Problem 55610. Linear Motion 3

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>Suppose a robot is moving in a straight line and steadily increases its speed.  It moves from v1 ft/s to v1+2 ft/s in the first second and v2 ft/s to v2+3 ft/s in the next second.  What is the total acceleration in ft/sec2? 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=\"95\"/><w:attr w:name=\"width\" w:val=\"323\"/><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="">Suppose a robot is moving in a straight line and steadily increases its speed.  It moves from v1 ft/s to v1+2 ft/s in the first second and v2 ft/s to v2+3 ft/s in the next second.  What is the total acceleration in ft/sec2? Round to the nearest tenth.</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" width="323" height="95" style="vertical-align: baseline;width: 323px;height: 95px" src="data:image/jpeg;base64,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" data-image-state="image-loaded"></div></div></div>

Solve

Solution Stats

112 Solutions
62 Solvers

Last Solution submitted on Jan 20, 2023

Last 200 Solutions

Problem Recent Solvers62

Problem Tags

Community Treasure Hunt

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

Start Hunting!

Problem 55610. Linear Motion 3

Solution Stats

Last 200 Solutions

Problem Recent Solvers62

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Problem 55610. Linear Motion 3

Solution Stats

Last 200 Solutions

Problem Recent Solvers62

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Players