If `a^(m^(n))=a^m.a^n`then the value of `m(n-1)-(n-1)` is

If (a^(m))^(n)=a^(m).a^(n) , find the value of : m(n - 1) - (n - 1)

The value of (m+n)^2+(m-n)^2 is:

For non-negative integers m and n a function is defined as follows: f(m,n)={n+1,ifm=0andf(m−1,1)ifm≠0,n=0andf(m−1,f(m,n−1))ifm≠0,n≠0}Then the value of f(1,1) is:

If (m-n)/(n)=(4)/(9) , what is 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 the G.M. of a and b is (a^(n)+b^(n))/(a^(n-1)+b^(n-1)) then find the value of n.

If 1/(1!11!)+1/(3!9!)+1/(5!7!)=(2^n)/(m!) then the value of m + n is

Let f be real valued function from N to N satisfying. The relation f(m+n)=f(m)+f(n) for all m,n in N . If domain of f is first 3m natural numbers and if the number of elements common in domain and range is m, then the value of f(1) is

Find the value of sum_(p=1)^n(sum_(m=p)^n.^nC_m.^m C_p)dot And hence, find the value of lim_(n->oo)1/(3^n)sum_(p=1)^n(sum_(m=p)^n.^n C_m.^m C_p)dot

If (a^(m))^(n)=a^(m^(n)) , then express 'm' in the terms of n is (agt0, ane0, mgt1, ngt1)