{"id":5623,"date":"2025-09-29T14:41:04","date_gmt":"2025-09-29T11:41:04","guid":{"rendered":"https:\/\/www.simmadim.com\/web\/?p=5623"},"modified":"2025-09-29T19:29:31","modified_gmt":"2025-09-29T16:29:31","slug":"what-is-straight-line-depreciation-formulation","status":"publish","type":"post","link":"https:\/\/www.simmadim.com\/web\/?p=5623","title":{"rendered":"What Is Straight-line Depreciation: Formulation &#038; Examples"},"content":{"rendered":"<p>It evenly distributes the cost over the asset\u2019s lifespan, resulting in the same depreciation quantity being recorded each interval. To calculate the straight line depreciation fee for a exhausting and fast asset, subtract the salvage value from the asset price to compute the entire depreciation expense. This offers you the depreciable quantity, which you divide by the asset\u2019s helpful life.<\/p>\n<ul>\n<li>This makes it a most popular alternative for companies that worth financial planning and reporting consistency.<\/li>\n<li>The straight-line and accelerated depreciation strategies differ in how they allocate an asset\u2019s value over time.<\/li>\n<li>The percentage is then utilized to the price much less salvage worth, or depreciable base, to calculate depreciation expense for the period.<\/li>\n<li>This steady discount in value is reflected on the steadiness sheet, the place the asset\u2019s authentic price is reduced by accumulated depreciation.<\/li>\n<\/ul>\n<h2>Managerial Accounting<\/h2>\n<p>Accumulated depreciation is a contra asset account, so the steadiness is a adverse asset account stability. This account accumulates the depreciation posted annually <a href=\"https:\/\/accounting-services.net\/a-plain-english-guide-to-the-straight-line\/\">how to calculate depreciation expense straight line method<\/a>, and each asset has a unique amassed depreciation account. Depreciation bills are posted to recognise a onerous and fast asset\u2019s decline in worth. The straight-line technique is the most common methodology used to record depreciation. This article defines and explains the means to calculate straight-line depreciation.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' width=\"600px\" alt=\"how to calculate depreciation expense straight line method\" 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\"\/><\/p>\n<h2>Allowance For Unhealthy Debt: A Deep Dive To Grasp Bad Debt<\/h2>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' width=\"605px\" alt=\"how to calculate depreciation expense straight line method\" 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\"\/><\/p>\n<p>The results of this process is the calculation of the asset\u2019s e-book worth, which is its historical price minus its accrued depreciation. Utilizing the earlier instance, after the first yr, the equipment\u2019s e-book <a href=\"https:\/\/accounting-services.net\/\">https:\/\/accounting-services.net\/<\/a> worth would be $9,000 ($11,000 price \u2013 $2,000 accumulated depreciation). After the second yr, the accrued depreciation would total $4,000, and the guide value would lower to $7,000. This continues until the book worth equals the estimated salvage worth at the end of the asset\u2019s helpful life. As Quickly As the annual depreciation quantity is calculated, it have to be recorded within the company\u2019s accounting data through a journal entry. This entry entails a debit to an account called Depreciation Expense and a credit to an account referred to as Amassed Depreciation.<\/p>\n<h2>When And How To Use The Straight-line Depreciation Technique<\/h2>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' width=\"608px\" alt=\"how to calculate depreciation expense straight line method\" 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the salvage worth from the asset value to get the depreciable expense. Most assets will have some salvage worth, even if it&rsquo;s just what somebody will pay for scrap metallic or components. Others, like tools or machinery, may now not be ok for your corporation but will still have good resale worth for personal use. Straight-line depreciation is the only methodology of calculating depreciation for a onerous and fast asset, corresponding to computer hardware, tools or a car. Let\u2019s say Commonplace Manufacturing owns a big machine that they purchased for $270,000. The machine has a helpful life of four years and is depreciated utilizing the double-declining stability method.<\/p>\n<h2>How Might An Asset\u2019s Salvage Worth Be Estimated?<\/h2>\n<div style='text-align:center'><iframe width='562' height='314' src='https:\/\/www.youtube.com\/embed\/r6JG9dEfEO0' frameborder='0' alt='how to calculate depreciation expense straight line method' allowfullscreen><\/iframe><\/div>\n<p>Every yr, you will reduce the value of the asset on the balance sheet while additionally recording the depreciation charge on the revenue statement. Be Taught about straight-line depreciation and tips on how to apply it when depreciating fastened assets. To ensure compliance, businesses should make the most of the DB technique per their countries\u2019 official depreciation tables, which set the minimum and most allowable charges for assets.<\/p>\n<h2>Straight Line Price<\/h2>\n<p>Totally Different methods of asset depreciation are used to extra precisely mirror the depreciation and current value of an asset. A firm could elect to make use of one depreciation technique over one other to have the ability to gain tax or cash flow advantages. Depreciation strategies such as straight-line and accelerated depreciation provide varying approaches to mirror asset value over time. Yes, straight line depreciation is usually calculated on an annual foundation. In this text, we\u2019ll stroll you through the way to calculate straight-line depreciation and explore why it\u2019s a priceless device in your financial reporting. We\u2019ll also cowl its key benefits and limitations, helping you establish whether or not it\u2019s the proper fit in comparability with other depreciation strategies.<\/p>\n<p>Straight-line depreciation is used to evenly allocate the price of an asset over its useful life, leading to a consistent expense utilizing the straight-line depreciation technique. To calculate the depreciation expense, you subtract the asset&rsquo;s salvage worth from its initial value and divide it by its useful life. The depreciation expense is recorded on the income statement, helping to mirror the asset&rsquo;s reducing value precisely. Understanding the straight-line depreciation method is essential for businesses to manage their stability depreciation method and financial reporting effectively. Straight-line depreciation is an accounting method that systematically allocates the price of a tangible asset over its estimated helpful life.<\/p>\n<p>Depreciation systematically allocates the cost of a tangible asset over its helpful life. Rather than expensing the entire cost in the yr of purchase, its value is unfold out over the durations it benefits the enterprise. The straight-line method is widely used as a result of its simplicity and consistent price allocation. A prevalent false impression is that straight-line depreciation suggests an asset is equally productive all through its life.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>It evenly distributes the cost over the asset\u2019s lifespan, resulting in the same depreciation quantity being recorded each interval. To calculate the straight line depreciation fee for a exhausting and fast asset, subtract the salvage value from the asset price to compute the entire depreciation expense. This offers you the depreciable quantity, which you divide [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[24],"tags":[],"class_list":["post-5623","post","type-post","status-publish","format-standard","hentry","category-bookkeeping-2","entry"],"_links":{"self":[{"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=\/wp\/v2\/posts\/5623","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=5623"}],"version-history":[{"count":1,"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=\/wp\/v2\/posts\/5623\/revisions"}],"predecessor-version":[{"id":5624,"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=\/wp\/v2\/posts\/5623\/revisions\/5624"}],"wp:attachment":[{"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=5623"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=5623"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.simmadim.com\/web\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=5623"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}