Problem 50462. Calculate quadrilateral Area: sides and diagonals 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 quadrilateral Area: sides (a,b, c, d) and diagonals (e, f) are given</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=\"226\"/><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></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> 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>Hint: use Bretschneider's formula</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: 352px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 176px; transform-origin: 407px 176px; 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 quadrilateral Area: sides (a,b, c, d) and diagonals (e, f) are given</span></span></div><div style="block-size: 232px; 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 116px; text-align: left; transform-origin: 384px 116px; 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="226" style="vertical-align: baseline;width: 269px;height: 226px" 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=""></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=""> 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="">Hint: use Bretschneider's formula</span></span></div></div></div>

Solve

Solution Stats

15 Solutions
9 Solvers

Last Solution submitted on Dec 27, 2021

Last 200 Solutions

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 50462. Calculate quadrilateral Area: sides and diagonals given

Solution Stats

Last 200 Solutions

Problem Recent Solvers9

Suggested Problems

More from this Author8

Problem Tags

Community Treasure Hunt

Problem 50462. Calculate quadrilateral Area: sides and diagonals given

Solution Stats

Last 200 Solutions

Problem Recent Solvers9

Suggested Problems

More from this Author8

Problem Tags

Community Treasure Hunt

Players