{"id":173346,"date":"2021-09-08T13:33:16","date_gmt":"2021-09-08T10:33:16","guid":{"rendered":"https:\/\/lytkarino-tv.ru\/?p=173346"},"modified":"2023-06-27T12:10:51","modified_gmt":"2023-06-27T09:10:51","slug":"how-to-calculate-the-break-even-point-and-plot-it","status":"publish","type":"post","link":"https:\/\/lytkarino-tv.ru\/?p=173346","title":{"rendered":"How to Calculate the Break Even Point and Plot It on a Graph"},"content":{"rendered":"<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"358px\" alt=\"break even point on a graph\"\/><\/p>\n<p><p>For example, assume that in an extreme case the company has fixed costs of $20,000, a sales price of $400 per unit and variable costs of $250 per unit, and it sells no units. It would realize a loss of $20,000 (the fixed costs) since it recognized no revenue or variable costs. This loss explains why the company\u2019s cost graph recognized costs (in this example, $20,000) even though there were no sales. If it subsequently sells units, the loss would be reduced by $150 (the contribution margin) for each unit sold.<\/p>\n<\/p>\n<div style='border: grey solid 1px;padding: 12px;'>\n<h3>How to calculate break even point &#8212; Simply Business knowledge<\/h3>\n<p>How to calculate break even point.<\/p>\n<p>Posted: Thu, 12 May 2022 07:00:00 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMibGh0dHBzOi8vd3d3LnNpbXBseWJ1c2luZXNzLmNvLnVrL2tub3dsZWRnZS9hcnRpY2xlcy8yMDIyLzA1L2NhbGN1bGF0ZS1icmVhay1ldmVuLXBvaW50LWFuZC1icmVhay1ldmVuLWdyYXBoL9IBAA?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p><p>For example, if an item sells for $100, the total fixed costs are $25 per unit, and the total variable costs are $60 per unit, the contribution margin of the product is $40 ($100 &#8212; $60). This $40 reflects the amount of revenue collected to cover the remaining fixed costs, which are excluded when figuring the contribution margin. Break-even analysis in economics, business, and cost accounting refers to the point at which total costs and total revenue are equal.<\/p>\n<\/p>\n<p><h2>How Break-Even Analysis Works<\/h2>\n<\/p>\n<p><p>This relationship will be continued until we reach the break-even point, where total revenue equals total costs. Once we reach the break-even point for each unit sold the company will realize an increase in profits of $150. Calculating the break-even analysis is useful in determining the level of production or a targeted desired sales mix. The study is for a company&#8217;s management use only, as the metric and calculations are not used by external parties, such as investors, regulators, or financial institutions.<\/p>\n<\/p>\n<ul>\n<li>The contribution margin ratio is the contribution margin per unit divided by the sale price.<\/li>\n<li>In accounting, the break-even point refers to the revenues necessary to cover a company&#8217;s total amount of fixed and variable expenses during a specified period of time.<\/li>\n<li>By understanding each element of the graph, entrepreneurs can plan for potential expenses, estimate potential profits and understand when their company will become profitable.<\/li>\n<li>In this breakeven point example, the company must generate $2.7 million in revenue to cover its fixed and variable costs.<\/li>\n<li>The final component of break-even analysis, the break-even point, is the level of sales where total revenue equals total costs.<\/li>\n<\/ul>\n<p><p>In Building Blocks of Managerial Accounting, you learned how to determine and recognize the fixed and variable components of costs, and now you have learned about contribution margin. Break-even analysis <a href=\"https:\/\/turbo-tax.org\/form-1095-b\/\">https:\/\/turbo-tax.org\/form-1095-b\/<\/a> looks at the level of fixed costs relative to the profit earned by each additional unit produced and sold. In general, a company with lower fixed costs will have a lower break-even point of sale.<\/p>\n<\/p>\n<p><h2>Application of Break-Even Concepts for a Service Organization<\/h2>\n<\/p>\n<p><p>Break-even analysis is a tool for evaluating the profit potential of a business model and for evaluating various pricing strategies. You can easily compile fixed costs, variable costs, and pricing options in Excel to determine the break even point for your product. This is the number of units that you need to sell at the price you set in order to break even. A break-even analysis graph is an essential tool for businesses that want to make sure their investments are profitable.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"351px\" alt=\"break even point on a graph\"\/><\/p>\n<p><p>It allows business owners to identify how much revenue they need to generate in order to cover costs and \u201cbreak even,\u201d or make a profit. The graph illustrates the cost, revenue and earnings per unit along with the break-even point. By understanding each element of the graph, entrepreneurs can plan for potential expenses, estimate potential profits and understand when their company will become profitable. With a visual representation of business performance, investors can also quickly follow up on a company\u2019s financial stability and risk assessment. In short, a Break-Even Analysis graph can play an important role in planning for success for any business venture. In accounting, the break-even point refers to the revenues necessary to cover a company&#8217;s total amount of fixed and variable expenses during a specified period of time.<\/p>\n<\/p>\n<p><h2>Adding a Variable Costs Table<\/h2>\n<\/p>\n<p><p>The Titanic lies within a region known as the &#171;midnight zone&#187; for this very reason. In under three hours the ship had  sunk, taking more than 1,500 passengers and crew to their deaths. The wreck now lies nearly 3.8km (12,500ft) beneath the waves at a site nearly 400 miles (640km) southeast of the Newfoundland coast.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"350px\" alt=\"break even point on a graph\"\/><\/p>\n<p><p>Again, looking at the graph for break-even (Figure 3.8), you will see  that their sales have moved them beyond the point where total revenue is equal to total cost and into the profit area of the graph. As you can see, when Hicks sells 225 Blue Jay Model birdbaths, they will make no profit, but will not suffer a loss because all of their fixed expenses are covered. What this tells us is that Hicks must sell 225 Blue Jay Model birdbaths in order to cover their fixed expenses.<\/p>\n<\/p>\n<p><h2>Salary &#038; Income Tax Calculators<\/h2>\n<\/p>\n<p><p>When this point is measured against the market price, businesses can improve their pricing strategies. Another limitation is that Break-even analysis makes some oversimplified assumptions about the relationships between costs, revenue, and production levels. For example, it assumes that there is a linear relationship between costs and production. Also, break-even analysis ignores external factors such as competition, market demand, and changing consumer preferences, which can have a significant impact on a businesses&#8217; top line. The calculation is useful when trading in or creating a strategy to buy options or a fixed-income security product.<\/p>\n<\/p>\n<div style='border: black dashed 1px;padding: 12px;'>\n<h3>BIG Change Coming to Genie+ at Disney World: Per-Park Pricing &#8230; &#8212; Disney Tourist Blog<\/h3>\n<p>BIG Change Coming to Genie+ at Disney World: Per-Park Pricing &#8230;.<\/p>\n<p>Posted: Fri, 23 Jun 2023 17:22:16 GMT [<a href='https:\/\/news.google.com\/rss\/articles\/CBMidmh0dHBzOi8vd3d3LmRpc25leXRvdXJpc3RibG9nLmNvbS9iaWctY2hhbmdlLWNvbWluZy10by1nZW5pZS1hdC1kaXNuZXktd29ybGQtcGVyLXBhcmstcHJpY2luZy1tZWFuaW5nLXByaWNlLWluY3JlYXNlcy_SAQA?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>For example, assume that in an extreme case the company has fixed costs of $20,000, a sales price of $400 per unit and variable costs of [&hellip;]<\/p>\n","protected":false},"author":3,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[84],"tags":[],"acf":[],"_links":{"self":[{"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=\/wp\/v2\/posts\/173346"}],"collection":[{"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=\/wp\/v2\/users\/3"}],"replies":[{"embeddable":true,"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=173346"}],"version-history":[{"count":1,"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=\/wp\/v2\/posts\/173346\/revisions"}],"predecessor-version":[{"id":173347,"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=\/wp\/v2\/posts\/173346\/revisions\/173347"}],"wp:attachment":[{"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=173346"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=173346"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/lytkarino-tv.ru\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=173346"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}