a dual aspect.</p>
<h2>What are the three accounting equations?</h2>
<p>Regardless of how the accounting equation is represented, it is important to remember that the equation must always balance. Let us understand the accounting equation with the help of an example. To help you better understand how the accounting equation works, here is a quick example of how the equation can be used. Understanding how the accounting equation works is one of the most important&nbsp;accounting skills for beginners&nbsp;because everything we do in accounting is somehow connected to it. You can start learning these accounting skills today with Forage’s accounting virtual experience programs. The rationale is that the assets belonging to a company must have been funded somehow, i.e. the money used to purchase the assets did not just appear out of thin air to state the obvious.</p>
<h2>Assets Always Equal Liabilities Plus Equity</h2>
<p>For a company keeping accurate accounts, every business transaction will be represented in at least two of its accounts. For instance, if a business takes a loan from a bank, the borrowed money will be reflected in its balance sheet as both an increase in the company&#8217;s assets and an increase in its loan liability. The accounting equation states that a company&#8217;s total assets are equal to the sum of its liabilities and its shareholders&#8217; equity.</p>
<p>Required<br />
 Explain how each of the above transactions impact the accounting equation and illustrate the cumulative effect that they have. To understand the accounting equation better, let’s take a few practical transactions and analyze their effect. Deskera Books is an online accounting software that enables you to generate e-Invoices for Compliance. It lets you easily create e-invoices by clicking on the Generate e-Invoice button. This number is the sum of total earnings&nbsp;that were not paid to shareholders&nbsp;as&nbsp;dividends.</p>
<h2>Sell Goods on Credit</h2>
<p>The assets have been decreased by $696 but liabilities have decreased by $969 which must have caused the accounting equation to go out of balance. If an accounting equation does not balance, it means that the accounting transactions are not properly recorded. To calculate the accounting equation, we first need to work out the amounts of each asset, liability, and equity in Laura’s business.</p>
<p>Implicit to the notion of a liability is the idea of an “existing” obligation to pay or perform some duty. Accountingo.org aims to provide the best accounting and finance education for students, professionals, teachers, and business owners. Incorrect classification of an expense does not affect the accounting equation.</p>
<h2>Assets = Liabilities + Owner’s equity</h2>
<p>This then allows them to predict future profit trends and adjust business practices accordingly. Thus, the accounting equation is an essential step in determining company profitability. When the total assets of a business increase, then its total liabilities or owner’s equity <a href="https://personal-accounting.org/how-to-calculate-your-daily-apr-on-a-credit-card/">how to calculate your daily apr on a credit card</a> also increase. The income statement is the financial statement that reports a company&#8217;s revenues and expenses and the resulting net income. While the balance sheet is concerned with one point in time, the income statement covers a time interval or period of time.</p>
<p>All three components of the accounting equation appear in the balance sheet, which reveals the financial position of a business at any given point in time. The owner’s equity is the balancing amount in the accounting equation. So whatever the worth of assets and liabilities of a business are, the owners’ equity will always be the remaining amount (total assets MINUS total liabilities) that keeps the accounting equation in balance. You may have made a journal entry where the debits do not match the credits. This should be impossible if you are using accounting software, but is entirely possible (if not likely) if you are recording accounting transactions manually. In the latter case, the only way to correct the issue is to review all entries made to date, to find the unbalanced entry.</p>
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		<item>
		<title>How to choose the best payroll and accounting software for your small business</title>
		<link>https://www.geometriedinterni.it/how-to-choose-the-best-payroll-and-accounting/</link>
		<comments>https://www.geometriedinterni.it/how-to-choose-the-best-payroll-and-accounting/#comments</comments>
		<pubDate>Fri, 21 Apr 2023 15:16:30 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=662</guid>
		<description><![CDATA[Blueprint is an independent, advertising-supported comparison service focused on helping readers make smarter decisions. We...]]></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/2019/08/img-7.png" width="252px" alt="what bookkeeping and payroll software does a majority of small business use to run their company?"/></p>
<p>Blueprint is an independent, advertising-supported comparison service focused on helping readers make smarter decisions. We receive compensation from the companies that advertise on Blueprint which may impact how and where products appear on this site. Blueprint does not include all companies, products or offers that may be available to you within the market. QuickBooks Online has some of the best reporting and bookkeeping features  money can buy. Xero, Sage Business Accounting, and Zoho Books have stellar reports at a lower starting price than QuickBooks. And if you want straightforward finance tracking without in-depth analytics, Wave Accounting can help you with the basics.</p>
<p>We also reference original research from other reputable publishers where appropriate. You can learn more about the standards we follow in producing accurate, <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> unbiased content in oureditorial policy. The payment for payroll, source deductions (payroll taxes) and Wagepoint fees all come out in one payment.</p>
<h2>What type of HR features should a payroll system have?</h2>
<p>Sage 50cloud Accounting is a powerful piece of software, so why didn&#8217;t it receive a higher rating? A dated interface, lack of mobile access, and the requirement to install the software locally keep it from receiving a higher score. FreshBooks is actually a full-featured, double-entry accounting system that happens to offer an exceptional user experience.</p>
<p>Paying your employees accurately and promptly is one of the most critical elements of running a business. We tested the top payroll applications to help you choose the right one. Once you’ve taken your potential accounting software solution for a test drive, you can sign up for your favorite product and get to work organizing your company’s finances.</p>
<h2>Best Accounting Software for Small Business of 2023</h2>
<p>We also look at each online payroll service&#8217;s history, reputation, and security practices. Small businesses of this size usually have modest human resources and benefits administration needs. Some of the payroll services we review go well beyond these basics and can work for larger organizations, but we focus on very <a href="https://www.bookstime.com/articles/bookkeeping-and-payroll-services">bookkeeping and payroll services</a> small businesses. Most modern accounting software tools now include mobile apps for easy, on-the-go financial tracking. Depending on the app, you should be able to see a quick overview of your financial health, track expenses, send invoices, accept payments and  view basic financial reports from your phone or tablet.</p>
<div style='border: grey solid 1px;padding: 10px;'>
<h3>Best Construction Estimating Software of 2023  U.S. News &#8211; U.S. News &#038; World Report</h3>
<p>Best Construction Estimating Software of 2023  U.S. News.</p>
<p>Posted: Wed, 18 Oct 2023 07:00:00 GMT [<a href='https://news.google.com/rss/articles/CBMiUWh0dHBzOi8vd3d3LnVzbmV3cy5jb20vMzYwLXJldmlld3MvYnVzaW5lc3MvYmVzdC1jb25zdHJ1Y3Rpb24tZXN0aW1hdGluZy1zb2Z0d2FyZdIBAA?oc=5' rel="nofollow">source</a>]</p>
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		<item>
		<title>Inventory Write-Off: Definition as Journal Entry and Example</title>
		<link>https://www.geometriedinterni.it/inventory-write-off-definition-as-journal-entry/</link>
		<comments>https://www.geometriedinterni.it/inventory-write-off-definition-as-journal-entry/#comments</comments>
		<pubDate>Thu, 16 Mar 2023 16:58:41 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=430</guid>
		<description><![CDATA[To compensate for this problem, accountants have developed “allowance methods” to account for uncollectible accounts....]]></description>
				<content:encoded><![CDATA[<p>To compensate for this problem, accountants have developed “allowance methods” to account for uncollectible accounts. Importantly, an allowance method must be used except in those cases where bad debts are not material (and for tax purposes where tax rules often stipulate that a direct write-off approach is to be used). As will soon be shown, the actual write-off in a subsequent period will generally not impact income. The percentage of credit sales approach focuses on the income statement and the matching principle. Sales revenues of $500,000 are immediately matched with $1,500 of bad debts expense.</p>
<p>It will record bad debt expenses and reduce the net A/R by increasing the allowance for doubtful accounts. The recorded amount depends on the company estimation, they try to get the closed amount to actual bad debt. In allowance for doubtful method, the company has to make two separate journal entries. The first entry is to record the bad debt expense and allowance for a doubtful account which is the contra account of accounts receivable. Due to such issues, the seller will classify the accounts receivable as uncollectible accounts  and require to write off.</p>
<p>He travels for a professional development conference and he writes off the cost of airfare and his Airbnb and 50 percent of all meals. Finally, he occasionally meets his clients for meals like coffee or lunch and writes off 50 percent of these expenses on his taxes. After calculating his adjusted gross income, he is left with a lower taxable income. A small painting business claims car mileage as a tax deduction since its workers need to travel for jobs. Occasionally, the owner needs to hire contract workers for big jobs—contract labor is also deductible.</p>
<h2>Recovery of Account under Allowance Method</h2>
<p>It is the factor to increase sales as the customer does not have the cash to make immediate payments. It is entirely possible that only a portion of the amount recorded on the books for an asset (known as its carrying amount) needs to be written off. For example, the market value of a fixed asset may now be half of its carrying amount, so you may want to write off just half of its carrying amount. However, a customer may have gone out of business, so all of the unpaid accounts receivable for that customer must be completely written off. For example, the company purchased computers amounting to $4,000 on credit on 15 Dember 2019 from its local supplier.</p>
<ul>
<li>Any such customers might not be able to pay back the debt due to their deteriorating financial position.</li>
<li>Check is the document that orders the bank to pay a specific amount to the holder.</li>
<li>After that duration passes, it is no longer considered a current liability because the creditor loses the power to claim the balance.</li>
<li>This account payable is discharged from the company’s financial statements when the company makes the payment to its supplier.</li>
<li>It reduces the amount of the accounts payable and is recognized as a discount received.</li>
<li>A write off is needed whenever the fair value of an asset is below its carrying amount.</li>
</ul>
<p>The balance in the account Allowance for Doubtful Accounts is ignored at the time of the weekly entries. However, at some later date, the balance in the allowance account must be reviewed and perhaps further adjusted, so that the balance sheet will report the correct net realizable value. If the seller is a new company, it might calculate its bad debts expense by using an industry average until it <a href="https://intuit-payroll.org/tax-brackets-for-2020-2021-and-2022-caldculate-tax/">total estimated 2021 tax burden</a> develops its own experience rate. Net realizable value is the amount the company expects to collect from accounts receivable. When the firm makes the bad debts adjusting entry, it does not know which specific accounts will become uncollectible. Thus, the company cannot enter credits in either the Accounts Receivable control account or the customers’ accounts receivable subsidiary ledger accounts.</p>
<p>They may want to delay the payment by using bank transfers or cash on hand instead. Trade creditors or accounts payables may be canceled, or write-off through some legal, operational law that entitles the payable party with the option not to pay the whole or partial balance. In that case, the company has to recognize a gain or loss for the difference between liability offset and the value of the asset transferred. When an allowance account (contra account) is used, then the credit is to an allowance account.</p>
<p>Any such customers might not be able to pay back the debt due to their deteriorating financial position. For example, one of your customers may have faced a huge loss or is maybe facing liquidity issues or may have huge loans to pay off. Visit QuickBooks Online Help Article to learn more about bank activities, reports, reconciliation, and many more. I’m here to lend a helping hand in reconciling an account that is not clearing the transactions. You’ll need to run&nbsp;a Reconciliation Discrepancy Report, this will show you if anything has been changed, deleted or added. Choose the bank account that the funds are coming out on the Transfer Funds From drop-down.3.</p>
<h2>Accounts Payable Cash Flow: How AP Impacts Cash Flow and Your Cash Flow Statement</h2>
<p>This transaction will not impact anything, the accounts receivable net balance will remain the same. There are two methods in accounting that allow the company to write off such balance to income statement. Assuming the estimated losses from bad debt at the year-end of 2020 is USD 3,000, the company will need to make an allowance for doubtful accounts of USD 3,500 (3,000 + 500)  in the adjusting entry.</p>
<h2>Accounting for Interest Payable: Definition, Journal Entries, Example, and More</h2>
<p>The allowance method is the accounting method that provides the provision of overall accounts receivable base on the estimation. They estimate the amount which can be uncollectible and record bad debt expenses and allowance for the doubtful account which is the A/R contra account. When any specific accounts receivable is uncollectible, the company will reverse accounts receivable and the contra account.</p>
<h2>What is Accounts Payable? Definition, Recognition, and Measurement, Recording, Example</h2>
<p>The obligation for payment to creditors and other parties is released when the liability is paid through either cash or other asset. A variation on the write off concept is a write down, where part of the value of an asset is charged to expense, leaving a reduced asset still on the books. For example, a settlement with a customer might allow for a 50% reduction of the amount of an invoice that the customer will pay. This represents a write down on one-half of the amount of the original invoice. In accounting, a write-off happens when an asset’s value is eliminated from the books.</p>
<h2>Write off accounts receivable journal entry</h2>
<p>Based on the direct write-off method, they simply reverse the accounts receivable to the bad debt expense. Usually, a write-off will reduce the balance of accounts receivable together with the allowance for doubtful accounts. This is the case in which the company uses the allowance method for an estimate of losses from bad debt. The company issue checks to settle the outstanding accounts payable with the supplier. After issuing the check, they will debit accounts payable and credit cash at the bank.</p>
<p>Yes, individuals can write off certain expenses on their taxes, such as charitable donations, mortgage interest, and certain medical expenses. However, there are limitations and restrictions on what can be deducted; consult with a tax professional or refer to IRS guidelines for specific details. Strictly speaking, you’re not required to write off an expense if you don’t want to.</p>
<h2>Inventory write off journal entry</h2>
<p>When the asset is actually disposed of, the inventory account will be credited and the inventory reserve account will be debited to reduce both. This is useful in preserving the historical cost in the original inventory account. This means that the company reports the original amount the customers owe as accounts receivable. Still, those accounts receivable that are not expected to be turned into cash are reported under the provision for doubtful debts.</p>
<p>Company has record expenses on income statement and it will reduce the company profit. Direct write-off method is usually only be used by the company that has only a small amount of credit sales or an insignificant balance of receivables. In this method, the company does not make an estimation of bad debt for adjusting entry, so no allowance for doubtful accounts is created.</p>
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		<title>Deposit payments into the Undeposited Funds account in QuickBooks Desktop</title>
		<link>https://www.geometriedinterni.it/deposit-payments-into-the-undeposited-funds/</link>
		<comments>https://www.geometriedinterni.it/deposit-payments-into-the-undeposited-funds/#comments</comments>
		<pubDate>Thu, 16 Feb 2023 17:38:09 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=1322</guid>
		<description><![CDATA[This feature allows you to share bills, payments, information, and much more. In the Delete...]]></description>
				<content:encoded><![CDATA[<p>This feature allows you to share bills, payments, information, and much more. In the Delete process, select the file, lists, or transactions you want to delete, then apply the filters on the file and then click on the Delete option. First <a href="https://www.wave-accounting.net/how-to-maximize-family-time-13-simple-ways-you-can/">how to maximize family time</a> of all, Click on the plus button icon (+ icon) and Choose Bank Deposit. Now choose the account you wish to put money into in the Account dropdown menu and put the checkmark on boxes against each transaction and click on save and close.</p>
<ul>
<li>By thoroughly reviewing and organizing your transactions in the undeposited funds account, you ensure that you have an accurate and complete record of the payments you intend to clear.</li>
<li>While most of QuickBooks’ features are pretty well-known, some are not talked about as much.</li>
<li>It’s not uncommon to follow an improper workflow in QuickBooks, resulting in a balance.</li>
<li>Regularly clearing undeposited funds in QuickBooks Online will contribute to efficient and streamlined bookkeeping, saving you time and effort in the long run.</li>
</ul>
<p>This step ensures that the funds are accurately reflected in your bank account and that your financial records are up to date. By thoroughly reviewing and organizing your transactions in the undeposited funds account, you ensure that you have an accurate and complete record of the payments you intend to clear. This sets the stage for a smooth and accurate clearing process as you move on to the next steps.</p>
<p>If you see a balance in Undeposited Funds on your balance sheet, you need to investigate. Here&#8217;s what you need to know about QuickBooks Online&#8217;s Undeposited Funds account to keep your business accounting operations running smoothly. We believe everyone should be able to make financial decisions with confidence. Follow the guidelines below based on how you processed the payment and entered the transaction into QuickBooks. Here’s how to put payments into your Undeposited Funds account. You’ll also notice that when you click on the deposit, it expands and you can choose to edit.</p>
<h2>Customer Transactions</h2>
<p>Then this article is for you where you will know what it is and how to clear undeposited funds in QuickBooks. Go to your bank account, and click undo on the uncategorized money-in transactions. Now, when you check the Bank Register for your checking account, you can see the deposit posted for the correct amount. Continue entering payments received from your customers until all payments have been entered.</p>
<ul>
<li>This bank deposit serves as the vehicle to clear the undeposited funds and record the actual deposit into your bank account.</li>
<li>This is because your transactions for a specific month won&#8217;t be intact and will show that they aren&#8217;t matched with your bank statement.</li>
<li>Keep me in the loop if you have any clarifications about handling deposits I&#8217;m always around to help you, and I wish you more success in your business.</li>
<li>Can I use a journal entry with the total of the undeposited funds to fix this issue and correct the totals on the Balance sheet?</li>
</ul>
<p>To avoid the issue from happening in your future transactions, you can choose the bank account in the Deposit to field if you don&#8217;t want to use the Undeposited Funds account. The Undeposited Fund’s Account is an internal other current assets account that is created by QuickBooks itself. The feature helps in invoicing process by connecting receive payment and bank deposit features in QuickBooks. You’ll find Undeposited Funds on your Balance Sheet under Other Current Assets.</p>
<h2>How to correct undeposited funds?</h2>
<p>For example, let’s say you deposit five US $100 checks from different customers into your real-life checking account. Your bank records all five checks as one US $500 deposit. So, you need to combine your five separate US $100  records in QuickBooks to match what your bank shows as one US $500 deposit.</p>
<p>New ones are posted from FieldEdge to QB Undeposited fund. I&#8217;m here to help you clear that from your Undeposited Funds account. For majority of my clients, I personally process (ACH) payments once a month. To review your file data on the preview screen, just click on &#8220;next,&#8221; which shows your file data. To use the service, you have to open both the software QuickBooks and Dancing Numbers on your system. To import the data, you have to update the Dancing Numbers file and then map the fields and import it.</p>
<p>Once the bank deposit is saved, QuickBooks Online will create a new transaction to represent the actual deposit into your bank account. This transaction should reflect the details you entered when creating the bank deposit, such as the date, deposit to account, and amount. Once you are confident that all the information in the bank deposit form is accurate, you can proceed to finalize the deposit.</p>
<h2>Banking Transactions</h2>
<p>Pay close attention to  the deposit amount and the account to which it is assigned. Make any necessary adjustments or additions to the transaction to ensure it aligns with your bank statement. Start by navigating to the bank deposit transaction that you just finalized. Locate the “Save” button or a similar option within the form, and click on it to save the bank deposit. I believe the undeposited funds account may have been effected by Qbooks audit team during transition from desktop to online.</p>
<p>I&#8217;m here to ensure that your payments will deposited to the correct account. Let me help you ensure your deposits will go directly to your bank account in QuickBooks Online (QBO). If the undeposited funds are there because of an APP you are using, the clean-up strategy would be different. Some APPS mistakenly post directly to the register and undeposited funds. In the “Account” field, select the appropriate bank account where you will eventually deposit the funds. This should be the same account that corresponds to your actual bank statement.</p>
<h2>How To Clear Undeposited Funds in QuickBooks</h2>
<p>Undeposited funds act as a temporary holding account for customer payments, providing a streamlined approach to manage cash flow and simplify your bookkeeping process. Double-check the selected payments and their corresponding amounts to ensure accuracy. Review any additional fields in the bank deposit form, such as payment method or reference numbers, and fill them out as needed. Once you are satisfied with the information, save the bank deposit. It’s important to note that undeposited funds are a feature specific to QuickBooks Online.</p>
<p>It happened that we had to switch from ESC acc system to Quickbooks online and FieldEdge. Learn how to put payments into the Undeposited Funds account in QuickBooks Desktop. Once completed, you can go back to the For Review tab and match your transactions to your existing records from there. You can undo your transactions accidentally added into your register so you can match them to your existing transactions instead. Furthermore, using Dancing Numbers saves a lot of your time and money which you can otherwise invest in the growth and expansion of your business. It is free from any human errors, works automatically, and has a brilliant user-friendly interface and a lot more.</p>
<p>This provides you with real-time feedback on the total funds that will be moved and recorded in the bank deposit. This will open the bank deposit form where you can enter the details of your deposit. On this form, you will see fields for the date, deposit to account, payment method, and reference number. Fill in these fields accurately to reflect the specific details of your deposit. Fixing it depends on how these deposits (that duplicate the ones hanging) were deposited.</p>
<h2>Reasons to use the Undeposited Funds account</h2>
<p>Instead, you can put the payment directly into an account and skip Undeposited Funds. When you follow the&nbsp;workflow to receive payment for an invoice, QuickBooks automatically puts them into Undeposited Funds. I&#8217;d be glad to provide information and assist you with each of the details you need concerning undeposited funds in QuickBooks Online. The&nbsp;Undeposited Funds account&nbsp;holds everything before you record a deposit. If you&#8217;re using QB Payments,&nbsp;we automatically process and moves transactions into your accounts.</p>
<h2>Technical Details</h2>
<p>So, without further ado, let’s get started right away. You have many accounting software options when it comes to keeping track of your business’s financial accounts. Many people enjoy using QuickBooks because it’s easy to use, has robust features, and can grow with their company. Another way to skip the tedious process is by accepting credit cards or another online payment option such as ACH. If you find that the deposit was posted straight to Income in the bank feed, un-reconcile the transaction, undo the entry and then match the transaction properly.</p>
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		<title>Insurance expense definition</title>
		<link>https://www.geometriedinterni.it/insurance-expense-definition/</link>
		<comments>https://www.geometriedinterni.it/insurance-expense-definition/#comments</comments>
		<pubDate>Tue, 26 Apr 2022 11:36:03 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=1870</guid>
		<description><![CDATA[In May 2017, the Board completed its project on insurance contracts with the issuance of...]]></description>
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" width="251px" alt="insurance expense"/></p>
<p>
<p>In May 2017, the Board completed its project on insurance contracts with the issuance of IFRS &nbsp;17 Insurance Contracts. IFRS&nbsp;17 replaces IFRS&nbsp;4 and sets out principles for the recognition, measurement, presentation and disclosure of insurance contracts within the scope of IFRS&nbsp;17. Property, liability, and casualty insurance is usually sold as a bundle.</p>
</p>
<p>
<ul>
<li>Legal expenses is an additional cover that we offer alongside our core products.</li>
<li>Jeremy Hunt says the government has taken difficult decisions to put the economy back on track and halve inflation but “the work is not done”.</li>
<li>Our Standards are developed by our two standard-setting boards, the International Accounting Standards Board (IASB) and International Sustainability Standards Board (ISSB).</li>
<li>The quickest and easiest way to find out what you can expect to pay by adding this cover to your policy is to get a quote online.</li>
<li>The objective of IFRS 17 is to ensure that an entity provides relevant information that faithfully represents those contracts.</li>
<li>AXA Insurance UK no longer provides travel insurance for new customers.</li>
</ul>
<p>
<p>If your employees’ earnings are above the earnings threshold, record their student loan and postgraduate loan deductions in your payroll software. It will automatically calculate and deduct repayments from their pay. The National Insurance Class 1A rate on expenses and benefits for 2023 to 2024 is 13.8%. Your payroll software will work out how much tax and National Insurance to deduct from your employees’ pay.</p>
</p>
<p>
<h2>Benefits paid direct to employee</h2>
</p>
<p>
<p>Homeowner insurance won&#8217;t cover floods or earthquakes, which you&#8217;ll have to protect against separately. IFRS 17  is effective for annual reporting periods beginning on or after 1 January 2023 with earlier application permitted as long as IFRS&nbsp;9 is also applied. On 3 November 2021, at COP26, the IFRS Foundation Trustees announced the creation of the International <a href="https://adprun.net/how-to-record-a-prepaid-expense/">How to Record a Prepaid Expense</a> Sustainability Standards Board (ISSB). We offer a broad range of products and premium services, including&nbsp;print&nbsp;and digital editions of the IFRS Foundation&#8217;s major works, and subscription options for all IFRS Accounting Standards and related documents. Every purchase contributes to the independence and funding of the IFRS Foundation and to its mission.</p>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="255px" alt="insurance expense"/></p>
<p>
<p>Endowment policies on the life of a key person may be taken out as a condition of the provision of long-term finance. The standard provides the criteria to determine when a non-insurance component is distinct from the host insurance contract. Risk, other than financial risk, transferred from the holders of a contract to the issuer.</p>
</p>
<p>
<h2>Premium allocation approach</h2>
</p>
<p>
<p>He told the Commons on Wednesday that he was abolishing the Class 2 national insurance category, which is paid by the self-employed, which benefits the average worker by £192 a year. You can pay your employees an approved amount of mileage allowance payments each year without having to report them to HMRC. To work out the approved amount, multiply your employee’s business travel miles for the year by the rate per mile for their vehicle. For example, <a href="https://intuit-payroll.org/your-guide-to-full-charge-bookkeeping/">Your Guide to Full Charge Bookkeeping</a> if we decide the insurer has unfairly declined your claim, we may ask the insurer to&nbsp;reimburse any legal fees you have already incurred without the benefit of the policy in place. Prepaid income arises where income has been received in the accounting period but which relates to the next accounting period. Accrued expenditure will reduce profit in the Income statement andwill also create a current liability on the Statement of financialposition.</p>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="250px" alt="insurance expense"/></p>
<p>
<p>Thereforeall of the expenses involved in making the sales for a period should bematched with the sales income and dealt with in the period in which thesales themselves are accounted for. The compensation an entity requires for bearing the uncertainty about the amount and timing of the cash flows arising from non-financial <a href="https://business-accounting.net/accounting-for-law-firms-a-guide-including-best/">https://business-accounting.net/accounting-for-law-firms-a-guide-including-best/</a> risk as the entity fulfils insurance contracts. When you buy insurance, you purchase protection against unexpected financial losses. The insurance company pays you or someone you choose if something bad occurs. If you have no insurance and an accident happens, you may be responsible for all related costs.</p>
</p>
<p>
<h2>Legal expenses insurance from AXA</h2>
</p>
<p>
<p>While Jeremy Hunt cut tax, he handed Shona Robison, Scotland&#8217;s finance secretary, the task of applying a squeeze on government spending, as tight as the one last decade, but more difficult. He also said the government planned to boost the economy by making business more competitive. &#8220;If we want to bring the tax burden down, we have to grow the economy.&#8221; &#8220;The idea that there is as much scope to cut spending today as there was in 2010, given the deterioration of public services is far-fetched,&#8221; it said.</p>
</p>
<p>
<p>Whether there’s a sacking or dispute, a data protection issue or someone is injured – you’ll be able to rely on the support you’ll get from our legal expenses cover. Sometimes, your state or lender may require you to carry insurance. Although there are many insurance policy types, some of the most common are life, health, homeowners, and auto.</p>
</p>
<p>
<h2>What else should I know about business legal expenses insurance?</h2>
</p>
<p>
<p>If the insurance is used to cover production and operation, then the insurance expense can be listed in an overhead cost pool and divided into each unit produced during the period. When this occurs, part of the insurance expense will be listed in ending inventory, and some of it will be listed under cost of goods sold (COGS). Professional indemnity will only cover your legal fees if you’re accused of negligence, breach of confidence, or something along those lines. If someone simply refuses to pay you, without wanting to make a larger claim against you, that’s where legal expenses insurance will act as a lifeline.</p></p>
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		<title>Темпы роста реального ВВП США по годам по сравнению с инфляцией и безработицей  1929-2019 год.</title>
		<link>https://www.geometriedinterni.it/tempy-rosta-real%d1%8cnogo-vvp-ssha-po-godam-po/</link>
		<comments>https://www.geometriedinterni.it/tempy-rosta-real%d1%8cnogo-vvp-ssha-po-godam-po/#comments</comments>
		<pubDate>Mon, 31 Jan 2022 10:32:35 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=852</guid>
		<description><![CDATA[Из 10 крупнейших фармацевтических компаний мира 5 базируются в США (Pfizer, Johnson &#38; Johnson, AbbVie,...]]></description>
				<content:encoded><![CDATA[<p>Из 10 крупнейших фармацевтических компаний мира 5 базируются в США (Pfizer, Johnson &amp; Johnson, AbbVie, Merck &amp; Co., Bristol Myers Squibb). Столь большой доле способствует как большие расходы на научно-исследовательскую деятельность (около 100&nbsp;млрд долларов в год), так и высокая цена на рецептурные препараты. Продажи лекарств в США в 2021&nbsp;году составили 574&nbsp;млрд долларов[63]. По состоянию на 2017&nbsp;год в США было более 2&nbsp;млн ферм, их площадь в среднем составляла 1,78 км² (178 га); из этого числа 1,75&nbsp;млн ферм&nbsp;— индивидуальные или семейные, около 1&nbsp;млн ферм имеют годовой оборот менее 5&nbsp;тыс. За 2017&nbsp;год было произведено аграрной продукции на 388,5&nbsp;млрд долларов (на 193,5&nbsp;млрд продукции растениеводства и на 195,0 млрд&nbsp;— животноводства), затраты на производство составили 326,4&nbsp;млрд долларов[45]. Доля США в мировом ВВП в 1800&nbsp;году составляла 2&nbsp;%, но уже в 1900&nbsp;году достигла 10&nbsp;%.</p>
<p>Согласно докладу специального представителя ООН по бедности и правам человека Филиппа Альстона за 2018&nbsp;год, в США проживает 40&nbsp;млн бедных, 18,5&nbsp;млн крайне бедных, и 5,3&nbsp;млн абсолютно бедных граждан, которые суммарно составляют 19,7&nbsp;% населения. Официальные власти США назвали этот документ «некорректным, подстрекательским и безответственным»[129]. К отчётам, подлежащим пересмотру, например, относятся ежемесячные отчёты о ВВП и «о личных доходах и расходах населения», публикуемые Бюро экономического анализа. Пересмотр показателей в сторону повышения или понижения&nbsp;— не редкость[119].</p>
<p>Согласно статистике, в 2017 году мировая экономика в целом выросла на 3.2%, в 2018 году рост был 3.0%, по итогам 2019 года рост составил 2.3% в среднем по миру. В 2020 году же, по причине глобального кризиса, связанного с коронавирусом, темпы роста глобального ВВП составили рекордные -3,3%. На американскую экономику приходится <a href="https://lamdatrade.club/">https://lamdatrade.club/</a> до 15 % мирового ВВП, а отличительной особенностью функционирования государственной финансовой системы является огромны государственный долг, который достигает сегодня боле 19 триллионов долларов. Сравнение ВВП России и США будет не в пользу первой, так как американский превосходит российский более, чем в пять раз.</p>
<ul>
<li>Министерство обороны США является крупнейшим заказчиком ряда компаний военно-промышленного комплекса[11].</li>
<li>Свыше 91 % в структуре запасов энергоносителей приходится на уголь, 5,5 % — природный газ и 3,4 % составляет нефть.</li>
<li>На США приходится четверть от всех военных самолётов в мире (без учёта значительного технического превосходства)[77].</li>
<li>Если посмотреть на разницу между правительственным прогнозом и прогнозом, который дали специалисты МВФ, окажется, что разница составляет всего 0,2%.</li>
</ul>
<p>Несмотря на то что европейские государства не имели возможности полностью оплачивать поставляемую технику, американские производители получали огромные заказы, оплачиваемые из государственной казны. Именно увеличившийся госзаказ и стал ускорителем американской экономики в годы войны. Начиная с 1920 годов национальная экономика США была крупнейшей в мире и лишь Великая депрессия в 1930 годах поставила под угрозу такое положение вещей. Несмотря на то что за десятилетие, которое длился кризис, начавшийся в 1929 году, американская экономика существенно сократилась, она довольно быстро восстановилась во время Второй мировой войны.</p>
<h2>ЕЦБ приостановит затянувшуюся серию повышений ставки</h2>
<p>Соединенные Штаты Америки являются высокоразвитой экономикой смешанного типа с ярко выраженными элементами постиндустриальности. Размер ВВП США составляет в 2018 году двадцать триллионов долларов. Хотя по номинальному ВВП Америка занимает первое место в мире, по Паритету покупательной способности она занимает вторую строку, уступая по этому показателю только Китаю. США являются крупнейшими в мире потребителями кокаина, героина и марихуаны, среди крупнейших в потреблении синтетических наркотиков. Большая часть завозится из Колумбии, Мексики и Китая, но в значительных объёмах производятся и внутри страны, особенно каннабис, марихуана и синтетические препараты.</p>
<p>По состоянию на 2020&nbsp;год около 30&nbsp;% госдолга США находится на балансе федеральных агентств, прежде всего Фонда социального страхования. Крупнейшая из публичных групп представлена международными кредиторами. По данным на март 2020&nbsp;года на них приходится почти 4,3&nbsp;трлн долларов. Наибольший объём у Японии и Китая, 1,27 трлн и 1,08&nbsp;трлн соответственно[99]. На США в 2020&nbsp;году приходилось 12&nbsp;% мирового производства микросхем, их доля намного сократилась по сравнению с 37&nbsp;% в 1990&nbsp;году в пользу Тайваня и КНР.</p>
<p>США занимают второе место в мире по количеству абонентов стационарной телефонной связи (98&nbsp;млн или 29 на 100 жителей) и четвёртое по количеству абонентов мобильной связи (360&nbsp;млн или 110 на 100 жителей). Более 70 подводных кабелей связывают США с другими регионами мира. Также международную связь обеспечивают 61 спутниковая наземная станция[52].</p>
<h2>Доходы населения и бедность[править править код]</h2>
<p>Экономика США является крупнейшей среди всех государств мира по номинальному ВВП. Тогда ВВП США снизился на 3,4%, что стало самым большим падением со времен окончания Второй мировой войны.</p>
<h2>Цены на нефть снизились на фоне роста запасов нефти в США</h2>
<p>Например, по номинальному ВВП на душу населения, по прогнозу на 2023 год, США занимает 7-е место со значением в $58,9 тыс., уступая Люксембургу, Швейцарии, Норвегии, Катару, Макао и Исландии. В результате выходит ситуация, что россиянин, который получает среднюю зарплату, эквивалентную $500, может на нее спокойно жить, оплачивать коммунальные услуги в полноценной квартире, покупать одежду и пользоваться некоторыми услугами. При этом упор делается на то, чтобы все научные разработки быстро воплощались во что-то прикладное, предоставляли технические новинки на рынке. В штатах четко осознают, что научные исследования, как и образование, направлены на формирование потенциала, который обладает долговременным эффектом. Такой подход является фундаментом американского экономического развития. Такой подход привел к тому, что каждая вторая инновация в развитых странах приходится на долю США.</p>
<h2>МВФ: конфликт на Ближнем Востоке приведет к росту инфляции в Европе</h2>
<p>На третьем почетном месте с большим отрывом от Китая находится Япония, у которой реальный ВВП – $4,3 трлн. Если посмотреть на разницу между правительственным прогнозом и прогнозом, который дали специалисты МВФ, окажется, что разница составляет всего 0,2%. Но эта разница в абсолютных цифрах составляет почти 35 миллиардов долларов. И это только разница, которая составляет несколько десятых процента. Экономика США, их ВВП составляет четверть от общего мирового показателя. По прогнозам руководства Белого дома, ВВП США 2023 вырастет на 2, 7%.</p>
<p>Также, благодаря новейшим технологиям, форсирована добыча сланцевых нефти и газа в штатах Техас, Луизиана, Нью-Мексико, Монтана, Северная Дакота, Пенсильвания и Западная Виргиния[48]. Эти технологии позволили не только обеспечить внутренние потребности в <a href="https://capitalprof.space/">https://capitalprof.space/</a> углеводородах, но и в ограниченном объёме начать их экспорт. В 2018&nbsp;году, впервые за 20 лет, США стали мировым лидером по добыче нефти, обогнав в феврале Саудовскую Аравию и в августе Россию[49][50] (правда, уже в сентябре Россия вернула лидерство)[51].</p>
<h2>Рост ВВП США в прошлом году стал рекордным с 1984 года</h2>
<p>Улучшение коммуникаций, ускорение связи при повышении ее качества создали основу для сокращения накладных расходов и снижения цен на целый ряд продуктов и услуг. Весь двадцатый век основу американского благополучия составляло промышленное производство, постоянный рост которого и определял темпы роста ВВП США. С 1944&nbsp;года доллар является основной резервной валютой в мире. До 1971&nbsp;года доллар считался обеспеченным золотым запасом США; по мере роста денежной массы от золотого стандарта пришлось отказаться, с тех пор доллар обеспечивается ценными бумагами Казначейства США. По состоянию на конец 2019&nbsp;года центральные банки различных стран мира имели в резервах 6,7&nbsp;трлн долларов (и 2,2 трлн евро).</p>
<p>15 июня ФРС объявила о повышении базовой ставки сразу на 75 базисных пунктов до 1,5-1,75&nbsp;% годовых, столь резкое повышение  было проведено впервые с 1994&nbsp;года. Это оправдало ожидания аналитиков о решительных действиях ФРС после публикации данных о максимальной с 1981&nbsp;года инфляции в США[36]. В колониальный период экономика была аграрной, основной продукцией были табак, пшеница, рис, ячмень и индиго. Кроме этого  в Европу экспортировались меха, продукция рыбного и китобойного промысла, древесина.</p>
<p>Помимо финансовой помощи, план предполагал также и консультирование по ряду важных государственных и экономических вопросов. Например, именно этот план заложил основы будущей Единой Европы, лишенной валютных и таможенных барьеров. Экономика США очень разнообразна, но во всех ее секторах <a href="https://capitalprof.team/">https://capitalprof.team/</a> задействованы высокие технологии, которые являются основой не только производства продукта, но и важной частью управления и администрирования. На 2017&nbsp;год количество американцев, живущих за чертой бедности, составляет 39,7&nbsp;млн человек, что составляет 12,3&nbsp;% населения[128].</p>
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		<title>QuickBooks Online Review 2023: Features, Pros &amp; Cons</title>
		<link>https://www.geometriedinterni.it/quickbooks-online-review-2023-features-pros-cons/</link>
		<comments>https://www.geometriedinterni.it/quickbooks-online-review-2023-features-pros-cons/#comments</comments>
		<pubDate>Fri, 17 Sep 2021 14:34:10 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=888</guid>
		<description><![CDATA[Many self-employed individuals and employees use their personal vehicles for business purposes. This provides a...]]></description>
				<content:encoded><![CDATA[<p>Many self-employed individuals and employees use their personal vehicles for business purposes. This provides a generous tax deduction of <a href="https://simple-accounting.org/top-10-tools-resources-that-are-truly-free-for/">top 10 tools and resources that are truly free for nonprofits</a> 58.5 cents per mile for 2022. However, to receive the deduction, you must keep a record of the date, miles, and purpose of your trip.</p>
<ul>
<li>To start accepting payments, open up &#8220;Account and Settings&#8221; in QuickBooks Online and click &#8220;Payments&#8221; on the left-hand menu.</li>
<li>Generate month-over-month reports and year-end financial reports to track the growth of your small business.</li>
<li>Those who want to take their accounting on the go will appreciate the mobile app.</li>
<li>These ratings are meant to provide clarity in the decision-making process, but what’s best for your business will depend on its size, growth trajectory and which features you need most.</li>
<li>If Quickbooks Premier can do almost everything you need it to, it might be worth the slight downgrade in terms of features.</li>
</ul>
<p>If you want the benefits of QuickBooks Premier Plus with QuickBooks Enhanced Payroll, sign up for the QuickBooks Premier Plus + Payroll plan. QuickBooks Premier Plus + Payroll costs $1,049.99/year, although Intuit frequently offers significant discounts on this product. Quicken and QuickBooks are two leading accounting software systems. While Quicken is geared toward personal finances, QuickBooks is geared toward business finances.</p>
<h2>Test drive QuickBooks</h2>
<p>This means you’re automatically able to balance your accounts to make sure you have enough money in to cover the money out. Once set up, you can have a full financial picture of your business’s performance, at any given time. You can set up payment schedules, process checks, initiate  direct deposits, and more. Assign multiple permissions to payroll employees, as well as manage tax-exempt employees, workers’ compensation, and various other tasks. QuickBooks even goes as far as automating payroll, with same-day direct deposits and an easy timesheet approval process. In addition to their 24/7 customer support, they offer tax penalty protection in the event you receive a penalty.</p>
<p>With Wise Business, you can have up to 10 local account details. This way, the customer or supplier can pay your invoice in their local currency. You may have customers and suppliers with whom you transact using a currency different from your country’s default (“home”) currency.</p>
<ul>
<li>Again, QuickBooks has many reports available to analyze your bills and expenses.</li>
<li>You&#8217;ll get the most out of it if you have some knowledge of basic accounting concepts.</li>
<li>Intuit is proud to be an equal opportunity and affirmative action employer.</li>
<li>However, creating a solid accounting database in Excel requires a thorough knowledge of how to set up spreadsheets and all the formulas that may entail.</li>
</ul>
<p>Select the schedule you&#8217;d like to work within the QuickBooks Online regular business hours (6AM to 6 PM, Monday through Friday). Angie Nelson began working from home in 2007 when she figured out how to take her future into her own hands and escape the corporate cubicle farm. Angie’s goal is sharing her passion for home business, personal finance, telecommuting, and entrepreneurship, and her work has been featured on Recruiter, FlexJobs and Business News Daily. Angie Nelson began working from home in 2007 when she took her future into her own hands and found a way to escape the corporate cubicle farm.</p>
<h2>In QuickBooks Online</h2>
<p>Note that you must first enter your bills in QuickBooks Online and then pay them online  by clicking the + New button and then selecting Pay bills online.</p>
<h2>Import business data</h2>
<p>This is because any operational business depends on income and sales for the business to continue running. QuickBooks comes with effective accounting features that are designed to not only streamline your accounting processes, but also give you better insight into how your business is functioning. QuickBooks Online is a cloud-based software with a monthly subscription while QuickBooks Desktop is a locally-installed application with an annual license pricing model. Premier may be a high price point for small businesses with more than one user, however, this is a perfect solution for bookkeepers who do accounting services for multiple companies. From income and expenses to profit and loss, QuickBooks generates financial statements instantly.</p>
<p>QuickBooks makes it easy to create invoices either from scratch or from an earlier estimate. After you process payments, QuickBooks puts the money into your bank account. It uses the bank account you picked when you signed up for QuickBooks Payments. With QuickBooks Payments, process credit card, debit, PayPal, Venmo and ACH bank transfers for your invoices and sales.</p>
<p>QuickBooks Online gives you access to a marketplace of over 750 apps, including third-party tools as well as QuickBooks add-ons. The solution is ideal for business owners who’d like to step away from day-to-day bookkeeping tasks and outsource them elsewhere to save time. You can get a 30-day free trial to use the software (if you do so, you won&#8217;t receive any time-limited promotional pricing for new users). Once it expires, you will no longer have access to the information, unless you pay for a subscription. You can set up recurring invoices and also schedule them so that the recipient receives them on your timeline.</p>
<p>Intuit Inc. announced this week that it will shut down Mint on Jan. 1, 2024. The company’s decision to discontinue the popular budgeting app could leave millions of users scrambling to find a replacement. The steps provided by my colleague are applicable to your situation. Given that you made direct purchases from the manufacturer, you&#8217;ll have to add them as your vendor.</p>
<h2>Best Accounting and Bookkeeping Apps for Small Business</h2>
<p>You can then share the invoice with clients through the mail or take a printout and send a hard copy. It allows you to run and view reports easily like the number of outstanding invoices, total amount due from clients and details of each invoice (paid or due). Intuit is proud to be an equal opportunity and affirmative action employer. We also consider qualified applicants regardless of criminal histories, consistent with legal requirements.</p>
<p>QuickBooks is the most popular small business accounting software. It comes in a variety of editions and has web-based and desktop programs. QuickBooks includes features that allow you to keep track of your income and expenses, pay your employees, track your inventory, and simplify your taxes. The payroll add-on calculates payroll automatically as often as you want.</p>
<p>Enhance your own finances while helping small businesses manage theirs. We are looking to cover operating hours from 6AM to 6PM PST, Monday through Friday. And you will choose the set schedule you&#8217;d like to work within the QuickBooks Online regular business hours (6AM to 6 PM, Monday through Friday).</p>
<p>Those who want to take their accounting on the go will appreciate the mobile app. It brings most of the features of the online platform, plus it enables mileage tracking and receipt capture for quick and convenient recordkeeping. If you aren’t sure about the product, you can give it a 30-day test run with 100% capabilities of the Simple Start Plan to see if it meets your needs.</p>
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		<title>Deferred Revenue Examples Different Examples of Deferred Revenue</title>
		<link>https://www.geometriedinterni.it/deferred-revenue-examples-different-examples-of/</link>
		<comments>https://www.geometriedinterni.it/deferred-revenue-examples-different-examples-of/#comments</comments>
		<pubDate>Mon, 06 Sep 2021 11:59:52 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=560</guid>
		<description><![CDATA[This helps business owners more accurately evaluate the income statement and understand the profitability of...]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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" width="258px" alt="deferred revenue example"/></p>
<p>
<p>This helps business owners more accurately evaluate the income statement and understand the profitability of an accounting period. Below we dive into defining deferred revenue vs deferred expenses and how to account for both. Deferred Revenue is money received by a company in advance of having earned it. In other words, deferred revenues are not yet revenues and therefore cannot yet be reported on the income statement as such. As a result, the unearned amount must be deferred to the company&#8217;s balance sheet where it get&#8217;s reported as a liability. Under the revenue recognition principles of accrual accounting, revenue can only be recorded as earned in a period when all goods and services have been performed or delivered.</p>
</p>
<p>
<p>It also allows them to track their revenue streams better, as the deferred income is easily identifiable and separately reported on the balance sheet. Deferred revenue is a liability because it reflects revenue that has not been earned and represents products or services that are owed to a customer. As the product or service is delivered over time, it is recognized proportionally as revenue on the income statement. Deferred revenue, also known as unearned revenue, is a liability that a company records on its balance sheet when it receives payment for goods or services that it has yet to deliver or perform. Let’s say a software company sells a license to use its software products to a customer for $1,000. Once the customer pays for the license, the $1,000 is recorded as unearned revenue on the company’s balance sheet, because the license hasn’t yet been delivered.</p>
</p>
<p>
<h2>Can You Use PayPal on Amazon? What to Do for Amazon to Accept PayPal</h2>
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<p>
<p>When the business delivers the good or service owed to the customer, we then record Revenue and simultaneously eliminate the original Liability that we created at the time of the Customer prepayment. Deferred Revenue is created when a customer <a href="https://quickbooks-payroll.org/3-major-differences-between-government-nonprofit/">3 Major Differences Between Government &amp; Nonprofit Accounting</a> prepays for a future good or service. Because we only record Revenue when its earned and substantially complete, we initially record Deferred Revenue as a Liability (reflecting the value of the good or service to be delivered).</p>
</p>
<p>
<ul>
<li>Accrued revenue refers to income earned by providing services or products already delivered but not yet invoiced or paid.</li>
<li>There are several actions that could trigger this block including submitting a certain word or phrase, a SQL command or malformed data.</li>
<li>As a result, the unearned amount must be deferred to the company&#8217;s balance sheet where it get&#8217;s reported as a liability.</li>
<li>Want to have full control over your revenue and other important KPIs at any time?</li>
<li>This approach helps highlight how much sales are contributing to long-term growth and profitability.</li>
</ul>
<p>
<p>Deferred revenue is money a company receives in advance for services or products it will deliver later. A cash flow statement shows when a cash payment is received or spent on a prior period. A business will therefore show the deferred revenue when the payment is received rather than when it is recognised as revenue on the income statement. <a href="https://personal-accounting.org/how-to-get-accounting-help-for-startup/">https://personal-accounting.org/how-to-get-accounting-help-for-startup/</a> When a business receives payment for a service it has not yet provided, it generates deferred revenue. This typically occurs for service providers that hold off on doing the project until at least a portion of it has been paid for. Deferred revenue is earned when a business performs its end of a contract after payment has been received.</p>
</p>
<p>
<h2>What is the Journal Entry for Deferred Revenue?</h2>
</p>
<p>
<p>This includes the amount of the transaction, the date it was received,  and the date the revenue is expected to be recognized. For example, if a company has consistently high levels of deferred revenue on its balance sheet, it suggests that there are future sales that have already been secured. Analysts may use this information to project revenue growth in future periods.</p>
</p>
<p>
<ul>
<li>Customer payments for products or services they anticipate receiving in the future are known as deferred revenues.</li>
<li>With Deferred Revenue, the Company receives a benefit (i.e. Cash) now from the Customer prepayment.</li>
<li>Up until the end of the year, when the deferred revenue account balance would be zero, the golf club would continue to recognize SAR 10 in revenue each month.</li>
<li>Overall, by properly accounting for deferred revenue, analysts can gain a better understanding of a company’s future revenue potential and its ability to generate cash over time.</li>
</ul>
<p>
<p>The journal entry is then reversed when the  sale takes place to move the money from the deferred account to sales on the income statement. Say a company provides services on a contract basis &amp; it takes the full amount in advance. The company also assures its services through a refund mechanism wherein it will refund the amount for that month in case services are not provided. The recognition of the revenue is deferred until the company fulfills its obligation to the customer. Deferred revenue can play an important role in financial modeling because it represents future revenue that has already been secured. When building a financial model, analysts may use historical deferred revenue trends to forecast future revenue growth potential.</p>
</p>
<p>
<h2>Deferred Revenue vs. Accounts Receivable: What is the Difference?</h2>
</p>
<p>
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<p>
<div style='text-align:center'><iframe width='564' height='318' src='https://www.youtube.com/embed/VtiGkpiuQsc' frameborder='0' alt='deferred revenue example' allowfullscreen></iframe></div>
</p>
<p>
<p>The revenue isn’t recognized as earned until the goods or services are provided. Deferred revenue is reported on the balance sheet as a liability until it’s earned. If the service hasn&#8217;t been <a href="https://www.wave-accounting.net/top-bookkeeping-services-for-nonprofit-companies/">Top Bookkeeping Services for Nonprofit Companies</a> provided, a company can&#8217;t count the full payment as revenue. No, accrual accounting records revenue for products or services that have been delivered before payment has been received.</p>
</p>
<p>
<h2>Why Does Deferred Revenue Matter?</h2>
</p>
<p>
<p>For example, on September 28, 2020, the company ABC Ltd. received the $3,000 cash pre-payment for the six-month bookkeeping service from its client. A customer pays $1,200 in January for a subscription that covers the entire year. Below is an example of a journal entry for three months of rent, paid in advance. In this transaction, the Prepaid Rent (Asset account) is increasing, and Cash (Asset account) is decreasing. Because it is technically for goods or services still owed to your customers.</p>
</p>
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" width="250px" alt="deferred revenue example"/></p>
]]></content:encoded>
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		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>What Is Accounting? The Basics Of Accounting</title>
		<link>https://www.geometriedinterni.it/what-is-accounting-the-basics-of-accounting/</link>
		<comments>https://www.geometriedinterni.it/what-is-accounting-the-basics-of-accounting/#comments</comments>
		<pubDate>Mon, 16 Aug 2021 14:34:05 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=1584</guid>
		<description><![CDATA[These programs also send your customers&#8217; receipts, reconcile your transactions, and handle returns if necessary....]]></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/2020/02/Screenshot_10-300x169.png" width="258px" alt="cost accounting basics"/></p>
<p>These programs also send your customers&#8217; receipts, reconcile your transactions, and handle returns if necessary. Employees should submit a W-4 form so you know how much tax to withhold. In exchange, you should provide employees with a W-2 form, which summarizes their yearly gross pay.</p>
<div style='text-align:center'><iframe width='562' height='314' src='https://www.youtube.com/embed/_R12tl8NhLU' frameborder='0' alt='cost accounting basics' allowfullscreen></iframe></div>
<p>Cost accounting can be used to ascertain valuable information that will be directly impactful towards a business’s management operations and future expansion plans. On the other hand, a process cost system produces a more consistent and <a href="https://www.bookstime.com/articles/what-is-cost-accounting-and-how-does-it-work">cost accounting basics</a> predictable output of identical products (e.g., the ones made by automated machinery in production factories). An invoice proves that services, goods, and products were delivered and establishes a company’s legal right to get paid.</p>
<h2>Cost accounting</h2>
<p>There are four main types of expenses, although some expenses fall into more than one category. To calculate your burn rate, simply pick a time period (such as a quarter or a year). Subtract your on-hand cash amount at the end of that period from your on-hand cash at the beginning, then divide that number by the number of months in the period (or by your chosen cadence). Accruals are credits and debts that you’ve recorded but not yet fulfilled. These could be sales you’ve completed but not yet collected payment on or expenses you’ve made but not yet paid for. Not to be confused with your personal debit and credit cards, debits and credits are foundational accounting terms to know.</p>
<div style='border: black dashed 1px;padding: 15px;'>
<h3>With generative AI, start with the basics, EY tells CFOs &#8211; CFO Dive</h3>
<p>With generative AI, start with the basics, EY tells CFOs.</p>
<p>Posted: Fri, 04 Aug 2023 07:00:00 GMT [<a href='https://news.google.com/rss/articles/CBMiXWh0dHBzOi8vd3d3LmNmb2RpdmUuY29tL25ld3MvZ2VuZXJhdGl2ZS1haS1zdGFydC1iYXNpY3MtZXktdGVsbHMtY2Zvcy1hY2NvdW50aW5nLXRlY2gvNjkwMDAyL9IBAA?oc=5' rel="nofollow">source</a>]</p>
</div>
<p>Employees and independent contractors are classified differently and give your business different tax deductions. Perhaps you’re managing on your own for now but are considering expanding in the future. Before we dive into  how to do your bookkeeping, let’s cover the two main bookkeeping methods. Another common way to manage your expenses is by separating operating expenses from selling, general, and administrative (SG&amp;A) expenses.</p>
<h2>Why Cost Accounting Matters for Businesses?</h2>
<p>For one thing, the cost of hiring someone like this can be a substantial burden on your business’s finances. This principle states that the accountant has reported all information consistently throughout the reporting process. Under the principle of consistency, accountants must clearly state any changes in financial data on financial statements. This illustrates the pivotal role of cost accounting in the internal management, organization, and financial literacy of businesses — regardless of the industry or size in question. It helps you know if you need to cut costs, improve profits, or adjust your activities.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/08/4d7NVtZ.png" width="255px" alt="cost accounting basics"/></p>
<p>The cost-volume-profit analysis is the systematic examination of the relationship between selling prices, sales, production volumes, costs, expenses and profits. This analysis provides very useful information for decision-making in the management of a company. For example, the analysis can be used in establishing sales prices, in the product mix selection to sell, in the decision to choose marketing strategies, and in the analysis of the impact on profits by changes in costs. In the current environment of business, a business administration must act and take decisions in a fast and accurate manner. As a result, the importance of cost-volume-profit is still increasing as time passes. A company can use the resulting activity cost data to determine where to focus its operational improvements.</p>
<h2>The Difference Between Cost Accounting and Financial Accounting</h2>
<p>Moreover, it can help identify problems affecting a company’s performance, such as product loss due to damage, theft, or unidentified causes. Accounting helps businesses track and monitor their finances, contributing to long-term viability. This blog post aims to provide an overview of the basics of cost accounting, tips  for getting started, and tricks for improving efficiency and accuracy. While the initial test ensures CMAs have a strong foundation, professional development requirements keep IMA members up-to-date on the latest cost accounting theories, methods, and technologies.</p>
]]></content:encoded>
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		</item>
		<item>
		<title>Discounted Payback Period Definition, Formula, and Example</title>
		<link>https://www.geometriedinterni.it/discounted-payback-period-definition-formula-and/</link>
		<comments>https://www.geometriedinterni.it/discounted-payback-period-definition-formula-and/#comments</comments>
		<pubDate>Tue, 01 Jun 2021 13:56:10 +0000</pubDate>
		<dc:creator><![CDATA[Salvatore Marciano]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.geometriedinterni.it/?p=672</guid>
		<description><![CDATA[They can, however, use the limited funds wisely and choose the most effective project that...]]></description>
				<content:encoded><![CDATA[<p>They can, however, use the limited funds wisely and choose the most effective project that will be profitable. On the other hand, payback method looks at the number of years which make it simple and easy to understand. In such situations, we will first take the difference between the year-end cash flow and the initial cost left to reduce. Next, we divide the number by the year-end cash flow in order to get the percentage of the time period left over after the project has been paid back.</p>
<ul>
<li>It does not take into account the cash flow after the payback period.</li>
<li>Investors may use payback in conjunction with return on investment (ROI) to determine whether or not to invest or enter a trade.</li>
<li>This indicates that the evaluation will be biased throughout toward maximizing short-term profits.</li>
<li>The value of a dollar invested today will be different from one invested 20 years ago.</li>
<li>Cash flows may stop once the payback period ends, making such a project meaningless.</li>
</ul>
<p>In Excel, create a cell for the discounted rate and columns for the year, cash flows, the present value of the cash flows, and the cumulative cash flow balance. Input the known values (year, cash flows, and discount rate) in their respective cells. Use Excel&#8217;s present value formula to calculate the present value of cash flows. The payback period is the amount of time (usually measured in years) it takes to recover an initial investment outlay, as measured in after-tax cash flows. It is an important calculation used in capital budgeting to help evaluate capital investments.</p>
<p>In this metric, future cash flows are estimated and adjusted for the time value of money. It is the period of time that a project takes to generate cash flows when the cumulative present value of the cash flows equals the initial investment cost. Payback period is a simple and popular method of evaluating the profitability of a project or investment.</p>
<p>While it is not going to account for every available variable, it is a very easy way to do a basic comparison. One of the main advantages of the payback period is that it is simple to calculate and does not require much complexity. Determining which project will repay your capital soonest takes a relatively short time. If your investment finances are limited, you correctly eliminate projects with longer payback periods.</p>
<h2>Net Present Value Method Vs. Payback Period Method</h2>
<p>This is especially true if you have to choose between multiple investments. When you use the payback period method, you will be able to see how the projects rank so you can select the most appropriate ones. A massive loss on an investment is the single biggest threat to small and medium businesses. Budgets are always tight in your industry, and big losses can have a major impact, unless you are at the top. Business requires that you have liquid capital to run day-to-day operations and invest in your company’s future.</p>
<ul>
<li>Because the payback period method is so popular for its simplicity, it also applies to all aspects of the equation.</li>
<li>Payback period should be used as a screening tool, not as a ranking tool, to eliminate projects that are too risky or unprofitable.</li>
<li>The payback approach is so straightforward that it neglects normal business conditions.</li>
<li>You may estimate the duration of an investment&#8217;s payback based on the expected cash flow.</li>
<li>Making important decisions should always involve a variety of approaches.</li>
</ul>
<p>Thus, one project may<br />
 be more valuable than another based on future cash flows, but the<br />
payback method does not capture this. Return on Investment (ROI) is the annual return you receive on investment, and it measures the efficiency of the investment, compared to its cost. A payback period, on the other hand, is the time it takes to recover the cost of an investment. The breakeven point is a specific price or value that an investment or project must reach so that the initial cost of that investment or project is completely returned. Whereas the payback period refers to the time it takes to reach the breakeven point.</p>
<h2>Management Notes</h2>
<p>However, the payback has several practical and theoretical drawbacks. The payback method of evaluating capital expenditure projects is very popular because it&#8217;s easy to calculate and understand. It has severe limitations, however, and ignores many important factors that should be considered when evaluating the economic feasibility of projects. Looking at the example investment project in the diagram above, the key columns to examine are the annual &#8220;cash flow&#8221; and &#8220;cumulative cash flow&#8221; columns.</p>
<h2>AccountingTools</h2>
<p>Small businesses often must focus on profits and cash flow in order to grow, and the payback period method can assist in making the right investments. The payback period technique, praised for <a href="https://personal-accounting.org/building-a-fund-management-team/">building a fund management team</a> its ease of use, naturally applies to all aspects of the equation. By utilizing this strategy, management won&#8217;t have to perform any challenging accounting or math formulas for budgeting.</p>
<p>However, using the payback period as a decision criterion also has some drawbacks that limit its usefulness and accuracy. In this article, you will learn about the advantages and disadvantages of using the payback period as a decision tool in P&amp;L management. Although it is simple to calculate, the payback period method has several shortcomings. First, the payback period calculation ignores the time value of money. Suppose that in addition to the embroidery machine, Sam’s is considering several other projects.</p>
<h2>Is a Higher Payback Period Better Than a Lower Payback Period?</h2>
<p>The IRR measures the annualized rate of return that equates the present value of the cash inflows and the present value of the cash outflows of the project. A higher IRR means that the project is more profitable and should be preferred over other projects with lower IRRs. The PI measures the ratio of the present value of the cash inflows to the present value of the cash outflows of the project. A PI greater than one means that the project generates more value than it costs and should be undertaken.</p>
<p>A quicker payback period also reduces the risk of loss occurring from possible changes in economic or market conditions over a longer period of time. There is some usefulness to this method, especially in quick-moving industries with a lot of rapid change. The problem for most businesses is that they need to have a better balance of projects and investments so that their short, mid, and long-term needs are all taken care of. No business is going to be able to rely on this method for their investment opportunities if they want to have a stable future ahead. It is always better to use a  variety of methods to make important decisions.</p>
<h2>Example of an Investment Calculation</h2>
<p>Additional complexity arises when the cash flow changes sign several times; i.e., it contains outflows in the midst or at the end of the project lifetime. For example, if solar panels cost $5,000 to install and the savings are $100 each month, it would take 4.2 years to reach the payback period. In most cases, this is a pretty good payback period as experts say it can take as much as years for residential homeowners in the United States to break even on their investment. Some companies rely heavily on payback period analysis and only consider investments for which the payback period does not exceed a specified number of years. Assume Company A invests $1 million in a project that is expected to save the company $250,000 each year. If we divide $1 million by $250,000, we arrive at a payback period of four years for this investment.</p>
<p>This method will not provide you with any information to help your company manage its cash flow over time. This method cannot be used to make any but the most basic decisions because each project provides cash flow on a different schedule. For the entire duration of a project, a business needs to be aware of how much cash flow it can expect from its investments. The biggest problem with the payback period method is that it only looks at cash flow for a certain period of time. It is fine for businesses to want to see how quickly they can break even on their  investment, but this is not always the case.</p>
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