Problem 55600. Linear Motion 1

Created by Tanya Kuruvilla

Solve Later

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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: 152px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 76px; transform-origin: 407px 76px; 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 object travels N feet in the first second of travel, N feet again during the second second of travel and N feet again during the third second.</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 acceleration of the robot to the nearest hundredth ft/sec</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="">2</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></div><div style="block-size: 101px; 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 50.5px; text-align: left; transform-origin: 384px 50.5px; 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 55600. Linear Motion 1

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