If m, n are natural numbers, for what values of m, does `2^(n)times5^(m)` ends in 5?

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

If m is the square of a natural number n, then n is

The A . M first 'n' natural numbers is

If (m-5, n + 3) = (7, 9), find the values of m and n.

If (m-5, n + 3) = (7, 9), find the values of m and n.

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 natural numbers such that 2^(m)-2^(n)=960, what is the value of m?10 (b) 12 (c) 15(d) cannot be determined

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

If L, M and N are natural number, then value of LM=M+N= ? (A) L+N=8+M (B) M^(2)=(N^(2))/(L+1) (C) M=L+2

If m and n are natural numbers such that sqrt(7+sqrt(48))=sqrt(m)+sqrt(n) then m^(2)+n^(2)=