f(x)=[x]+sqrt({x})

Number of critical point of the function f(X) =x+ sqrt(|x|) is _______.

Number of critical point of the function f(X) =x+ sqrt(|x|) is _______.

Find the domains fo the following real valued functions: (i) f(x) = sqrt(4x-x^(2)) (ii) f(x) =sqrt(2-x) + sqrt(1+x) (iii) f(x) = (sqrt(3+x) + sqrt(3-x))/x (iv) f(x) = sqrt(|x|-x) , (v) f(x) = sqrt(x-|x|) (vi) f(x) = sqrt(|x|-x)

Let f(x)=x(x-sqrt(x+1)) . Then :

If a lt b " then f(x) " f(x) = sqrt((x -a)/(b-x)) is continuous on

f(x) = sqrt(x-2).sqrt(x-3)

The derivative of f(x) = (sqrt(x) + (1)/(sqrt(x)))^(2) is

The derivative of f(x) = (sqrt(x) + (1)/(sqrt(x)))^(2) is

If f(x)=x sqrt(ax-x^(2)) for a>0, then f(x) is

If f:A rarr B is an on to function such that f(x)= sqrt(|x|-x)+(1)/sqrt(|x|-x) then A and B are respectively