y= sin^98x . cos^39x then find Dy/dx
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Answer:
Given
cos(x+y)=ysinx
Differentiating both sides with respect to x, we get
−sin(x+y){1+dxdy}=ycosx+sinxdxdy
−sin(x+y)−sin(x+y)dxdy=ycosx+sinxdxdy
⇒−sin(x+y)dxdy−sinxdxdy=ycosx+sin(x+y)
⇒{−sin(x+y)−sinx}dxdy=ycosx+sin(x+y)
⇒dxdy=sin(x+y)−sinxycosx+sin(x+y).
Step-by-step explanation:
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