Problem 55620. Linear Motion 5

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>A robot moving down an incline for 3 seconds undergoes a uniform acceleration of </w:t></w:r><w:r><w:rPr><w:b/></w:rPr><w:t>a</w:t></w:r><w:r><w:t> ft/s2</w:t></w:r><w:r><w:t>. If the robot has an initial velocity of v1 ft/s when it starts down, what is its final velocity (v2) at the bottom of the incline? 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=\"90\"/><w:attr w:name=\"width\" w:val=\"320\"/><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: 20.4333px; 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: rgb(0, 0, 0); white-space: normal; "><div style="block-size: 146.5px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 73.25px; transform-origin: 407px 73.25px; 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: 261px 8px; transform-origin: 261px 8px; unicode-bidi: normal; "><span style="">A robot moving down an incline for 3 seconds undergoes a uniform acceleration of </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: 4px 8px; transform-origin: 4px 8px; unicode-bidi: normal; "><span style="font-weight: 700; ">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: 15.5px 8px; transform-origin: 15.5px 8px; unicode-bidi: normal; "><span style=""> ft/s2</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: 81.5px 8px; transform-origin: 81.5px 8px; unicode-bidi: normal; "><span style="">. If the robot has an initial velocity of v1 ft/s when it starts down, what is its final velocity (v2) at the bottom of the incline? Round to the nearest tenth.</span></span></div><div style="block-size: 95.5px; 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 47.75px; text-align: left; transform-origin: 384px 47.75px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><img class="imageNode" style="vertical-align: baseline" src="data:image/jpeg;base64,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" data-image-state="image-loaded"></div></div></div>

Solve

Solution Stats

229 Solutions
111 Solvers

Last Solution submitted on Sep 22, 2023

Last 200 Solutions

Problem Comments

2 Comments

2 Comments

William on 10 Sep 2022

The test answers in this problem are incorrect. They have used a factor of "t^2" rather than "t", so the units aren't correct.

Dyuman Joshi on 11 Sep 2022

William, the test answers have been corrected and I have rescored your solution as well.

Solution Comments

Show comments

Problem Recent Solvers111

Problem Tags

Community Treasure Hunt

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

Start Hunting!

Problem 55620. Linear Motion 5

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers111

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Problem 55620. Linear Motion 5

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers111

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Players