{"id":14684,"date":"2023-08-07T10:15:32","date_gmt":"2023-08-07T10:15:32","guid":{"rendered":"https:\/\/muzaba.com\/?p=14684"},"modified":"2024-11-18T22:49:02","modified_gmt":"2024-11-18T22:49:02","slug":"scale-factor-math-steps-examples-questions","status":"publish","type":"post","link":"https:\/\/muzaba.com\/?p=14684","title":{"rendered":"Scale Factor Math Steps, Examples &#038; Questions"},"content":{"rendered":"<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"257px\" alt=\"scalefactor\"\/><\/p>\n<p><p>Figure 03 illustrates the relationship between an image and its scale factor in terms of the new image being larger or smaller. When the scale factor, k, is greater than one, the result is an enlargement. When the scale factor, k, is less than one, the result is a reduction. Every dilation is based on a scale factor, which we will denote using the letter k in this guide. Now, let\u2019s start off with a quick review of dilations and the definition of scale factor. You can use the quick-links above to skip to any section of this guide.<\/p>\n<\/p>\n<p><h2>Featured Articles<\/h2>\n<\/p>\n<div style='text-align:center'><iframe width='564' height='311' src='https:\/\/www.youtube.com\/embed\/I-sxi5YODv8' frameborder='0' alt='scalefactor' allowfullscreen><\/iframe><\/div>\n<p><p>Maps use scale factors to represent the distance between two places accurately. With a scale factor less than 1, the shape experiences reduction. The length of each side in the resized shape becomes a fraction of the length of the corresponding side in the original shape.<\/p>\n<\/p>\n<p><p>Most noticeably, they are not all integers anymore, immediately indicating that an error was introduced in the storage, due to a poor choice of scaling factor. Because of the value of the scaled numbers, they cannot be stored in 8bit integers; they will require at least <a href=\"http:\/\/www.russianmuseums.info\/M752\">http:\/\/www.russianmuseums.info\/M752<\/a> 14 unsigned bits, or, more realistically, 16. When describing an enlargement you must state by how much the shape has been enlarged.<\/p>\n<\/p>\n<p><p>Scaling an object helps you visualize large real-world objects in small spaces or enlarge a small object for better viewing. Scale factor is how we ensure the representation of the object differs  only in size from the original object. Once you know which way you are scaling, you compare corresponding sides using the correct basic equation. Compare the side length of the real object to the length of the corresponding side in the representation.<\/p>\n<\/p>\n<p><h2>How is a Scale Different from a Scale Factor?<\/h2>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"256px\" alt=\"scalefactor\"\/><\/p>\n<p><p>The length of the corresponding side of the second smaller figure are half the lengths of the original shape. The height of the first shape is 3, so the height of the enlarged shape will be 6. The base in the original shape is 1, so the base of the image will be 2.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"250px\" alt=\"scalefactor\"\/><\/p>\n<p><h2>Applications of Scale Factor<\/h2>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"255px\" alt=\"scalefactor\"\/><\/p>\n<p><p>If the length of side AB is half the length <a href=\"https:\/\/www.storymen.us\/the-ultimate-guide-to-starting-a-home-based-business\/\">https:\/\/www.storymen.us\/the-ultimate-guide-to-starting-a-home-based-business\/<\/a> of corresponding side XY, and the length of side BC is also half the length of corresponding side YZ, these triangles are similar, and the scale factor is 0.5. These steps help determine how much larger or smaller one figure is compared to the other. Observe the following triangles which explain the concept of a scaled-up figure and a scaled-down figure.<\/p>\n<\/p>\n<p><p>The triangles which are similar have same shape and measure of three angles are also same. However, the ratio of the sides of one triangle is equivalent to the ratio of sides of another triangle, which is called here the scale factor. Now as per the given question, we need to increase the size of the given triangle by scale factor of 4. If the scale factor greater 1, the shape undergoes enlargement. This means that each side of the original shape is multiplied by the scale factor to determine the corresponding side in the resized shape. Scale factor is a numerical representation of how a shape changes in size, either getting larger or smaller.<\/p>\n<\/p>\n<p><p>If angle P is congruent to angle L, angle Q to angle M, and angle R to angle N, then the triangles are similar based on angle congruence. The original shape has a base of 6, so the base of the enlarged shape will be 3. The side of the original square is 1, so the side of the enlarged square will be 4. The height of the original shape is 1, so the height of the enlarged shape will be 2.<\/p>\n<\/p>\n<p><h2>Scale factor formula<\/h2>\n<\/p>\n<ul>\n<li>Most of these features were supposed to be powered by a combination of artificial intelligence (AI) tools and accounting experts.<\/li>\n<li>Similarly, the pentagon shown in green is enlarged by a scale factor of 2 to produce the blue pentagon.<\/li>\n<li>In production and operations management from California State University, Chico.<\/li>\n<li>For starters, we know than the original image is \u25b5ABC and the new image is \u25b5A\u2019B\u2019C\u2019.<\/li>\n<li>The enlargement scale factor is a number greater than 1, indicating an increase in size or expansion of the original figure.<\/li>\n<\/ul>\n<p><p>ScaleFactor was kickstarted in 2017 when it received $2.5 million in funding from&nbsp;Techstars&nbsp;Austin, and then caught the attention of Canaan Partners, who invested another $10 million in 2018. Shortly after this, word spread about this software company that was going to disrupt the accounting world by using AI to solve very big, complex problems for the first time. Bessemer Venture Partners&nbsp;then invested another $30 million, and recently, ScaleFactor raised another $60 million in a Series C round led by Coatue, bringing the total capital raised to over $100 million. Less than a month later, an article was published on Forbes claiming that ScaleFactor\u2019s collapse was due to entirely different reasons than those laid out by Rathmann.<\/p>\n<\/p>\n<ul>\n<li>Shortly after this, word spread about this software company that was going to disrupt the accounting world by using AI to solve very big, complex problems for the first time.<\/li>\n<li>When the size of a figure is increased, we say that it has been scaled up and when it is decreased, we say that it has scaled down.<\/li>\n<li>About 100 people would be laid off with three months of severance, and cash would be returned to investors \u2014 a seemingly tidy end to another startup afflicted by the pandemic.<\/li>\n<li>Here, we have multiplied the original measurement of the rectangle by 2.<\/li>\n<li>For instance, in cylinders, compare heights, radii, or volumes.<\/li>\n<li>It is possible to draw the enlarged shape or reduced shape of any original shape with the help of scale factor.<\/li>\n<\/ul>\n<p><p>However, if are new to finding the scale factor a dilation, we recommend working through each section in order. As ScaleFactor scrambled to add new customers, existing customers were demanding refunds. Even as doubts about its product emerged, ScaleFactor scored a term sheet for a $60 million funding round at the start of June 2019. Coatue Management, a large technology investor overseeing $16 billion in assets, led the new funding round, joined by Bessemer, <a href=\"http:\/\/peacekeeper.ru\/en\/news\/32704\">http:\/\/peacekeeper.ru\/en\/news\/32704<\/a> Canaan and others. None of this was known publicly last month, when Rathmann announced that ScaleFactor was closing.<\/p>\n<\/p>\n<ul>\n<li>You can also use scale factors to find out the original measurement of a shape.<\/li>\n<li>The formula for the scale factor is calculated by dividing the dimensions of the new shape by the dimensions of the original shape.<\/li>\n<li>\u201cWe really thought we could automate the entire back office of a small business,\u201d said Kurt Rathmann.<\/li>\n<li>At 17, he owned a company that installed lighting in Houston homes.<\/li>\n<li>When describing an enlargement you must state by how much the shape has been enlarged.<\/li>\n<\/ul>\n<p><h2>Forbes Community Guidelines<\/h2>\n<\/p>\n<p><p>Covid-19 swept the United States the following month, and existing customers weren\u2019t buying in; Robert and Cornelia Stang balked after being told their contract would jump from $500-a-month to $1,700. In the spring, investors discussed ScaleFactor\u2019s future before deciding to shutter operations, according to a person with knowledge of the discussions. \u201cThis gave them a push for sales,\u201d Stang recalled the ScaleFactor employee saying. He signed the $6,000 contract on June 18 to lock in the discount, even though his first bill wasn\u2019t due until October, according to a copy of the contract seen by Forbes. While his friends saved pennies for video games, he mowed lawns to save for his first business. At 17,  he owned a company that installed lighting in Houston homes.<\/p>\n<\/p>\n<p><h2>Finding the Scale Factor in Chemistry<\/h2>\n<\/p>\n<p><p>When learning about geometry transformations on the coordinate plane, dilations can be tricky since they are the only transformation that involves changing the shape of the original figure. In the case of dilating a figure, we use something called scale factor to determine whether to stretch a figure (make it larger) or shrink a figure (make it smaller) as well as by what factor. The scale factor, or linear scale factor, is the ratio of two corresponding side lengths of similar figures. Similar figures have the same shape but are of different sizes. The scale factor is used to solve geometric problems.1\tX\t\tResearch source You can use the scale factor to find the missing side lengths of a figure. Conversely, you can use the side lengths of two similar figures to calculate the scale factor.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Figure 03 illustrates the relationship between an image and its scale factor in terms of the new image being larger or smaller. When the scale factor, k, is greater than one, the result is an enlargement. When the scale factor, k, is less than one, the result is a reduction. Every dilation is based on [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[77],"tags":[],"class_list":["post-14684","post","type-post","status-publish","format-standard","hentry","category-bookkeeping-2"],"_links":{"self":[{"href":"https:\/\/muzaba.com\/index.php?rest_route=\/wp\/v2\/posts\/14684","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/muzaba.com\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/muzaba.com\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/muzaba.com\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/muzaba.com\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=14684"}],"version-history":[{"count":1,"href":"https:\/\/muzaba.com\/index.php?rest_route=\/wp\/v2\/posts\/14684\/revisions"}],"predecessor-version":[{"id":14685,"href":"https:\/\/muzaba.com\/index.php?rest_route=\/wp\/v2\/posts\/14684\/revisions\/14685"}],"wp:attachment":[{"href":"https:\/\/muzaba.com\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=14684"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/muzaba.com\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=14684"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/muzaba.com\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=14684"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}