Check the differentiability if `f(x) = min. {1, x^(2), x^(3)}`.

Solve sin^(-1)xlecos^(-1)x graphically. Check the differentiability of f (x) =min. {sin^(-1)xlecos^(-1)x} . Also find the range of y = f(x)

Solve sin^(-1)xlecos^(-1)x graphically. Check the differentiability of f (x) =min. {sin^(-1)xlecos^(-1)x} . Also find the range of y = f(x)

Solve sin^(-1)xlecos^(-1)x graphically. Check the differentiability of f (x) =min. {sin^(-1)xlecos^(-1)x} . Also find the range of y = f(x)

Solve sin^(-1)xlecos^(-1)x graphically. Check the differentiability of f (x) =min. {sin^(-1)xlecos^(-1)x} . Also find the range of y = f(x)

If f (x) = min { 1, x^2 , x^3} then

Check the differentiability of f(x)=tan|x|-|x| at x=0

Consider the function f(x)={(1+x,xle2),(5-x,x>2):} Check the differentiability of f(x) at x=2.

If f(x)=min*(1,x^(2),x^(3)), then