Let `f(x) =|x^2-4x+3|ln x+2(x-2)^(1/3) xgt 0` `h(x) = x-1; x in Q ; x^2-x-2; x not in Q` f(x) is non differentiable at points and the sum of corresponding x value(s) is

Let f(x)=|x^(2)-4x+3|ln x+2(x-2)^((1)/(3))x>0h(x)=x-1;x in Q;x^(2)-x-2;x neg in Qf(x) is non differentiable at points and the sum of corresponding x value(s) is

Define: f (x) =|x^(2)-4x +3| ln x+2 (x-2)^(1//3) , x gt 0 h (x)= {{:(x-1"," , x in Q),(x ^(2) -x-2"," , x cancel (in)Q):} f (x) is non-differentiable at…… points and the sum of corresponding x value (s) is ……

Define: f (x) =|x^(2)-4x +3| ln x+2 (x-2)^(1//3) , x gt 0 h (x)= {{:(x-1"," , x in Q),(x ^(2) -x-2"," , x cancel (in)Q):} f (x) is non-differentiable at…… points and the sum of corresponding x value (s) is ……

Define: f (x) =|x^(2)-4x +3| ln x+2 (x-2)^(1//3) , x gt 0 h (x)= {{:(x-1"," , x in Q),(x ^(2) -x-2"," , x cancel (in)Q):} h (x) is discontinous at x =……

Define: f (x) =|x^(2)-4x +3| ln x+2 (x-2)^(1//3) , x gt 0 h (x)= {{:(x-1"," , x in Q),(x ^(2) -x-2"," , x cancel (in)Q):} h (x) is discontinous at x =……

If f(x)=|2-|x-3|| is non differentiable in X in S . Then value of underset(x in S) sum (f(f(x)) is

If f(x)=|2-|x-3|| is non differentiable in X in S . Then value of underset(x in S) sum (f(f(x)) is

Let f(x)={2x+3 for x 1 if f(x) is everywhere differentiable, prove that f(2)=-4