If `int(x-1)/(x^2sqrt(2x^2-2x-1))dx`= `sqrt(f(x))/g(x)`+c then the value of `f(x)` and `g(x)` is

int_( then )(x-1)(dx)/(x^(2)(sqrt(2x^(2)-2x+1)))=(sqrt(f(x)))/(g(x))+c

If int((x-1)dx)/(x^(2)sqrt(2x^(2)-2x+1))=(sqrt(f(x)))/(g(x))+C, then f(x)=2x^(2)-2x+1 (b) g(x)=x+1g(x)=x( d) f(x)=sqrt(2x^(2)-2x)

Let int(x^((1)/(2)))/(sqrt(1-x^(3)))dx=(2)/(3)g(f(x))+c then

If int ( 2dx)/(sqrt(cot^2x - tan^2 x) ) = - sqrt(f(x) ) + c , then f(x) =

If int(xe^(x))/(sqrt(1+e^(x)))dx=f(x)sqrt(1+e^(x))-2log|g(x)|+c , then-

If f(x) = sqrt(2-x) and g(x) = sqrt(1-2x) , then the domain of fog (x) is

If f(x) = sqrt(2-x) and g(x) = sqrt(1-2x) , then the domain of fog (x) is

If f(x)=sqrt(2-x) and g(x)=sqrt(1-2x) ,then the domain of f[g(x)] is:

If int(2dx)/(((x-5)+(x-7))sqrt((x-5)(x-7)))=f(g(x))+c , then

If int(x(x-1))/((x^(2)+1)(x+1)sqrt(x^(3)+x^(2)+x))dx =(1)/(2)log_(e)|(sqrt(f(x))-1)/(sqrt(f(x))+1)|-tan^(-1)sqrt(f(x))+C, then The value of f(1) is