Problem 55625. Linear Motion 6

Created by Tanya Kuruvilla

Solve Later

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Round to the nearest tenth.</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: 147px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 73.5px; transform-origin: 407px 73.5px; 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="">An experimental vehicle traveling at v1 m/s is brought to a full stop in t seconds. How far does it travel before stopping? Round to the nearest tenth.</span></span></div><div style="block-size: 96px; 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 48px; text-align: left; transform-origin: 384px 48px; 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 55625. Linear Motion 6

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