Let h(x) = Min. `(x, x^(2))`, for every real number x, then

Let h(x) = min {x, x^2}, for every real number of X. Then (A) h is continuous for all x (B) h is differentiable for all x (C) h^'(x) = 1, for all x > 1 (D) h is not differentiable at two values of x

Let h(x) = min {x, x^2} , for every real number of X. Then (A) h is continuous for all x (B) h is differentiable for all x (C) h^'(x) = 1, for all x > 1 (D) h is not differentiable at two values of x

Let h(x) = min {x, x^2} , for every real number of X. Then (A) h is continuous for all x (B) h is differentiable for all x (C) h^'(x) = 1, for all x > 1 (D) h is not differentiable at two values of x

Let h(x) = min {x, x^2} , for every real number of X. Then

Let h(x)="min "{x,x^(2)} for every real number of x. Then, which one of the following is true?

Let f(x)=min{x,x^(2)}, for every x in R Then