{"id":487,"date":"2023-11-23T14:13:31","date_gmt":"2023-11-23T14:13:31","guid":{"rendered":"https:\/\/dev.asixonline.com\/goldfields-blog\/?p=487"},"modified":"2024-09-06T17:54:06","modified_gmt":"2024-09-06T17:54:06","slug":"formula-example-concept","status":"publish","type":"post","link":"https:\/\/dev.asixonline.com\/goldfields-blog\/2023\/11\/23\/formula-example-concept\/","title":{"rendered":"Formula Example Concept"},"content":{"rendered":"<p><img decoding=\"async\" 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width=\"255px\" alt=\"the accounting equation is\"\/><\/p>\n<p><p>Below are some examples of transactions and how they affect the accounting equation. For example, if a company becomes&nbsp;bankrupt, its assets are sold and these funds are used to settle  its debts first. Only after debts are settled are shareholders entitled to any of the company\u2019s assets to attempt to recover their investment. 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. The accounting equation is fundamental to the double-entry bookkeeping practice. If an accounting equation does not balance, it means that the accounting transactions are not properly recorded.<\/p>\n<\/p>\n<p><h2>Balance Sheet and Income Statement<\/h2>\n<\/p>\n<p><p>Both liabilities and shareholders\u2019 equity represent how the assets of a company are financed. If it\u2019s financed through debt, it\u2019ll show as a liability, but if it\u2019s financed through issuing equity shares to investors, it\u2019ll show in shareholders\u2019 equity. The claims to the assets owned by a business entity are primarily divided into two types \u2013 the claims of creditors and the claims of owner of the business. In accounting, the claims of creditors are referred to as liabilities and the claims of owner are referred to as owner\u2019s equity. That part of the accounting system which contains the balance sheet and income statement accounts used for recording transactions. The concept of expanded accounting equation is that it shows further detail on where the owner\u2019s equity comes from.<\/p>\n<\/p>\n<p><h2>Basic Accounting Equation Formula<\/h2>\n<\/p>\n<p><p>The accounting equation is a concise expression of the complex, expanded, and multi-item display of a balance sheet. However, due to the fact that accounting is kept on a historical basis, the equity is typically not the net worth of the organization. Often, a company may depreciate capital assets in 5\u20137 years, meaning that the assets will show on the books as less than their &#8220;real&#8221; value, or what they would be worth on the secondary market.<\/p>\n<\/p>\n<p><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. Before explaining what this means and why the accounting equation should always balance, let\u2019s review the meaning of the terms assets, liabilities, and owners\u2019 equity. Owner\u2019s equity is the remaining of what the company has after deducting all liabilities from its total assets. Due to this, the owner\u2019s equity is also known as net assets or net worth. In other words, the total amount of all assets will always equal the sum of liabilities and shareholders\u2019 equity.<\/p>\n<\/p>\n<p><p>The global adherence to the double-entry accounting system makes the account-keeping and -tallying processes more standardized and foolproof. Debt is a liability, whether it is a long-term loan or a bill that is due to be paid. Shaun Conrad is a Certified Public Accountant and CPA exam expert with a passion for teaching. After almost a decade of experience in public accounting, he created MyAccountingCourse.com to help people learn accounting &amp; finance, pass the CPA exam, and start their career.<\/p>\n<\/p>\n<p><p>Let\u2019s take a look at the formation of a company to illustrate how the accounting equation works in a business situation. This number is the sum of total earnings&nbsp;that were not paid to shareholders&nbsp;as&nbsp;dividends. It can be defined as the total number of dollars that a company would have left <a href=\"https:\/\/accounting-services.net\/how-to-measure-arm-length-10-steps\/\">how to measure arm length<\/a> if it liquidated all of its assets and paid off all of its liabilities. Incorrect classification of an expense does not affect the accounting equation. In this case, there is no transaction that can make the equation not balanced. If there is, it would only mean one thing which is there is an error in accounting.<\/p>\n<\/p>\n<ol>\n<li>The income statement reports the revenues, gains, expenses, losses, net income and other totals for the period of time shown in the heading of the statement.<\/li>\n<li>This is how the accounting equation of Laura\u2019s business looks like after incorporating the effects of all transactions at the end of month 1.<\/li>\n<li>The balance is maintained because every business transaction affects at least two of a company\u2019s accounts.<\/li>\n<li>Shaun Conrad is a Certified Public Accountant and CPA exam expert with a passion for teaching.<\/li>\n<li>If a business buys raw materials and pays in cash, it will result in an increase in the company\u2019s inventory (an asset) while reducing cash capital (another asset).<\/li>\n<\/ol>\n<p><p>If assets increase, either liabilities or owner\u2019s equity must increase to balance out the equation. In this form, it is easier to highlight the relationship between shareholder\u2019s equity and debt (liabilities). As you can see, shareholder\u2019s equity is the remainder after liabilities have been subtracted from assets. This is because creditors \u2013 parties that lend money such as banks \u2013 have the first claim to a company\u2019s assets. For example, an increase in an asset account can be matched by an equal increase to a related liability or shareholder\u2019s equity account such that the accounting equation stays in balance. Alternatively, an increase in an asset account can be matched by an equal decrease in another asset account.<\/p>\n<\/p>\n<p><h2>What Are the 3 Elements of the Accounting Equation?<\/h2>\n<\/p>\n<p><p>Since Speakers, Inc. doesn\u2019t have $500,000 in cash to pay for a building, it must take out a loan. Speakers, Inc. purchases a $500,000 building by paying $100,000 in cash and taking out a $400,000 mortgage. This business transaction decreases assets by the $100,000 of cash disbursed, increases assets by the new $500,000 building, and increases liabilities by the new $400,000 mortgage. These may include loans,&nbsp;accounts payable, mortgages, deferred revenues, bond issues, warranties, and accrued expenses. Like any mathematical equation, the accounting equation can be rearranged and expressed in terms of liabilities or owner\u2019s <a href=\"https:\/\/www.bookkeeping-reviews.com\/what-is-financial-leverage-definition-examples-and\/\">what is financial leverage definition examples and types of leverage<\/a> equity instead of assets.<\/p>\n<\/p>\n<p><img decoding=\"async\" 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\" width=\"252px\" alt=\"the accounting equation is\"\/><\/p>\n<p><h2>Double entry bookkeeping system<\/h2>\n<\/p>\n<p><p>The primary aim of the double-entry system is to keep track of debits and credits and ensure that the sum of these always matches up to the company assets, a calculation carried out by the accounting equation. It is used to transfer totals from books of prime entry into the nominal ledger. Every transaction is recorded twice so that the debit is balanced by a credit.<\/p>\n<\/p>\n<p><p>All in all, no matter the case, total assets will always equal total liabilities plus owner\u2019s equity. The equation is generally written with liabilities appearing before owner\u2019s equity because creditors usually have to be repaid before investors in a bankruptcy. In this sense, the liabilities are considered more current than the equity. This is consistent with financial reporting where current assets and liabilities are always reported before long-term assets and liabilities.<\/p>\n<\/p>\n<p><p>Under the accrual basis of accounting, expenses are matched with revenues on the income statement when the expenses expire or title has transferred to the buyer, rather than at the time when expenses are paid. The accounting method under which revenues are recognized on the income statement when they are earned (rather than when the cash is received). Since the balance sheet is founded on the principles of the accounting equation, this equation can also be said to be responsible for estimating the net worth of an entire company. The fundamental components of the accounting equation include the calculation of both company holdings and company debts; thus, it allows owners to gauge the total value of a firm&#8217;s assets.<\/p>\n<\/p>\n<p><p>Equity represents the portion of company assets that shareholders or partners own. In other words, the shareholders or partners own the remainder of assets once all of the liabilities are paid off. For the past 52 years, Harold Averkamp (CPA, MBA) hasworked as an accounting supervisor, manager, consultant, university instructor, and innovator in teaching accounting online. For the past 52 years, Harold Averkamp (CPA, MBA) has worked as an accounting supervisor, manager, consultant, university instructor, and innovator in teaching accounting online. Regardless of how the accounting equation is represented, it is important to remember that the  equation must always balance.<\/p>\n<\/p>\n<p><p>This shows all company assets are acquired by either debt or equity financing. For example, when a company is started, its assets are first purchased with either cash the company received from loans or cash the company received from investors. Thus, all of the company\u2019s assets stem from either creditors or investors i.e. liabilities and equity. So whatever the worth of assets and liabilities of a business are, the owners\u2019 equity will always be the remaining amount (total assets MINUS total liabilities) that keeps the accounting equation in balance.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Below are some examples of transactions and how they affect the accounting equation. For example, if a company becomes&nbsp;bankrupt, its assets are sold and these funds are used to settle its debts first. Only after debts are settled are shareholders entitled to any of the company\u2019s assets to attempt to recover their investment. The double-entry [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[32],"tags":[],"class_list":["post-487","post","type-post","status-publish","format-standard","hentry","category-bookkeeping-2"],"_links":{"self":[{"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/posts\/487"}],"collection":[{"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/comments?post=487"}],"version-history":[{"count":1,"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/posts\/487\/revisions"}],"predecessor-version":[{"id":488,"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/posts\/487\/revisions\/488"}],"wp:attachment":[{"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/media?parent=487"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/categories?post=487"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/dev.asixonline.com\/goldfields-blog\/wp-json\/wp\/v2\/tags?post=487"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}