{"id":101277,"date":"2024-10-09T16:25:17","date_gmt":"2024-10-09T16:25:17","guid":{"rendered":"https:\/\/kryoturk.com\/?p=101277"},"modified":"2024-11-08T23:18:28","modified_gmt":"2024-11-08T23:18:28","slug":"direct-labor-variances-formula-types-calculation","status":"publish","type":"post","link":"https:\/\/kryoturk.com\/?p=101277","title":{"rendered":"Direct Labor Variances Formula, Types, Calculation, Examples"},"content":{"rendered":"<p><img decoding=\"async\" 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width=\"605px\" alt=\"which of the following is the formula to compute the direct labor rate variance\"\/><\/p>\n<p><p>The labor efficiency variance calculation presented previously shows that 18,900 in actual hours worked is lower than the 21,000 budgeted hours. Clearly, this is favorable since the actual hours worked was lower than the expected (budgeted) hours. The combination of the two variances can produce one overall total direct labor cost variance. Labor rate variance arises when labor is paid at a rate that differs from the standard wage rate. Labor efficiency variance arises when the actual hours worked vary from standard, resulting in a higher or lower standard time recorded for a given output.<\/p>\n<\/p>\n<p><p>Note that both approaches\u2014direct labor rate variance calculation and the alternative calculation\u2014yield the same result. Since rate variances generally arise as a result of how labor is used, production supervisors bear responsibility for seeing that labor price variances are kept under control. Labor yield variance arises when there is a variation in actual output from standard. Since this measures the performance of workers, it may be caused by worker deficiencies or by poor production methods. Labor mix variance is the difference between the actual mix of labor and standard mix, caused by hiring or training costs. We have demonstrated how important it is for managers to be aware not only of the cost of labor, but also of the differences between budgeted labor costs and actual labor costs.<\/p>\n<\/p>\n<p><p>In this case, the actual hours worked per box are 0.20, the standard hours per box are 0.10, and the standard rate per hour is $8.00. This is an unfavorable outcome because the actual hours worked were more than the standard hours expected per box. As a result of this unfavorable outcome information, the company may consider retraining its workers, changing the production process to be more efficient, or increasing prices to cover labor costs. In this case, the actual rate per hour is $9.50, the standard rate per hour is $8.00, and the actual hours worked per box are 0.10 hours. This is an unfavorable outcome because the actual rate per hour was more than the standard rate per hour. As a result of this unfavorable outcome information, the company may  consider using cheaper labor, changing the production process to be more efficient, or increasing prices to cover labor costs.<\/p>\n<\/p>\n<p><img decoding=\"async\" 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\" width=\"600px\" alt=\"which of the following is the formula to compute the direct labor rate variance\"\/><\/p>\n<p><h2>Direct Labor Rate Variance Calculation<\/h2>\n<\/p>\n<ol>\n<li>Ask a question about your financial situation providing as much detail as possible.<\/li>\n<li>Since the actual labor rate is lower than the standard rate, the variance is positive and thus favorable.<\/li>\n<li>During June 2022, Bright Company\u2019s workers worked for 450 hours to manufacture 180 units of finished product.<\/li>\n<li>The 21,000 standard hours are the hours allowed given actual production.<\/li>\n<li>All tasks do not require equally skilled workers; some tasks are more complicated and require more experienced workers than others.<\/li>\n<\/ol>\n<p><p>Direct labor rate variance is equal to the difference between actual hourly rate and standard hourly rate multiplied by the actual hours worked during the period. The variance would be favorable if the actual direct labor cost is less than the standard direct labor cost allowed for actual hours worked by direct labor workers during the period concerned. Conversely, it would be unfavorable if the actual direct labor cost is more than the standard direct labor cost allowed for actual hours worked. To compute the direct labor quantity variance, subtract the standard cost of direct labor ($48,000) from the actual hours of direct labor at standard rate ($43,200). This math results in a favorable variance of $4,800, indicating that the company saves $4,800 in expenses because its employees work 400 fewer hours than expected. The difference between the standard cost of direct labor and the actual hours of direct labor at standard rate equals the direct labor quantity variance.<\/p>\n<\/p>\n<p><h2>Utilizing formulas to figure out direct labor variances<\/h2>\n<\/p>\n<p><div style='text-align:center'><iframe width='568' height='314' src='https:\/\/www.youtube.com\/embed\/oAhnChIN7j4' frameborder='0' alt='which of the following is the formula to compute the direct labor rate variance' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>Next, we calculate and analyze variable manufacturing overhead cost variances. United Airlines asked a bankruptcy court to allow a one-time 4 percent pay cut for pilots, flight attendants, mechanics, flight controllers, and ticket agents. The pay cut was proposed to last as long as  the company remained in bankruptcy and was expected to provide savings of approximately $620,000,000. How would this unforeseen pay cut affect United\u2019s direct labor rate variance? The direct labor rate variance would likely be favorable, perhaps totaling close to $620,000,000, depending on how much of these savings management anticipated when the budget was first established.<\/p>\n<\/p>\n<p><h2>Labor Efficiency Variance<\/h2>\n<\/p>\n<p><p>This awareness helps managers make decisions that protect the financial health of their companies. The 21,000 standard hours are the hours allowed given actual production. For Jerry\u2019s Ice Cream, the standard allows for 0.10 labor hours per unit of production. Thus the 21,000 standard hours (SH) is 0.10 hours per unit \u00d7 210,000 units produced.<\/p>\n<\/p>\n<p><h2>What are common causes for labor variances?<\/h2>\n<\/p>\n<p><p>An unfavorable outcome means you used more hours than anticipated to make the actual number of production units. The total direct labor variance is also found by combining the direct labor rate variance and the direct labor time variance. By showing the total direct labor variance <a href=\"https:\/\/accounting-services.net\/direct-labor-rate-variance\/\">which of the following is the formula to compute the direct labor rate variance<\/a> as the sum of the two components, management can better analyze the two variances and enhance decision-making. According to the total direct labor variance, direct labor costs were $1,200 lower than expected, a favorable variance. In this case, the actual hours worked are \\(0.05\\) per box, the standard hours are \\(0.10\\) per box, and the standard rate per hour is \\(\\$8.00\\). Direct labor rate variance determines the performance of human resource department in negotiating lower wage rates with employees and labor unions.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='569' height='310' src='https:\/\/www.youtube.com\/embed\/bBhq_U3LBzg' frameborder='0' alt='which of the following is the formula to compute the direct labor rate variance' allowfullscreen><\/iframe><\/div><\/p>\n","protected":false},"excerpt":{"rendered":"<p>The labor efficiency variance calculation presented previously shows that 18,900 in actual hours worked is lower than the 21,000 budgeted hours. Clearly, this is favorable since the actual hours worked was lower than the expected (budgeted) hours. The combination of the two variances can produce one overall total direct labor cost variance. Labor rate variance &hellip;<\/p>\n<p class=\"read-more\"> <a class=\"\" href=\"https:\/\/kryoturk.com\/?p=101277\"> <span class=\"screen-reader-text\">Direct Labor Variances Formula, Types, Calculation, Examples<\/span> Devam\u0131 &raquo;<\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"site-sidebar-layout":"default","site-content-layout":"default","ast-global-header-display":"","ast-main-header-display":"","ast-hfb-above-header-display":"","ast-hfb-below-header-display":"","ast-hfb-mobile-header-display":"","site-post-title":"","ast-breadcrumbs-content":"","ast-featured-img":"","footer-sml-layout":"","theme-transparent-header-meta":"","adv-header-id-meta":"","stick-header-meta":"","header-above-stick-meta":"","header-main-stick-meta":"","header-below-stick-meta":"","footnotes":""},"categories":[75],"tags":[],"class_list":["post-101277","post","type-post","status-publish","format-standard","hentry","category-bookkeeping"],"_links":{"self":[{"href":"https:\/\/kryoturk.com\/index.php?rest_route=\/wp\/v2\/posts\/101277","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/kryoturk.com\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/kryoturk.com\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/kryoturk.com\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/kryoturk.com\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=101277"}],"version-history":[{"count":1,"href":"https:\/\/kryoturk.com\/index.php?rest_route=\/wp\/v2\/posts\/101277\/revisions"}],"predecessor-version":[{"id":101278,"href":"https:\/\/kryoturk.com\/index.php?rest_route=\/wp\/v2\/posts\/101277\/revisions\/101278"}],"wp:attachment":[{"href":"https:\/\/kryoturk.com\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=101277"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/kryoturk.com\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=101277"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/kryoturk.com\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=101277"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}