{"id":765,"date":"2023-02-03T07:27:19","date_gmt":"2023-02-03T10:27:19","guid":{"rendered":"https:\/\/www.brasilremolds.com.br\/?p=765"},"modified":"2023-10-17T06:37:03","modified_gmt":"2023-10-17T09:37:03","slug":"straight-line-depreciation-formula-definition-and","status":"publish","type":"post","link":"https:\/\/www.brasilremolds.com.br\/index.php\/2023\/02\/03\/straight-line-depreciation-formula-definition-and\/","title":{"rendered":"Straight Line Depreciation Formula, Definition and Examples"},"content":{"rendered":"<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"251px\" alt=\"straight line depreciation formula\"\/><\/p>\n<p><p>Straight line depreciation is the easiest depreciation method to calculate. While the purchase price of an asset is known, one must make assumptions regarding the salvage value and useful life. <a href=\"https:\/\/www.wave-accounting.net\/donations-for-nonprofits-and-institutions\/\">https:\/\/www.wave-accounting.net\/donations-for-nonprofits-and-institutions\/<\/a> These numbers can be arrived at in several ways, but getting them wrong could be costly. Also, a straight line basis assumes that an asset&#8217;s value declines at a steady and unchanging rate.<\/p>\n<\/p>\n<ul>\n<li>All these factors make it a highly recommended method for calculating depreciation.<\/li>\n<li>Use of the straight-line method is highly recommended, since it is the easiest depreciation method to calculate, and so results in few calculation errors.<\/li>\n<li>Let&#8217;s take the example of a machine to peel bananas for $8000 plus $100 for shipping and $500 for taxes, and have a total of $8600.<\/li>\n<li>Doing asset depreciation manually, even for seasoned professionals, is prone to error.<\/li>\n<li>Most companies use a single depreciation methodology for all of their assets.<\/li>\n<li>It is used when there\u2019s no pattern to how you use the asset over time.<\/li>\n<\/ul>\n<p><p>According to the straight-line method of depreciation, your wood chipper will depreciate $2,400 every year. With these numbers on hand, you\u2019ll be able to use the straight-line depreciation formula to determine the amount of depreciation for an asset on an annual or monthly basis. You can calculate the asset\u2019s life span by determining the number of years it will remain useful. It\u2019s possible to find this information on the product\u2019s packaging, website or by speaking to a brand representative.<\/p>\n<\/p>\n<p><h2>Step 2: Calculate and subtract salvage value from asset cost<\/h2>\n<\/p>\n<p><p>If there is a change in the value estimation, it reflects the corresponding effect in the depreciable amount and, consequently, in depreciation. For minimizing the tax exposure, this method adopts an accelerated depreciation technique. This technique is used when the companies utilize the asset in its initial years as the asset is more likely to provide better utility in these years. Depreciation refers to the method of accounting which allocates a tangible asset&#8217;s cost over its useful life or life expectancy. Depreciation is a measure of how much of an asset&#8217;s value has been depleted over the depreciation schedule or period.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"259px\" alt=\"straight line depreciation formula\"\/><\/p>\n<p><p>Therefore, the depreciation value recorded on the company&#8217;s income statement will be the same every year of the building&#8217;s useful life. Revisiting the formula of the Straight-line depreciation method, we shall also look into the steps of calculation. The straight-line method is advised also because it presents calculation most simply. It has a straightforward formula and an approach that reduces the occurrences of errors. All these factors make it a highly recommended method for calculating depreciation. A company estimates an asset&#8217;s useful life and salvage value (scrap value) at the end of its life.<\/p>\n<\/p>\n<p><h2>Other Depreciation Methods<\/h2>\n<\/p>\n<p><p>Your tree removal business is such a success that your wood chipper will last for only five years before you need to replace it (useful life). Straight-line depreciation is used in everyday scenarios to calculate the with of business assets. To get a better understanding of how to calculate straight-line depreciation, let\u2019s look at a few examples below. Therefore, we may safely say that the straight-line depreciation method helps in the process of accounting in more ways than one. Equal expenses are allocated to every unit and therefore, the calculation is done based on the output capability of the asset instead of the time in years. While there are various methods to calculate depreciation, three of them are more commonly used.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"259px\" alt=\"straight line depreciation formula\"\/><\/p>\n<p><p>Our experts love this top pick,&nbsp;which features&nbsp;a&nbsp;0% intro APR&nbsp;for 15 months, an insane cash back rate of up to 5%, and all somehow for no annual fee. Below, we\u2019ve provided you with some straight line depreciation examples. This means Sara will depreciate her copier at a rate of 20% per year. The easiest way to determine the useful life of an asset is to refer to the IRS tables, which are found in Publication 946, referenced above. If you don\u2019t expect the asset to be worth much at the end of its useful life, be sure to figure that into the calculation.<\/p>\n<\/p>\n<p><h2>Straight-line depreciation in action<\/h2>\n<\/p>\n<p><p>Note how the book value of the machine at the end of year 5 is the same as the salvage value. Over the useful life of an asset, the value of an asset should depreciate to its salvage value.  Company A purchases a machine for $100,000 with an estimated salvage value of $20,000 and a useful life of 5 years.<\/p>\n<\/p>\n<ul>\n<li>The estimated useful life value used in our calculations are for illustration purposes.<\/li>\n<li>All the above calculation is representative of the book value of the equipment as $3,000.<\/li>\n<li>This method calculates annual depreciation based on the percentage of total units produced in a year.<\/li>\n<li>By using this formula, you can calculate when you will need to replace an asset and prepare for that expense.<\/li>\n<li>Lastly, let\u2019s pretend you just bought property to build a new storefront for your bakery.<\/li>\n<\/ul>\n<p><p>There are a couple of accounting approaches for calculating depreciation, but the most common one is straight-line depreciation. The final cost of the tractor, including tax and delivery, is $25,000, and the expected salvage value is $6,000. According to the table above, Jim can depreciate the tractor over a three-year period. <a href=\"https:\/\/turbo-tax.org\/law-firm-accounting-and-bookkeeping-101\/\">Law Firm Accounting and Bookkeeping 101<\/a> For example, let&#8217;s say that you buy new computers for your business at an initial cost of $12,000, and you depreciate their value at 25% per year. If we estimate the salvage value at $3,000, this is a total depreciable cost of $10,000. Use this calculator to calculate the simple straight line depreciation of assets.<\/p>\n<\/p>\n<p><h2>Changes in the income statement<\/h2>\n<\/p>\n<p><p>You would debit a depreciation expense account of $300 each month and  credit an asset called an accumulated depreciation account. Straight-line depreciation posts the same amount of expenses each accounting period (month or year). But depreciation using DDB and the units-of-production method may change each year.<\/p>\n<\/p>\n<p><p>Under this method, we transfer the amount of annual depreciation to the Provision for Depreciation A\/c. Under this method, we charge the depreciation on the asset on the basis of units produced during the year. This method is applied in Plant and Machinery as their wear and tear depending on how much they are used. This method considers the cost of the asset and also the amount of interest lost on the capital expenditure on the fixed asset.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Straight line depreciation is the easiest depreciation method to calculate. While the purchase price of an asset is known, one<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_joinchat":[],"footnotes":""},"categories":[53],"tags":[],"class_list":["post-765","post","type-post","status-publish","format-standard","hentry","category-bookkeeping"],"_links":{"self":[{"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/posts\/765"}],"collection":[{"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/comments?post=765"}],"version-history":[{"count":1,"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/posts\/765\/revisions"}],"predecessor-version":[{"id":766,"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/posts\/765\/revisions\/766"}],"wp:attachment":[{"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/media?parent=765"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/categories?post=765"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.brasilremolds.com.br\/index.php\/wp-json\/wp\/v2\/tags?post=765"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}