Problem 2018. Side of a rhombus

Created by Tanya Morton

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.JPEG"}],"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>If a rhombus has diagonals of length x and x+1, then what is the length of its side, y?</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>Image courtesy of</w:t></w:r><w:r><w:t> </w:t></w:r><w:hyperlink w:docLocation=\"http://upload.wikimedia.org/wikipedia/commons/b/b5/Rhombus.svg\"><w:r><w:t>Wikipedia</w:t></w:r></w:hyperlink><w:r><w:t>.</w:t></w:r></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.JPEG","contentType":"image/JPEG","content":"data:image/JPEG;base64,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"}]}

Solve

Solution Stats

6014 Solutions
3892 Solvers

Last Solution submitted on Aug 13, 2022

Last 200 Solutions

Problem Comments

1 Comment

1 Comment

Mostafa Nazmi on 17 Dec 2020

Interesting!

Solution Comments

Solution 6982264

1 Comment

1 Comment

Haoran Tian on 28 Nov 2021

nice one

Solution 6871474

2 Comments

2 Comments

Josh Klueber on 11 Nov 2021

tricky

Isabella Stellitano on 13 Nov 2021

good problem

Solution 5674830

1 Comment

1 Comment

john perkins on 4 May 2021

nice moderate problem!

Solution 4358515

1 Comment

1 Comment

song peng on 19 Dec 2020

unreasonable

Solution 3802853

1 Comment

1 Comment

Addison King on 23 Nov 2020

nice problem (:

Solution 2590300

1 Comment

1 Comment

Piero Cimule on 20 Jun 2020

y=sqrt((x^2+(x+1)^2)/4);

Solution 1889988

1 Comment

1 Comment

jack walker on 2 Aug 2019

This is confusing because the notation does not match the diagram

Problem Recent Solvers3892

Problem Tags

Community Treasure Hunt

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

Start Hunting!

Problem 2018. Side of a rhombus

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers3892

Suggested Problems

More from this Author10

Problem Tags

Community Treasure Hunt

Problem 2018. Side of a rhombus

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers3892

Suggested Problems

More from this Author10

Problem Tags

Community Treasure Hunt

Players