Version d'essai

Problem 1811. 05 - Vector Equations 3

Created by Samuel Thrysøe

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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>dVec</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>(Logarithmically spaced numbers between 1 and 10)</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>zVec</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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Version d'essai