The general solution of the differential equation \frac{d y}{d x}+\sin \frac{x+y}{2}=\sin \frac{x-y}{2} is

Correct Answer is : logetany4=−2sinx2+C

\log _{e}|\tan \frac{y}{2}|=-2 \sin \frac{x}{2}+C

\log _{e}|\tan \frac{y}{4}|=2 \sin \frac{x}{2}+C

\log _{0} \tan \frac{y}{2}=-\sin \frac{x}{2}+C

\log _{e} \tan \frac{y}{4}=-2 \sin \frac{x}{2}+C

UPSEE 2017 Solved Paper

Question : 112 of 150

Marks: +1, -0

The general solution of the differential equation

+sin‌

x+y

=sin‌

x−y

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