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xcos(y/x).dy/dx=ycos(y/x) + x ... find solution for this differential equation
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\[x \cos \left( \frac{ y }{ x} \right)\frac{ dy }{dx}=y \cos \left( \frac{ y }{ x} \right)+x\] \[Put y=vx,\frac{ dy }{dx }=v+x \frac{ dv }{ dx }\] \[x \cos v \left( v+x \frac{ dv }{ dx } \right)=vx \cos v+x\] \[vxcosv+x ^{2}\cos v \frac{ dv }{dx }=vx \cos v+x\] \[x ^{2}\cos v \frac{ dv }{ dx }=x\] \[x \cos v \frac{ dv }{ dx}=1\] separate the variables and integrate
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