Problem 55435. Mathematical formula

Created by Saleh Ibrahim

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>Find the value of the expression </w:t></w:r><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"38\"/><w:attr w:name=\"width\" w:val=\"107\"/><w:attr w:name=\"verticalAlign\" w:val=\"middle\"/><w:attr w:name=\"altText\" w:val=\"\"/><w:attr w:name=\"relationshipId\" w:val=\"rId1\"/></w:customXmlPr></w:customXml><w:r><w:t> given the values of variables </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>t</w:t></w:r><w:r><w:t> and </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>k</w:t></w:r><w:r><w:t>. Assume </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>g</w:t></w:r><w:r><w:t>=9.81</w:t></w:r></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: 38px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 19px; transform-origin: 407px 19px; vertical-align: baseline; "><div style="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 19px; text-align: left; transform-origin: 384px 19px; 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: 103px 8px; transform-origin: 103px 8px; unicode-bidi: normal; "><span style="">Find the value of the expression </span></span><img class="imageNode" style="vertical-align: middle;width: 107px;height: 38px" src="data:image/jpeg;base64,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" data-image-state="image-loaded" width="107" height="38"><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: 94px 8px; transform-origin: 94px 8px; unicode-bidi: normal; "><span style=""> given the values of variables </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: 2px 8px; transform-origin: 2px 8px; unicode-bidi: normal; "><span style="font-style: italic; ">t</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: 16px 8px; transform-origin: 16px 8px; unicode-bidi: normal; "><span style=""> and </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-style: italic; ">k</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: 31px 8px; transform-origin: 31px 8px; unicode-bidi: normal; "><span style="">. Assume </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-style: italic; ">g</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: 18px 8px; transform-origin: 18px 8px; unicode-bidi: normal; "><span style="">=9.81</span></span></div></div></div>

Solve

Solution Stats

71 Solutions
41 Solvers

Last Solution submitted on Nov 15, 2022

Last 200 Solutions

Problem Comments

Problem Recent Solvers41

Problem Tags

Community Treasure Hunt

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

Start Hunting!

Problem 55435. Mathematical formula

Solution Stats

Last 200 Solutions

Problem Comments

Problem Recent Solvers41

Suggested Problems

More from this Author5

Problem Tags

Community Treasure Hunt

Problem 55435. Mathematical formula

Solution Stats

Last 200 Solutions

Problem Comments

Problem Recent Solvers41

Suggested Problems

More from this Author5

Problem Tags

Community Treasure Hunt

Players