" If "m" and "n" be two natural numbers such that "m^(n)=25," then "n^(m)" is "

If m and n be the two natural numbers such that m^(n)=25, then the value of n^(m) is

If m and n are the two natural number such that m^(n)=25 , then find the value of n^(m) :-

If m and n are the two natural number such that m^(n)=25 , then find the value of n^(m) :-

If m and n are the two natural number such that m^(n)=25 , then find the value of n^(m) :-

If m and n are the two natural number such that m^(n)=9 , then find the value of n^(m) :-

If m and n are natural numbers, than root(m)(n) is

Second law if a any non -zero rational number and m and n are natural numbers such that m>n then a^(m)-:a^(n)=a^(m)-n or (a^(m))/(a^(n))=a^(m)-n

There exist natural numbers,m & n such that m^(2)=n^(2)+2010.

If m and n are two distinct numbers such that m >n, then prove that m^2-n^2 ,2mn and m^2+n^2 is a Pythagorean triplet.