Problem 50509. Find the area between curves (P4)

Created by mansour torabi

Solve Later

{"parts":[{"partUri":"/matlab/document.xml","contentType":"application/vnd.mathworks.matlab.code.document+xml","content":"<?xml version=\"1.0\" encoding=\"UTF-8\"?><w:document xmlns:w=\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\"><w:body><w:p><w:pPr><w:pStyle w:val=\"heading\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>Area between curves - Problem 4</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></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>Find the area enclosed by the curves </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"false\"/></w:customXmlPr><w:r><w:t>x = y^4 - a</w:t></w:r></w:customXml><w:r><w:t> and </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"false\"/></w:customXmlPr><w:r><w:t>y = bx + c</w:t></w:r></w:customXml><w:r><w:t> for different </w:t></w:r><w:r><w:rPr><w:b/></w:rPr><w:t>a</w:t></w:r><w:r><w:t>, </w:t></w:r><w:r><w:rPr><w:b/></w:rPr><w:t>b</w:t></w:r><w:r><w:t> and </w:t></w:r><w:r><w:rPr><w:b/></w:rPr><w:t>c</w:t></w:r><w:r><w:t> coefficients</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></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>                          </w:t></w:r><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"420\"/><w:attr w:name=\"width\" w:val=\"560\"/><w:attr w:name=\"verticalAlign\" w:val=\"baseline\"/><w:attr w:name=\"altText\" w:val=\"\"/><w:attr w:name=\"relationshipId\" w:val=\"rId1\"/></w:customXmlPr></w:customXml></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>                                                                      Plot of curves for </w:t></w:r><w:customXml w:element=\"equation\"><w:customXmlPr><w:attr w:name=\"displayStyle\" w:val=\"false\"/></w:customXmlPr><w:r><w:t>a=1, b= 1 , c=-2</w:t></w:r></w:customXml></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t></w:t></w:r></w:p></w:body></w:document>","relationship":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/image","target":"/media/image1.png","relationshipId":"rId1"}]},{"partUri":"/media/image1.png","contentType":"image/png","content":"data:image/png;base64,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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: 601px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 300.5px; transform-origin: 407px 300.5px; vertical-align: baseline; "><div style="block-size: 20px; border-block-end-color: rgb(60, 60, 60); border-block-start-color: rgb(60, 60, 60); border-bottom-color: rgb(60, 60, 60); border-inline-end-color: rgb(60, 60, 60); border-inline-start-color: rgb(60, 60, 60); border-left-color: rgb(60, 60, 60); border-right-color: rgb(60, 60, 60); border-top-color: rgb(60, 60, 60); caret-color: rgb(60, 60, 60); color: rgb(60, 60, 60); column-rule-color: rgb(60, 60, 60); font-family: Helvetica, Arial, sans-serif; font-size: 20px; font-weight: 700; line-height: 20px; margin-block-end: 5px; margin-block-start: 3px; margin-bottom: 5px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 3px; outline-color: rgb(60, 60, 60); perspective-origin: 384px 10px; text-align: left; text-decoration: none; text-decoration-color: rgb(60, 60, 60); transform-origin: 384px 10px; white-space: pre-wrap; margin-left: 4px; margin-top: 3px; margin-bottom: 5px; 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="">Area between curves - Problem 4</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=""></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="">Find the area enclosed by the curves </span></span><span style="vertical-align:-5px"><img src="data:image/png;base64,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" width="66" height="19" style="width: 66px; height: 19px;"></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="vertical-align:-5px"><img src="data:image/png;base64,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" width="67" height="18" style="width: 67px; height: 18px;"></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=""> for different </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; ">c</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=""> coefficients</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=""></span></span></div><div style="block-size: 426px; 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 213px; text-align: left; transform-origin: 384px 213px; 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" style="vertical-align: baseline" src="data:image/png;base64,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" data-image-state="image-loaded"></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="">                                                                      Plot of curves for </span></span><span style="vertical-align:-5px"><img src="data:image/png;base64,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" width="126" height="18" style="width: 126px; height: 18px;"></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=""></span></span></div></div></div>

Solve

Solution Stats

98 Solutions
13 Solvers

Last Solution submitted on Dec 08, 2022

Last 200 Solutions

Problem Comments

1 Comment

1 Comment

Mehmet OZC on 21 Feb 2021

nice problem!

Solution Comments

Show comments

Problem Recent Solvers13

Problem Tags

Community Treasure Hunt

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

Start Hunting!

Problem 50509. Find the area between curves (P4)

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers13

Suggested Problems

More from this Author8

Problem Tags

Community Treasure Hunt

Problem 50509. Find the area between curves (P4)

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers13

Suggested Problems

More from this Author8

Problem Tags

Community Treasure Hunt

Players