Solution of differential equation dydx+tanyx=xexsecy is
xsiny=ex(x2−2x+2)+C
xsiny=ex(x+1)2+ex+C
x2siny=ex(x−1)2+ex+C
xsiny=ex(x+1)2+C
dydx+sinyxcosy=xexcosy
⇒xcosydydx+siny=x2ex
⇒xcosydy+sinydx=x2exdx
⇒∫d(xsiny)=∫x2exdx
⇒xsiny=ex(x2−2x+2)+C
equals
A. − cot (exx) + C
B. tan (xex) + C
C. tan (ex) + C
D. cot (ex) + C