Given `f(x) = 2x, x > 0` ` , 0 , x le 0` then f(x) is ........

If f(x) = x for x le 0 = 0 for x gt 0 , then f(x) at x = 0 is

If f(x) = x for x le 0 = 0 for x gt 0 , then f(x) at x = 0 is

let f(x) = {:{( x^(2) , x le 0) , ( ax , x gt 0):} then f (x) is derivable at x = 0 if

let f(x) = {:{( x^(2) , x le 0) , ( ax , x gt 0):} then f (x) is derivable at x = 0 if

If f(x)=x for x le 0=0 for x t 0 , the f(x) at x=0 is

Let f(x) be defined on [-2,2] and is given by f(x) = {{:(x+1, - 2le x le 0 ),(x - 1, 0 le x le 2):} , then f (|x|) is defined as

If f(x ) = x "for" x le 0 =0 "for " x gt 0 then f(x) at x=0 is

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

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

If f: R to R defined by f(x) ={{:(2x+5, if, x gt 0),(3x-2, if, x le 0):} then f is