{"id":4301,"date":"2024-09-27T17:57:24","date_gmt":"2024-09-27T17:57:24","guid":{"rendered":"https:\/\/jenngraves.dev\/?p=4301"},"modified":"2025-06-26T10:04:37","modified_gmt":"2025-06-26T10:04:37","slug":"direct-material-quantity-variance-2","status":"publish","type":"post","link":"https:\/\/jenngraves.dev\/?p=4301","title":{"rendered":"Direct Material Quantity Variance"},"content":{"rendered":"<p>Studying and understanding the underlying <a href=\"https:\/\/tax-tips.org\/6-best-salon-accounting-software-options-in-2024\/\">6 best salon accounting software options in 2024<\/a> factors contributing to material quantity variances is crucial. These factors can encompass elements such as material wastage, inconsistencies in production processes, shifts in material quality, and discrepancies in inventory management practices. Unearthing the root causes allows them to make informed decisions, initiate corrective measures, and optimize material utilization practices. The direct materials quantity variance should be investigated and used in a way that does not spoil the motivation of workers and supervisors at work place.<\/p>\n<h2>Implementing Quality Control Measures<\/h2>\n<p>The standard quantity of 19,200 is computed by multiplying the standard quantity per unit of 2kgs. It means that following the standard quantity, the company should have used 19,200 kgs. The unfavorable variance of $60 indicates that \u201cBaker\u2019s Delight\u201d used flour worth an extra $60 than what was standard for producing the 1,000 loaves. Similarly, a favorable quantity variance may be based on a baseline that is too generous. This means that an improperly high baseline will hide what may actually be an excessive amount of quantity usage.<\/p>\n<p>As businesses strive for greater precision in cost management, advanced techniques in variance analysis have become increasingly valuable. One such technique is the use of trend analysis, which involves examining variance data over multiple periods to identify patterns and trends. By understanding these trends, companies can anticipate future variances and take proactive measures to mitigate them. Material Quantity Variance (MQV) refers to the difference between the actual quantity of materials used in production and the standard quantity expected, adjusted by the standard price. This variance occurs when there is a discrepancy between the amount of material that should have been used according to the standards and the amount that was actually used. MQV helps identify inefficiencies and areas where material usage deviates from the expected norms.<\/p>\n<p>Calculate direct materials quantity variance and also indicate whether it is favorable or unfavorable. To compute the direct materials price variance, subtract the actual cost of direct materials ($297,000) from the actual quantity of direct materials at standard price ($310,500). This difference comes to a $13,500 favorable variance, meaning that the company saves $13,500 by buying direct materials for $9.90 rather than the original standard price of $10.35. One of the primary causes of material price variance is changes in supplier prices.<\/p>\n<h2>How to Compute Direct Materials Variances<\/h2>\n<p>The standard quantity of flour needed for every loaf of bread is 0.5kg, and the standard cost of flour is $2 per kg. Let\u2019s delve into a fictional example involving a bakery to illustrate the concept of quantity variance more tangibly. During a period, the Teddy Bear Company used 15,000 kilograms of stuffing material to produce 9000 teddy bears.<\/p>\n<p>On the other hand, if workers use the quantity that is more than the quantity allowed by standards, the variance is known as unfavorable direct materials quantity variance. Because the company uses 30,000 pounds of paper rather than the 28,000-pound standard, it loses an additional $20,700. Understanding the factors that influence direct material variance is essential for businesses aiming to maintain control over their production costs.<\/p>\n<p>Effective management of direct material variance can lead to significant savings and better resource allocation. It also helps identify inefficiencies within the supply chain or production process that may otherwise go unnoticed. Errors in material requisition, such as over-ordering or under-ordering materials, can cause variances. Mistakes in estimating the required quantity of materials for production runs can lead to discrepancies between actual and standard material usage. Material quantity variance represents the difference between the actual and standard quantities of material used for a specific product. Material quantity variance is crucial for companies to control costs and adhere to defined standards.<\/p>\n<p>He has been the CFO or controller of both small and medium sized companies and has run small businesses of his own. He has been a manager and an auditor with Deloitte, a big 4 accountancy firm, and holds a degree from Loughborough University. Suppose, for example, a manufacturer uses plastic sheets in the manufacture of a product. Additionally each sheet has a standard price of 4.00, and a standard requirement of 2.00 sheets per item manufactured. The MQV should be favorable because the standard quantity of the fabric for making 10,000 shirts is 28,000 meters which is less than what was actually used (30,000 meters). The first step in the calculation is to figure out how much stuffing material&nbsp;should be used&nbsp;to manufacture 9000 teddy bears (standard quantity).<\/p>\n<p>These changes can occur due to various reasons such as increased raw material costs, supplier operational costs, or changes in supply chain dynamics. When suppliers raise their prices, the actual price paid for materials increases, leading to a positive MPV (unfavorable variance). The variance is calculated using the direct materials quantity variance formula, which takes the difference between the standard quantity and the actual quantity, and multiplies this by the standard price per unit of material.<\/p>\n<ul>\n<li>To compute the direct materials price variance, subtract the actual cost of direct materials ($297,000) from the actual quantity of direct materials at standard price ($310,500).<\/li>\n<li>A material quantity variance is the difference between the actual amount of materials used in the production process and the amount that was expected to be used.<\/li>\n<li>If significant or recurring, it may also indicate issues with operational efficiency or standard costing accuracy that warrant disclosure or adjustment.<\/li>\n<li>By understanding and integrating these variances into variance analysis and reporting, businesses can achieve better control over material costs, improve production efficiency, and enhance their overall financial performance.<\/li>\n<li>A company has a standard material requirement of 2 pounds of material per unit of product.<\/li>\n<\/ul>\n<p>The difference between the actual quantity at standard price and the standard cost is the direct materials quantity variance. The direct materials quantity variance is one of the main standard costing variances, and results from the difference between the standard quantity and the actual quantity of material used by a business during production. Additionally the variance is sometimes referred to as the direct materials usage variance or the direct materials efficiency variance. Like&nbsp;direct materials price variance, this variance may be favorable or unfavorable. If workers manufacture a certain number of units using a quantity of materials that is less than the quantity allowed by standards for that number of units, the variance is known as favorable direct materials quantity variance.<\/p>\n<h2>Direct Materials Variances:<\/h2>\n<p>You can calculate the standard quantity of materials by multiplying the standard quantity of materials per unit of output by the actual units of output produced in a given period. By regularly analyzing MPV, businesses can gain insights into the effectiveness of their purchasing strategies and make informed decisions to optimize material costs. When companies make things, they use different materials like ingredients in a recipe. This can happen for various reasons, like mistakes, changes in how things get produced, or even the quality of the materials. Companies must determine why differences exist in material use, which can come from material quantity variance.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' width=\"601px\" alt=\"material quantity variance formula\" 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\"\/><\/p>\n<h2>BAR CPA Practice Questions: Calculating Fixed, Variable, and Mixed Costs<\/h2>\n<p>However, due to increased supplier prices, the actual price paid was $6 per unit. Quantity variance impacts financial reporting by influencing the accuracy of the cost of goods sold and inventory valuation. An unfavorable quantity variance increases production costs, which can reduce gross profit and net income on the income statement. If significant or recurring, it may also indicate issues with operational efficiency or standard costing accuracy that warrant disclosure or adjustment. As an example of the quantity variance, ABC International uses 5,000 pounds of steel during a month of production, when the bill of materials for the items produced indicate that only 4,200 pounds should have been used.<\/p>\n<ul>\n<li>By regularly analyzing MQV, businesses can gain insights into the efficiency of their production processes and material usage.<\/li>\n<li>If the actual quantity used is greater than the standard quantity, the variance is unfavorable.<\/li>\n<li>Thus, the standard used to derive the variance is more likely to cause a favorable or unfavorable variance than any actions taken by the production staff.<\/li>\n<li>This investigative approach ensures that corrective actions are targeted and effective.<\/li>\n<li>These reports should be detailed and timely, allowing managers to quickly identify and address any discrepancies.<\/li>\n<\/ul>\n<h2>Causes of MPV<\/h2>\n<p>However, the initial calculation provides a broad overview that can guide more detailed analysis. By regularly monitoring these variances, businesses can quickly identify trends or anomalies that may indicate underlying issues, such as supplier problems or inefficiencies in the production process. In this case, the production department performed efficiently and saved 40 units of direct material. Multiplying this by the standard price per unit yields a favorable direct material quantity variance of $160. Effective cost management is essential for manufacturing businesses to remain competitive and profitable.<\/p>\n<p>For example, regression analysis might reveal that a 10% increase in supplier lead time results in a 5% increase in material quantity variance. Armed with this knowledge, companies can focus their efforts on improving supplier lead times to achieve better cost control. Additionally, the use of variance decomposition allows businesses to break down complex variances into more manageable components, providing deeper insights into specific areas of concern. Analyzing direct material variance is a powerful tool for businesses aiming to maintain cost control and enhance profitability. By delving into the specifics of variances, companies can uncover inefficiencies and make informed decisions to optimize their operations.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' width=\"601px\" alt=\"material quantity variance formula\" 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the actual quantity used is less than the standard quantity, the variance is favorable since the company was able to save on materials. Decreased usage might indicate that the production department is producing lower quality products as a result of trying to reduce the total cost of materials. The material quantity variance can yield unusual results, since it is based on a standard unit quantity that may not be even close to actual usage. The material quantity is usually set by the engineering department, and is based on an expected amount of material that should theoretically be used in the production process, along with an allowance for a reasonable amount of scrap. If the standard is excessively generous, there will be a long series of favorable material quantity variances, even though the production staff may not be doing an especially good job. Conversely, a parsimonious standard allows little room for error, so there is more likely to be a considerable number of unfavorable variances over time.<\/p>\n<p>Conversely, issues such as late deliveries, substandard materials, or unexpected price hikes can lead to variances. Building strong relationships with suppliers and regularly evaluating their performance can help businesses anticipate and address potential problems before they impact production. It\u2019s important to note that direct material variance can be broken down into more specific components, such as price and quantity variances.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Studying and understanding the underlying 6 best salon accounting software options in 2024 factors contributing to material quantity variances is crucial. These factors can encompass elements such as material wastage, inconsistencies in production processes, shifts in material quality, and discrepancies in inventory management practices. Unearthing the root causes allows them to make informed decisions, initiate [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[9],"tags":[],"_links":{"self":[{"href":"https:\/\/jenngraves.dev\/index.php?rest_route=\/wp\/v2\/posts\/4301"}],"collection":[{"href":"https:\/\/jenngraves.dev\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/jenngraves.dev\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/jenngraves.dev\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/jenngraves.dev\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=4301"}],"version-history":[{"count":1,"href":"https:\/\/jenngraves.dev\/index.php?rest_route=\/wp\/v2\/posts\/4301\/revisions"}],"predecessor-version":[{"id":4302,"href":"https:\/\/jenngraves.dev\/index.php?rest_route=\/wp\/v2\/posts\/4301\/revisions\/4302"}],"wp:attachment":[{"href":"https:\/\/jenngraves.dev\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=4301"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/jenngraves.dev\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=4301"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/jenngraves.dev\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=4301"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}