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Question

Solution of differential equation dydx+tanyx=xexsecy is


A

xsiny=ex(x22x+2)+C

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B

xsiny=ex(x+1)2+ex+C

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C

x2siny=ex(x1)2+ex+C

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D

xsiny=ex(x+1)2+C

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Solution

The correct option is A

xsiny=ex(x22x+2)+C


dydx+sinyxcosy=xexcosy

xcosydydx+siny=x2ex

xcosydy+sinydx=x2exdx

d(xsiny)=x2exdx

xsiny=ex(x22x+2)+C


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