[Y=f(x)sigma{[3 xi G],[x+1)f'(x)-2|x^(2)+x|f|x|=(e^(x^(2)))/(|x+1|),AA x>-1*gamma]],[f(O)=5d(f(x)=]

A function y=f(x) satisfies (x+1)f'(x)-2(x^(2)+x)f(x)=((e^(x))^(2))/((x+1)),AA x>1 If f(0)=5, then f(x) is

A function y=f(x) satisfies (x+1)f^(')(x)-2(x^(2)+x)f(x) = e^(x^(2))/(x+1), Aax gt -1 . If f(0)=5 , then f(x) is

A function y=f(x) satisfies (x+1)f^(prime)(x)-2(x^2+x)f(x)=(e^(x^2))/((x+1)),AA x > -1. If f(0)=5, then f(x) is

A function y=f(x) satisfies (x+1)f^(prime)(x)-2(x^2+x)f(x)=((e^x)^2)/((x+1)),AAx >-1. If f(0)=5, then f(x) is

A function y=f(x) satisfies (x+1)f^(prime)(x)-2(x^2+x)f(x)=((e^x)^2)/((x+1)),AAx >-1. If f(0)=5, then f(x) is

A function y=f(x) satisfies (x+1)f^(prime)(x)-2(x^2+x)f(x)=(e^x^2)/((x+1)),AAx > -1. If f(0)=5, then f(x) is

If (f(x))^(2)+f((1-x)/(1+x))=64x AA in D_(f) then

Let f(x)=ln x o* g(x)=e^(x). if f_(1)(x)=f(|x|),f_(2)(x)=f(|x|),f_(3)(x)=|f(|x|)|,g_(1)(x)=(1)/(g(|x|))

If f(x) = x^3 + x^2 f'(1) + xf^('')(2) + f^(''')(3), AA x in R then

If f(x) is a function satisfying f(x)-f(y)=(y^(y))/(x^(x))f((x^(x))/(y^(y)))AA x,y in R^(*) and f'(1)=1, then find f(x)