" 8.If the derivative of "f(x)" w.r.t."x" is "((1)/(2)-sin^(2)x)/(f(x))," then "f(x)" is a periodic function with "

If the derivative of f(x)w.r.t.x is ((1)/(2)-sin^(2)x)/(f(x)) then f(x) is a periodic function with fundamental period

Derivative of (f@g)(x)w.r.t.g(x) is

The derivative of f(x)= 3x^2 +2x + 4 w.r.t. x is

The derivative of f(x)= 3x^2 +2x + 4 w.r.t. x is

If f'(x)=(1-2sin^(2)x)/(f(x)),(f(x)ge0,AAxinR "and" f(0)=1) then f(x) is a periodic function with the period

If f(x)=logx , then the derivative of f (logx)w.r.t.x is

Find the derivatives w.r.t. x : sin{f(x)}

What is the derivative of f'(lnx) w.r.t. x where f(x) = ln x .

Let f(x)=x(2-x), 0 le x le 2 . If the definition of 'f' is extended over the set R-[0, 2] by f(x+1)=f(x) then f is a periodic function with period.

Find the derivative of f (x) w.r.t. g(x) for the f(x) = e ^(sinx), g (x) = sin x