Let `h (x) = min (x, x^2), x in R`, then `h (x)` is

Let [t] denote the greatest integer less than or equal to t. Let f (x) = x-[x], g(x) = 1-x+[x], and h(x) = min{f(x), g(x)}, x in [-2,2]. Then h is :

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

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

Let f(x)=min{tan x,cot x}AA x in R, find

If f: R to R, g , R to R be two funcitons, and h(x) = 2 "min" {f(x) - g(x),0} then h(x)=

If f: R to R, g , R to R be two funcitons, and h(x) = 2 "min" {f(x) - g(x),0} then h(x)=