यदि `g{f(x)}=|sin x|` और `f{g(x)}=(sin sqrt(x))^(2)` तो -

If g(f(x))=|sin x| and f(g(x))=(sin sqrt(x))^(2) then

If g(f(x))=|sin x| and f(g(x))=(sin(sqrt(x)))^(2) then

If g(f(x))= |sinx | and f(g(x))=(sin sqrt(x))^(2) , then

If g(f(x))=|sin x| and f(g(x))=(sin sqrt(x))^(2) then f(x)=sin^(2)x,g(x)=sqrt(x)f(x)=sin x,g(x)=|x|f(x=x^(2),g(x)=sin sqrt(x)f and g cannot be determined

If g(f(x))=|sinx|a n df(g(x))=(sinsqrt(x))^2 , then f(x)=sin^2x ,g(x)=sqrt(x) f(x)=sinx ,g(x)=|x| f(x=x^2,g(x)=sinsqrt(x) fa n dg cannot be determined

Let f(x)=2x-sin x and g(x)=3sqrt(x) . Then

Let f(x)=2x-sin x and g(x)=3sqrt(x) . Then

Let f:RR rarr RR and g: RR rarr RR be two functions such that (g o f) (x) = sin ^(2) x and ( f o g) (x) = sin (x^(2)) . Find f(x) and g(x) .