Problem 55320. Force and Motion 2

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>Two robots are pulling on an object in opposite directions. One robot pulls with a force of </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>F1</w:t></w:r><w:r><w:t> Newtons and the other with a force of </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>F2</w:t></w:r><w:r><w:t> Newtons.</w:t></w:r><w:r><w:t>  </w:t></w:r><w:r><w:t>Write a function that returns the net force </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>N </w:t></w:r><w:r><w:t>exerted on the object.</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=\"104\"/><w:attr w:name=\"width\" w:val=\"534\"/><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: 160.667px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 80.3333px; transform-origin: 407px 80.3333px; 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="">Two robots are pulling on an object in opposite directions. One robot pulls with a force 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: 0px 0px; transform-origin: 0px 0px; "><span style="font-style: italic; ">F1</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=""> Newtons and the other with a force 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: 0px 0px; transform-origin: 0px 0px; "><span style="font-style: italic; ">F2</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=""> Newtons.</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="">Write a function that returns the net force </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="font-style: italic; ">N </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="">exerted on the object.</span></span></div><div style="block-size: 109.667px; 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 54.8333px; text-align: left; transform-origin: 384px 54.8333px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><img class="imageNode" width="534" height="104" style="vertical-align: baseline;width: 534px;height: 104px" src="data:image/jpeg;base64,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" data-image-state="image-loaded"></div></div></div>

Solve

Solution Stats

589 Solutions
305 Solvers

Last Solution submitted on Sep 29, 2023

Last 200 Solutions

Problem Comments

1 Comment

1 Comment

Kellie on 24 Aug 2023

Nice Problem

Solution Comments

Show comments

Problem Recent Solvers305

Problem Tags

Community Treasure Hunt

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

Start Hunting!

Problem 55320. Force and Motion 2

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers305

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Problem 55320. Force and Motion 2

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers305

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Players