问题1810。05-矢量方程2

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{“关系”：[{“ RelativeType”：“ http：//schemas.mathworks.com/matlab/matlab/code/2013/relationships/document'“：” /matlab/document.xml“}，{“ RelatessType”：“ http：//schemas.mathworks.com/matlab/matlab/code/2013/relationships/outputs/output”，“ targetMode”，“ targetMode”：“ targetMode”：“：”“ RID2”，“ TARGET”：“/MATLAB/output.xml”}]，“ parts”：[{“ parturi”：“/matlab/document.xml”，“关系”：[{“ RelatessType”：“ http” http：//schemas.mathworks.com/matlab/code/2013/relationships/image“，“ targetMode”：“”，“”，“关系”：“ RID1”，“ target”：“ /media/image1.png”}，{“关系类型”：“ http：//schemas.mathworks.com/matlab/code/2013/relationships/image”，“ targetMode”：“”，“”，“关系”：“ RID2”：“ RID2”，“ target”，“ target”：“/媒体/Image2。：“/媒体/image3.png”}]，“ contentType”：“ application/vnd.mathworks.matlab.code.code.document+xml”，“ content”：“ <？xml版本= \” 1.0 \“ 1.0 \”“ utf-8 \”？> \ n <W：文档XMLNS：w = \“ http：//schemas.openxmlformats.org/wordprocessingml/2006/main \”> <w：body> <w：p> <w：p> <w：ppr> <w：\“ text \”/> </w：ppr> <w：r> <w：t>定义向量</w：t> </w：r> <w：r> <w：t> <：t> </W：T> </w：r> <w：r> <w：rpr> <w：i/> </w：rpr> <w：t> avec </w：t> </w：t> </w：r>在<w：rpr> <w：i/> </w：rpr> <w：t> bvec </w：t> </w：r> <w：r> <w：t>：</w：</w：</w：</w：</w：t> </w：r> </w：p> <w：p> <w：ppr> <w：pstyle w：val = \“ text \”/> </w：ppr> <w：customxml w：customxml w：element = \“ image \”> <w：customxmlpr> <w：attr w：name = \“ height \” w：val = \“  -  1 \”/> <w：attr w：attr w：attr\“ w：val = \”  -  1 \“/> <w：attr w：name = \”关系\“</w：p> <w：p> <w：ppr> <w：pstyle w：val = \“ text \”/> </w：ppr> <w：r> <w：t>和</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“ width \” w：val = \“  -  1 \”/> <w：attr w：name = \“ ressectiD \” w：val = \“ rid2 \”/> </w：customxmlpr> </w：</w：customxml> </w：p> <w：p> <w：ppr> <w：pstyle w：val = \“ teXT \“/> </w：ppr> <w：r> <w：t>使用elementwise操作，计算</w：t> </w：r> <w：r> <w：t> </t> </W：T> </w：r> <w：r> <w：rpr> <w：i/> </w：rpr> <w：t> yvec </w：t> </w：t> 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"}]}

Solve