Problem 50464. Calculate convex quadrilateral Area: sides and an angle given

Created by mansour torabi

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>Calculate convex quadrilateral Area: sides and an angle [degree] are given as follows:</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t></w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>                                                              </w:t></w:r><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"227\"/><w:attr w:name=\"width\" w:val=\"269\"/><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:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>Round the answer to four decimal places</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t></w:t></w:r></w:p></w:body></w:document>","relationship":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/image","target":"/media/image1.png","relationshipId":"rId1"}]},{"partUri":"/media/image1.png","contentType":"image/png","content":"data:image/png;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: 353px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 176.5px; transform-origin: 407px 176.5px; vertical-align: baseline; "><div style="block-size: 21px; 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 10.5px; text-align: left; transform-origin: 384px 10.5px; 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="">Calculate convex quadrilateral Area: sides and an angle [degree] are given as follows:</span></span></div><div style="block-size: 21px; 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 10.5px; text-align: left; transform-origin: 384px 10.5px; 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=""></span></span></div><div style="block-size: 233px; 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 116.5px; text-align: left; transform-origin: 384px 116.5px; 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="">                                                              </span></span><img class="imageNode" width="269" height="227" style="vertical-align: baseline;width: 269px;height: 227px" src="data:image/png;base64,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" data-image-state="image-loaded"></div><div style="block-size: 21px; 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 10.5px; text-align: left; transform-origin: 384px 10.5px; 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="">Round the answer to four decimal places</span></span></div><div style="block-size: 21px; 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 10.5px; text-align: left; transform-origin: 384px 10.5px; 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=""></span></span></div></div></div>

Solve

Solution Stats

24 Solutions
9 Solvers

Last Solution submitted on Nov 06, 2022

Last 200 Solutions

Problem Comments

1 Comment

1 Comment

Rafael S.T. Vieira on 6 Nov 2022 at 3:04

Nice.

Problem Recent Solvers9

Problem Tags

Community Treasure Hunt

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

Start Hunting!

Problem 50464. Calculate convex quadrilateral Area: sides and an angle given

Solution Stats

Last 200 Solutions

Problem Comments

Problem Recent Solvers9

Suggested Problems

More from this Author8

Problem Tags

Community Treasure Hunt

Problem 50464. Calculate convex quadrilateral Area: sides and an angle given

Solution Stats

Last 200 Solutions

Problem Comments

Problem Recent Solvers9

Suggested Problems

More from this Author8

Problem Tags

Community Treasure Hunt

Players