Problem 55575. Calculate the acceleration of a crate

Created by Tanya Kuruvilla

Solve Later

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Round the answer to the nearest hundredths.</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=\"95\"/><w:attr w:name=\"width\" w:val=\"280\"/><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: 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="">What is the acceleration of a crate if two robots apply F1 N and F2 N of force respectively and a frictional force of FR N acts in the opposite direction of the motion? The mass of the crate is m kg. Round the answer to the nearest hundredths.</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; "><img class="imageNode" style="vertical-align: baseline" 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" 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Problem 55575. Calculate the acceleration of a crate

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Problem 55575. Calculate the acceleration of a crate

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