[" Let "f(x)={[x^(2);,x>=0],[," ax; "x<0]" .Find real values of 'a' such that "f(x)" is strictly monotonically increasing at "],[x=0]

Let f(x)={x^(2);x>=0ax;x<0 Find real values of a such that f(x) is strictly monotonically increasing at x=0

Let f(x)={:{[x^(2) if xlex_(0)], [ax +b if xgtx_(0)]:} if 'f' is differentiable at x_(0) then

Let f(x)={:{(x^(2),x ge 0),(ax, x lt 0):} . Find real values of a such that f(x) is strictly monotonically increasing at x = 0 .

Let f(x) = [(x^(2),x le 0),(ax + b, x gt 0)] lim The values of a and b for which the function f(x) is continuous on the whole real line 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

Let f(x)={x^2|(cos)pi/x|, x!=0 and 0,x=0,x in RR, then f is

Let f(x)={[((e^(3x)-1))/(x),,x!=0],[3,,x=0]} then 2f'(0) is

Let f(x)={(e^x-1+ax)/x^2, x>0 and b, x=0 and sin(x/2)/x , x<0 , then