{"id":72372,"date":"2022-03-11T03:01:15","date_gmt":"2022-03-11T03:01:15","guid":{"rendered":"https:\/\/www.kite47.com\/?p=72372"},"modified":"2023-06-21T15:39:17","modified_gmt":"2023-06-21T15:39:17","slug":"activity-based-costing-abc-definition-example","status":"publish","type":"post","link":"https:\/\/kite47.com\/index.php\/2022\/03\/11\/activity-based-costing-abc-definition-example\/","title":{"rendered":"Activity-Based Costing ABC: Definition, Example &#038; Process"},"content":{"rendered":"<div id=\"toc\" style=\"background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;\">\n<p class=\"toctitle\" style=\"font-weight: 700;text-align: center;\">Content<\/p>\n<ul class=\"toc_list\">\n<li><a href=\"#toc-0\">Costs of Production<\/a><\/li>\n<li><a href=\"#toc-1\">Reduce Energy Consumption<\/a><\/li>\n<li><a href=\"#toc-2\">Under- and over-absorption of overheads<\/a><\/li>\n<li><a href=\"#toc-4\">Templates &#038; Calculations<\/a><\/li>\n<\/ul>\n<\/div>\n<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"254px\" alt=\"manufacturing overhead examples\"\/><\/p>\n<p>Indirect labour costs are allocated directly to all departments based on the indirect labour budget for each department. The costs of production are the costs that a company incurs when it is going through the process of producing goods or services, selling those goods or services, and delivering them to its customers. The average total cost is high for  small quantities of output, but as production increases, the average total cost starts to decline until it reaches a minimum value and then starts rising again.<\/p>\n<ul>\n<li>In most gastronomic businesses, however, personnel costs are higher than the cost of goods.<\/li>\n<li>Conventional costing records costs only as they are incurred, but recording those costs is different to controlling those costs and performance management depends on cost control, not cost measurement.<\/li>\n<li>Redesigning processes and products while reducing waste can save on overall material costs.<\/li>\n<li>Sage makes no representations or warranties of any kind, express or implied, about the completeness or accuracy of this article and related content.<\/li>\n<li>Some examples of variable costs include wage costs, basic raw materials (wood, metal, iron), energy costs, fuel costs, and packaging costs.<\/li>\n<li>If renting a factory producing bikes amounts to \u00a320,000 per month, it is not possible to directly assign the cost of rent to each cost driver.<\/li>\n<\/ul>\n<p>Some examples of fixed costs include the maintenance costs of an office building, rent, salaries, interest on loans, advertising, and business rates. The long-run average cost is essentially the long-run cost divided by the output level. The curve is U-shaped because the long-run average costs initially fall due to economies of scale as the firm expands its operations. Economies of scale is a phenomenon that occurs when a firm\u2019s output increases whilst its long-run average costs decrease. In the long run, the firm can change the size and scale of the factors of production it utilises. It can add or even subtract the assets such as factories or machinery to its production factors.<\/p>\n<h2 id=\"toc-0\">Costs of Production<\/h2>\n<p>If at the end of this period, the overheads absorbed are greater than the actual overheads, then there has been an over-absorption of overheads. Reciprocal reapportionment (or the repeated distribution method) is used where service cost centres (departments) do work for each other. Production overheads are recovered by absorbing them into the cost of a product and this process is therefore called absorption costing. Complete the overhead analysis sheet below and reapportion theservice department overheads to the production departments using thereciprocal method. Reciprocal reapportionment (or the repeated distribution method) isused where service cost centres (departments) do work for each other. Production overheads are recovered by absorbing them into the costof a product and this process is therefore called absorption costing.<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h3>What is not included in manufacturing overhead?<\/h3>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>Manufacturing overhead does not include any of the selling or administrative functions of a business. Thus, the costs of such items as corporate salaries, audit and legal fees, and bad debts are not included in manufacturing overhead.<\/p>\n<\/div><\/div>\n<\/div>\n<p>For example, a company can increase the quantity of its labour force while simultaneously increasing the  quantity of capital. Long-run production in microeconomic theory is the period where the scale of all factors of production is variable and can be changed. In this case, both of these factors (the raw materials and the labour force) would be considered variable inputs. If the demand for <a href=\"https:\/\/grindsuccess.com\/bookkeeping-for-startups\/\">https:\/\/grindsuccess.com\/bookkeeping-for-startups\/<\/a> hockey sticks increased, the company would start producing more hockey sticks to meet the demand. Short-run production in microeconomic theory is when at least one of the factors of production (land, labour, capital, or technology) is fixed and can\u2019t be changed. The business can then calculate the true cost of producing its tables to be \u00a335, meaning the profit margin on a \u00a3100 table is 65%.<\/p>\n<h2 id=\"toc-1\">Reduce Energy Consumption<\/h2>\n<p>Overhead rates refer to that percentage of direct costs that enable assigning overhead costs to the respective cost object. Overhead rates can be calculated by using the cost allocation method for each cost centre category. Monthly manufacturing overhead costs divided by monthly labor costs and then multiplied by 100. For all manufacturing overhead costs cases, the lower the percentage, the more effective the business is in utilizing resources.<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"250px\" alt=\"manufacturing overhead examples\"\/><\/p>\n<p>Surcharge calculation is the essential and fundamental calculation method of full cost accounting and is based on the division of costs into direct and overhead costs. It is an important key figure when planning prices in hotels, such as for food in restaurants. Surcharge Calculation is usually found in make-to-order and series production. But it also makes sense in commercial and service operations, without the help of a controller. The U-shape of the average total cost curve is a result of the underlying averages of both the average fixed and average variable costs.<\/p>\n<h2 id=\"toc-2\">Under- and over-absorption of overheads<\/h2>\n<p>They\u2019re expenses that have to be paid by the company, and are completely independent of any activities that are specific to the business itself. Although they are often called fixed costs, many overheads are variable \u2013 at least to some extent. In reality, however, they are usually variable costs because they are billed according to use and this generally varies according to the season. Standard costing is a type of cost accounting that uses predetermined costs to value inventory and manufactured products. The standard costs are the budgeted amount to produce the good or service under ideal operating conditions. Consider a company with budgeted fixed production overheads of $10,000 for the coming year.<\/p>\n<ul>\n<li>For example, if materials for a single product cost \u00a31, they are treated with an overhead rate of 30%, which results in the total cost of \u00a31.30.<\/li>\n<li>They must be additional, which means over and above your business-as-usual costs.<\/li>\n<li>In some industries, companies might want to calculate the overhead cost per employee.<\/li>\n<li>Industrial Membership of TWI currently extends to over 600 companies worldwide, embracing all industrial sectors.<\/li>\n<\/ul>\n","protected":false},"excerpt":{"rendered":"<p>Content Costs of Production Reduce Energy Consumption Under- and over-absorption of overheads Templates &#038; Calculations Indirect labour costs are allocated directly to all departments based on the indirect labour budget for each department. The costs of production are the costs that a company incurs when it is going through the process of producing goods or<a class=\"read-more\" href=\"https:\/\/kite47.com\/index.php\/2022\/03\/11\/activity-based-costing-abc-definition-example\/\"> [&hellip;]<\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[98],"tags":[],"_links":{"self":[{"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/posts\/72372"}],"collection":[{"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/comments?post=72372"}],"version-history":[{"count":1,"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/posts\/72372\/revisions"}],"predecessor-version":[{"id":72373,"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/posts\/72372\/revisions\/72373"}],"wp:attachment":[{"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/media?parent=72372"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/categories?post=72372"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/kite47.com\/index.php\/wp-json\/wp\/v2\/tags?post=72372"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}