Problem 1814. 06 - Matrix Equations 2

Created by Samuel Thrysøe

Solve Later

{"relationships":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/document","targetMode":"","relationshipId":"rId1","target":"/matlab/document.xml"},{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/output","targetMode":"","relationshipId":"rId2","target":"/matlab/output.xml"}],"parts":[{"partUri":"/matlab/document.xml","relationship":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/image","targetMode":"","relationshipId":"rId1","target":"/media/image1.png"},{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/image","targetMode":"","relationshipId":"rId2","target":"/media/image2.png"},{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/image","targetMode":"","relationshipId":"rId3","target":"/media/image3.png"}],"contentType":"application/vnd.mathworks.matlab.code.document+xml","content":"<?xml version=\"1.0\" encoding=\"UTF-8\"?>\n<w:document xmlns:w=\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\"><w:body><w:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:r><w:t>Define the vectors</w:t></w:r><w:r><w:t> </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>aVec</w:t></w:r><w:r><w:t> and</w:t></w:r><w:r><w:t> </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>bVec</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>and</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:p><w:pPr><w:pStyle w:val=\"text\"/></w:pPr><w:r><w:t>Using matrix operations, calculate</w:t></w:r><w:r><w:t> </w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>yMat</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=\"rId3\"/></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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"},{"partUri":"/media/image3.png","contentType":"image/png","content":"data:image/png;base64,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"}]}

Solve

Solution Stats

619 Solutions
389 Solvers

Last Solution submitted on Sep 07, 2022

Last 200 Solutions

Problem Comments

Solution Comments

Solution 1140405

1 Comment

1 Comment

Elmar Zander on 17 Mar 2017

Sigh! There should really be some quality control on Cody, to save us from stupid problems like this...

Solution 304255

1 Comment

1 Comment

Evan on 14 Aug 2013

The third element of aVec in the the image contained within your problem description does not match the third element of aVec used in the test suite.

Problem Recent Solvers389

Suggested Problems

Find the numeric mean of the prime numbers in a matrix.

7784 Solvers
Find the alphabetic word product

2742 Solvers
Extract leading non-zero digit

1585 Solvers
Min of a Matrix

609 Solvers
Matlab Basics - Logical Tests I

219 Solvers

More from this Author26

07 - Common functions and indexing 5

350 Solvers
07 - Common functions and indexing 6

390 Solvers
07 - Common functions and indexing 3

357 Solvers
07 - Common functions and indexing 2

356 Solvers
04 - Scalar Equations 2

449 Solvers

Problem Tags

Community Treasure Hunt

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

Start Hunting!

Trial software