Problem 50452. Calculate Triangle Area: A, B and Beta is given

Created by mansour torabi

Solve Later

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w:name=\"relationshipId\" w:val=\"rId1\"/></w:customXmlPr></w:customXml><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 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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: 275px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 137.5px; transform-origin: 407px 137.5px; 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 Triangle Area: </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-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: 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="font-weight: 700; ">B</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=""> 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: 0px 0px; transform-origin: 0px 0px; "><span style="font-weight: 700; ">Beta</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=""> [degree] is given as follows:</span></span></div><div style="block-size: 215px; 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 107.5px; text-align: left; transform-origin: 384px 107.5px; 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="209" style="vertical-align: baseline;width: 269px;height: 209px" 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" data-image-state="image-loaded"><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></div>

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Last Solution submitted on Sep 01, 2023

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CXD on 20 Aug 2022

There are possibly two correction answer for this problem.

Rafael S.T. Vieira on 6 Nov 2022

In the 2nd test, there is a second possible valid answer, 3.3085. The problem description should state that the highest area value should be chosen in case of two possible solutions or accept both answers.

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Problem 50452. Calculate Triangle Area: A, B and Beta is given

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Problem 50452. Calculate Triangle Area: A, B and Beta is given

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