{"id":3737,"date":"2023-03-27T13:30:33","date_gmt":"2023-03-27T11:30:33","guid":{"rendered":"http:\/\/www.starlightantra.com\/public\/starlightantra\/?p=3737"},"modified":"2024-11-08T19:54:43","modified_gmt":"2024-11-08T18:54:43","slug":"depreciation-expense-formula-calculation-tutorial","status":"publish","type":"post","link":"https:\/\/www.starlightantra.com\/public\/starlightantra\/2023\/03\/27\/depreciation-expense-formula-calculation-tutorial\/","title":{"rendered":"Depreciation Expense Formula + Calculation Tutorial"},"content":{"rendered":"<p><img decoding=\"async\" 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\" width=\"605px\" alt=\"depreciation accounting\"\/><\/p>\n<p><p>While technically more \u201caccurate\u201d, at least in theory, the units of production method is the most tedious out of the three and requires a granular analysis (and per-unit tracking). However, one can see that the amount of expense to charge is a function of the assumptions made about both the asset&#8217;s lifetime and what it might be worth at the end of that lifetime. Those assumptions affect both the net income and  the book value of the asset. Further, they have <a href=\"https:\/\/www.accountingcoaching.online\/debits-and-credits\/\">debits and credits<\/a> an impact on earnings if the asset is ever sold, either for a gain or a loss when compared to its book value.<\/p>\n<\/p>\n<p><p>Estimated residual value is also known as the salvage value or scrap value. This is the expected value of the asset in cash at <a href=\"https:\/\/www.personal-accounting.org\/what-is-a-fidelity-bond\/\">what is a fidelity bond<\/a> the  end of its useful life. Depreciation is a systematic procedure for allocating the acquisition cost of a capital asset over its useful life. Following are examples where the depreciated amount is calculated using different methods.<\/p>\n<\/p>\n<p><h2>Calculating Depreciation Using the Declining Balance Method<\/h2>\n<\/p>\n<p><p>When calculating depreciation, the estimated residual value is not depreciation because the business can expect to receive this amount from selling off the asset. The purchase price of an asset is its cost plus all other expenses paid to acquire and prepare the asset to ensure it is ready for use. Subtract salvage value from asset cost to get the total value that this asset will provide you over its lifespan. If you own a building that you use to make income, you can claim the depreciation on this property. <a href=\"https:\/\/www.business-accounting.net\/times-interest-earned-ratio-analysis-and-formula\/\">times interest earned ratio<\/a> If you work from home, you may also be able to claim depreciation on the part of your home that you use exclusively for business, such as a home office.<\/p>\n<\/p>\n<ol>\n<li>This happens because of the matching principle from GAAP, which says expenses are recorded in the same accounting period as the revenue that is earned as a result of those expenses.<\/li>\n<li>This is the expected value of the asset in cash at the end of its useful life.<\/li>\n<li>Depreciation calculations determine the portion of an asset&#8217;s cost that can be deducted in a given year.<\/li>\n<li>Sandra\u2019s areas of focus include advising real estate agents, brokers, and investors.<\/li>\n<li>All of our content is based on objective analysis, and the opinions are our own.<\/li>\n<li>It&#8217;s most useful where an asset&#8217;s value lies in the number of units it produces or in how much it&#8217;s used, rather than in its lifespan.<\/li>\n<\/ol>\n<p><h2>Accumulated Depreciation, Carrying Value, and Salvage Value<\/h2>\n<\/p>\n<p><img decoding=\"async\" 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\" width=\"609px\" alt=\"depreciation accounting\"\/><\/p>\n<p><p>This allows the company to match depreciation expenses to related revenues in the same reporting period\u2014and write off an asset&#8217;s value over a period of time for tax purposes. Any asset gradually breaks down over time as parts wear out and need to be replaced. Some assets like buildings tend to wear and tear at a steady rate, and are measured with formulas like the straight-line method.<\/p>\n<\/p>\n<p><p>The units of production method recognizes depreciation based on the perceived usage (\u201cwear and tear\u201d) of the fixed asset (PP&amp;E). The examples below demonstrate how the formula for each depreciation method would work and how the company would benefit. Suppose, however, that the company had been using an accelerated depreciation method, such as double-declining balance depreciation. The above example uses the straight-line method of depreciation and not an accelerated depreciation method, which records a larger depreciation expense during the earlier years and a smaller expense in later years. Capital assets such as buildings, machinery, and equipment are useful to a company for a limited number of years.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='568' height='313' src='https:\/\/www.youtube.com\/embed\/M_9M0JK3Gos' frameborder='0' alt='depreciation accounting' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>The&nbsp;declining balance method&nbsp;is a type of&nbsp;accelerated depreciation&nbsp;used to write off depreciation costs earlier in an asset&#8217;s life and to minimize tax exposure. With this method, fixed assets depreciate more so early in life rather than evenly over their entire estimated useful life. Depreciation allows businesses to spread the cost of physical assets over a period of time, which has advantages from both an accounting and tax perspective. Businesses have a variety of depreciation methods to choose from, including straight-line, declining balance, double-declining balance, sum-of-the-years&#8217; digits, and unit of production .<\/p>\n<\/p>\n<p><h2>How Depreciation is Recorded<\/h2>\n<\/p>\n<p><p>Salvage value is what a company expects to receive in exchange for the asset at the end of its useful life. The assumption behind accelerated depreciation is that the fixed asset drops more of its value in the earlier stages of its lifecycle, allowing for more deductions earlier on. The depreciation expense, despite being a non-cash item, will be recognized and embedded within either the cost of goods sold (COGS) or the operating expenses line on the income statement. The double declining method (DDB) is a form of accelerated depreciation, where a greater proportion of the total depreciation expense is recognized in the initial stages. The straight-line depreciation method gradually reduces the carrying balance of the fixed asset over its useful life.<\/p>\n<\/p>\n<p><h2>Methods of Calculating Depreciation<\/h2>\n<\/p>\n<p><p>The average remaining useful life for existing PP&amp;E and useful life assumptions by management (or a rough approximation) are necessary variables for projecting new Capex. Suppose that trailer technology has changed significantly over the past three years and the company wants to upgrade its trailer to the improved version while selling its old one. A financial professional will offer guidance based on the information provided and offer a no-obligation call to better understand your situation. For information pertaining to the registration status of 11 Financial, please contact the state securities regulators for those states in which 11 Financial maintains a registration filing.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='568' height='315' src='https:\/\/www.youtube.com\/embed\/6YQTVJiWTP0' frameborder='0' alt='depreciation accounting' allowfullscreen><\/iframe><\/div><\/p>\n","protected":false},"excerpt":{"rendered":"<p>While technically more \u201caccurate\u201d, at least in theory, the units of production method is the most tedious out of the three and requires a granular analysis (and per-unit tracking). However, one can see that the amount of expense to charge is a function of the assumptions made about both the asset&#8217;s lifetime and what it [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":[],"categories":[6],"tags":[],"_links":{"self":[{"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/posts\/3737"}],"collection":[{"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/comments?post=3737"}],"version-history":[{"count":1,"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/posts\/3737\/revisions"}],"predecessor-version":[{"id":3738,"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/posts\/3737\/revisions\/3738"}],"wp:attachment":[{"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/media?parent=3737"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/categories?post=3737"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.starlightantra.com\/public\/starlightantra\/wp-json\/wp\/v2\/tags?post=3737"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}