Problem 55590. Coefficient of Static friction

Created by Tanya Kuruvilla

Solve Later

{"parts":[{"partUri":"/matlab/document.xml","contentType":"application/vnd.mathworks.matlab.code.document+xml","content":"<?xml version=\"1.0\" encoding=\"UTF-8\"?><w:document xmlns:w=\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\"><w:body><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>The coefficient of static friction between two surfaces is u.</w:t></w:r><w:r><w:t>  </w:t></w:r><w:r><w:t>What force must be used to move a W lb. crate on a horizontal surface? Round to the nearest whole number.</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t> </w:t></w:r><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"95\"/><w:attr w:name=\"width\" w:val=\"342\"/><w:attr w:name=\"verticalAlign\" w:val=\"baseline\"/><w:attr w:name=\"altText\" w:val=\"\"/><w:attr w:name=\"relationshipId\" w:val=\"rId1\"/></w:customXmlPr></w:customXml></w:p></w:body></w:document>","relationship":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/image","target":"/media/image1.jpeg","relationshipId":"rId1"}]},{"partUri":"/media/image1.jpeg","contentType":"image/jpeg","content":"data:image/jpeg;base64,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","relationship":null}],"relationships":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/document","target":"/matlab/document.xml","relationshipId":"rId1"}]}

<div style = "text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none solid rgb(0, 0, 0); white-space: normal; "><div style="block-size: 151.8px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 75.9px; transform-origin: 407px 75.9px; vertical-align: baseline; "><div style="block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">The coefficient of static friction between two surfaces is u.</span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">  </span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">What force must be used to move a W lb. crate on a horizontal surface? Round to the nearest whole number.</span></span></div><div style="block-size: 100.8px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 50.4px; text-align: left; transform-origin: 384px 50.4px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style=""> </span></span><img class="imageNode" width="342" height="95" style="vertical-align: baseline;width: 342px;height: 95px" src="data:image/jpeg;base64,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" data-image-state="image-loaded"></div></div></div>

Solve

Solution Stats

106 Solutions
50 Solvers

Last Solution submitted on Feb 01, 2023

Last 200 Solutions

Problem Recent Solvers50

Problem Tags

Community Treasure Hunt

Find the treasures in MATLAB Central and discover how the community can help you!

Start Hunting!

Problem 55590. Coefficient of Static friction

Solution Stats

Last 200 Solutions

Problem Recent Solvers50

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Problem 55590. Coefficient of Static friction

Solution Stats

Last 200 Solutions

Problem Recent Solvers50

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Players