[" Let "f(x)=15-|x-10|;x in R." Then the sum of all values of "x," at which the function,"g(x)=f(f(x))],[" is not differentiable is "]

Let f(x) = 15 -|x-10|, x in R . Then, the set of all values of x, at which the function, g(x) = f(f(x)) is not differentiable, is

Let f(x) = 15 -|x-10|, x in R . Then, the set of all values of x, at which the function, g(x) = f(f(x)) is not differentiable, is

Let f (x) = 10 - |x-5| , x in R, then the set of all values of x at which f (f(x)) is not differentiable is

Let f (x) = 10 - |x-5| , x in R, then the set of all values of x at which f (f(x)) is not differentiable is

Let f(x)=15-|x-10| and g(x)=f(f(x)) then g(x) is non differentiable

Let f(x)=sqrt(x^(2)-4x) and g(x) = 3x . The sum of all values for which f(x) = g(x) is

Let f: R -{3} to R-{1} be defined by f(x) =(x-2)/(x-3) Let g: R to R be given as g(x)=2x-3. Then, the sum of all the values of x for which f^(-1) (x)+g^(-1) (x)=(13)/2 is equal to

A function f:R rarr R" satisfies the equation f(x+y)=f(x)f(y) for all values of x" and "y and for any x in R,f(x)!=0 . Suppose the function is differentiable at x=0" and "f'(0)=2 , then for all x in R,f(x)=

Let g(x) be the inverse of an invertible function f(x), which is differentiable for all x, then g'f(x) is equal to