Problem 1809. 05 - Vector Equations 1

Created by Samuel Thrysøe

Solve Later

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vector</w:t></w:r><w:r><w:t> </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>cVec</w:t></w:r><w:r><w:t>:</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"-1\"/><w:attr w:name=\"width\" w:val=\"-1\"/><w:attr w:name=\"relationshipId\" w:val=\"rId1\"/></w:customXmlPr></w:customXml></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:r><w:t>(all the numbers from 5 to -5 in increments of -0.2)</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:r><w:t>Using elementwise operations, calculate</w:t></w:r><w:r><w:t> </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>xVec</w:t></w:r><w:r><w:t>:</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"-1\"/><w:attr w:name=\"width\" w:val=\"-1\"/><w:attr w:name=\"relationshipId\" w:val=\"rId2\"/></w:customXmlPr></w:customXml></w:p></w:body></w:document>"},{"partUri":"/matlab/output.xml","contentType":"text/xml","content":"<?xml version=\"1.0\" encoding=\"UTF-8\" standalone=\"no\" ?><embeddedOutputs><metaData><evaluationState>manual</evaluationState><layoutState>code</layoutState><outputStatus>ready</outputStatus></metaData><outputArray type=\"array\"/><regionArray type=\"array\"/></embeddedOutputs>"},{"partUri":"/media/image1.png","contentType":"image/png","content":"data:image/png;base64,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"},{"partUri":"/media/image2.png","contentType":"image/png","content":"data:image/png;base64,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"}]}

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MAHMOUD ABDEL-LATIF on 12 Jun 2019

copy and paste from test suite

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Problem 1809. 05 - Vector Equations 1

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Problem 1809. 05 - Vector Equations 1

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