given cos y = xcos(l+y). prove that dy/dx = cos^2(l+y)/sinl
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Step-by-step explanation:
cosy=xcos(1+y)
differentiating both sides
-siny dy/dx=cos(1+y) + (-sin(1+y))dy/dx
dy/dx(sin(1+y) -siny)=cos(1+y)
dy/dx(sin(1+y)cos(1+y)-siny)=cos^2(1+y)
dy/dx(sin1)=cos^2(1+y)
dy/dx=cos^2(1+y)/sin1
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