if `int(dx)/(f(x))=log(f(x))^2+C` then

If int(1)/(f(x))dx=log[f(x)]^(2)+c , then f(x)=

If int(1)/(f(x))dx=log[f(x)]^(2)+c , then f(x)=

STATEMENT-1 : If int(1)/(f(x))dx=2log|f(x)|+c , then f(x)=(x)/(2) . STATEMENT-2 : When f(x)=(x)/(2) , then int(1)/(f(x))dx=int(2)/(x)dx=2log|x|+c STATEMENT-3 : inte^(x^(2))dx=e^(x^(2))+c

int(f'(x))/(f(x))dx=log f(x)+c

int(f'(x))/(f(x)log{f(x)})dx=

int (f'(x))/(f(x)log f(x))dx=

If int (1)/(f(x))dx=log [ f(x)]^(2)+c , then f(x) is equal to:

int3^x(f(x)log3+f'(x))dx=