[" If "R,n in N,n" is odd and "0

Let f(x)=x^(m/n) for x in R where m and n are integers , m even and n odd and 0

Suppose a gt 0 and n in N is odd. Let f : R to R be defined by f(x) = (a-x^(n))^(1//n) , then f(f(x)) is equal to:

If a skew -symmetric A is order n xx n , where n is odd then A^(n) is :

If R, n are positive integers, n is odd, 0lt F lt1" and if " (5sqrt(5)+11)^(n)=R+F, then prove that (R+F).F=4^(n)

If R, n are positive integers, n is odd, 0lt F lt1" and if "(5sqrt(5)+11)^(n)=R+F, then prove that (R+F).F=4^(n)

Let f(x)=x^((m)/(n)) for x in R where m and n are integers,m even and n odd and '0

If (n-m) is odd and |m|ne|n| then int_(0)^(pi)cosmxsinnxdx=..........

If R, n are positive integers, n is odd, 0lt F lt1" and if "(5sqrt(5)+11)^(n)=R+F, then prove that R is an even integer and