Problem 52163. Peg Solitaire - Get Possible Moves

Created by Mehmet OZC

Solve Later

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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>For this initial board, we can move;</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"ListParagraph\"/><w:numPr><w:numId w:val=\"1\"/></w:numPr><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>the peg located on (2,4) to down (2) direction. </w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"ListParagraph\"/><w:numPr><w:numId w:val=\"1\"/></w:numPr><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>the peg located on (4,2) to right (6) direction</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"ListParagraph\"/><w:numPr><w:numId w:val=\"1\"/></w:numPr><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>the peg located on (6,4) to up (8) direction,</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"ListParagraph\"/><w:numPr><w:numId w:val=\"1\"/></w:numPr><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>the peg located on (4,6) to left (4) direction.</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>Write a function to list all the possible move for the given board.</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc 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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: 538.051px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 406.491px 269.026px; transform-origin: 406.497px 269.026px; vertical-align: baseline; "><div style="block-size: 20.5882px; 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: 383.49px 10.2941px; text-align: left; transform-origin: 383.496px 10.2941px; 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="">About </span></span><a target='_blank' href = "https://en.wikipedia.org/wiki/Peg_solitaire"><span style=""><span style="">Peg Solitaire</span></span></a><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: 20.5882px; 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: 383.49px 10.2941px; text-align: left; transform-origin: 383.496px 10.2941px; 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="">Consider following initial board; (1) indicates there is a peg and (0) indicates empty holes.</span></span></div><div style="background-color: rgb(247, 247, 247); block-size: 19.8529px; border-bottom-left-radius: 4px; border-bottom-right-radius: 4px; border-end-end-radius: 4px; border-end-start-radius: 4px; border-start-end-radius: 4px; border-start-start-radius: 4px; border-top-left-radius: 4px; border-top-right-radius: 4px; margin-block-end: 10px; margin-block-start: 10px; margin-bottom: 10px; margin-inline-end: 3px; margin-inline-start: 3px; margin-left: 3px; margin-right: 3px; margin-top: 10px; perspective-origin: 403.493px 9.92647px; transform-origin: 403.498px 9.92647px; margin-left: 3px; margin-top: 10px; margin-bottom: 10px; margin-right: 3px; "><div style="background-color: rgba(0, 0, 0, 0); border-bottom-left-radius: 0px; border-bottom-right-radius: 0px; border-end-end-radius: 0px; border-end-start-radius: 0px; border-inline-end-color: rgb(233, 233, 233); border-inline-end-style: solid; border-inline-end-width: 0.99954px; border-inline-start-color: rgb(233, 233, 233); border-inline-start-style: solid; border-inline-start-width: 0.99954px; border-left-color: rgb(233, 233, 233); border-left-style: solid; border-left-width: 0.99954px; border-right-color: rgb(233, 233, 233); border-right-style: solid; border-right-width: 0.99954px; border-start-end-radius: 0px; border-start-start-radius: 0px; border-top-left-radius: 0px; border-top-right-radius: 0px; margin-block-end: 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" data-image-state="image-loaded"></div><div style="block-size: 20.5882px; 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: 383.49px 10.2941px; text-align: left; transform-origin: 383.496px 10.2941px; 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="">For this initial board, we can move;</span></span></div><ul style="block-size: 79.4118px; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; perspective-origin: 390.499px 39.7059px; transform-origin: 390.499px 39.7059px; margin-top: 10px; margin-bottom: 20px; "><li style="block-size: 19.8529px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 362.5px 9.92647px; text-align: left; transform-origin: 362.5px 9.92647px; white-space: pre-wrap; margin-left: 56px; "><span style="block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">the peg located on (2,4) to down (2) direction. </span></span></li><li style="block-size: 19.8529px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 362.5px 9.92647px; text-align: left; transform-origin: 362.5px 9.92647px; white-space: pre-wrap; margin-left: 56px; "><span style="block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">the peg located on (4,2) to right (6) direction</span></span></li><li style="block-size: 19.8529px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 362.5px 9.92647px; text-align: left; transform-origin: 362.5px 9.92647px; white-space: pre-wrap; margin-left: 56px; "><span style="block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">the peg located on (6,4) to up (8) direction,</span></span></li><li style="block-size: 19.8529px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 362.5px 9.92647px; text-align: left; transform-origin: 362.5px 9.92647px; white-space: pre-wrap; margin-left: 56px; "><span style="block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">the peg located on (4,6) to left (4) direction.</span></span></li></ul><div style="block-size: 20.5882px; 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: 383.49px 10.2941px; text-align: left; transform-origin: 383.496px 10.2941px; 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="">Write a function to list all the possible move for the given board.</span></span></div><div style="block-size: 20.5882px; 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: 383.49px 10.2941px; text-align: left; transform-origin: 383.496px 10.2941px; 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>

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Problem 52163. Peg Solitaire - Get Possible Moves

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Problem 52163. Peg Solitaire - Get Possible Moves

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