Problem 55585. Coefficient of Sliding Friction

Created by Tanya Kuruvilla

Solve Later

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Round to the nearest hundredth.</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"-1\"/><w:attr w:name=\"width\" w:val=\"-1\"/><w:attr w:name=\"verticalAlign\" w:val=\"baseline\"/><w:attr w:name=\"altText\" w:val=\"\"/><w:attr w:name=\"relationshipId\" 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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: 153px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 76.5px; transform-origin: 407px 76.5px; vertical-align: baseline; "><div style="block-size: 63px; 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 31.5px; text-align: left; transform-origin: 384px 31.5px; 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="">A weight of W1 N rests on a horizontal plane. The plane is gradually inclined until at an angle θ = A</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="">o</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=""> with the horizontal, the mass just begins to slide.</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 is the coefficient of sliding friction between the block and the surface? Round to the nearest hundredth.</span></span></div><div style="block-size: 81px; 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 40.5px; text-align: left; transform-origin: 384px 40.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><img class="imageNode" style="vertical-align: baseline" 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" 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Problem 55585. Coefficient of Sliding Friction

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Problem 55585. Coefficient of Sliding Friction

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