[" If "f(x)=x^(n),n in N" and "gof(x)=ng(x)" then "g(x)],[" can be "]

If f(x)=x^n , n in Nandgof(x)=ng(x) then g(x) can be

If f (x) =x^(m) and g(x) =x^(n) does f^(@) g=g^(@) f?

Let f(x)= [(g(x)-g(-x))/(f(x)+f(-x))]^(m) such that m =2n in N and f(-x) ne -f(x) then f(x) is

f_(n)(x)=e^(f_(n-1)(x))" for all "n in N and f_(0)(x)=x," then "(d)/(dx){f_(n)(x)} is

f_(n)(x)=e^(f_(n-1)(x))" for all "n in N and f_(0)(x)=x," then "(d)/(dx){f_(n)(x)} is

f_(n)(x)=e^(f_(n-1)(x))" for all "n in N and f_(0)(x)=x," then "(d)/(dx){f_(n)(x)} is

f_(n)(x)=e^(f_(n-1)(x))" for all "n in N and f_(0)(x)=x," then "(d)/(dx){f_(n)(x)} is

f_(n)(x)=e^(f_(n-1)(x))" for all "n in N and f_(0)(x)=x," then "(d)/(dx){f_(n)(x)} is

Let f: RvecR and g: Rvec be two functions such that fog(x)=sinx^2a n d gof(x)= sin^2x dot Then, find f(x)a n dg(x)dot