If `m` and `n` are integers such that `3m+4n=100` ,what is the smallest possible value of `|m-n|` ?

If m and n are positive integers such that m^(n) = 1331 , then what is the value of ( m-1)^(n-1) ?

If m and n are two integers such that m = n^(2) - n , then (m^(2) - 2m) is always divisible by

IF m and n are integers then what is the value of int_0^pi sin mx sin nx dx if m ne n

If m and n are integers , then what is the value of int_(0)^(pi)" sin mxsinnx dx " , if m ne n ?

3.If m o* n are positive integers such that m^(2)+2n=n^(2)+2m+5, then the value of n is

If m,n are the positive integers (n gt 1) such that m^n = 121 , then value of (m-1)^(n +1) is :

If m and n are +ve integers such that (m+n)P_(2)=90 and m-np_(2)=30, the number of ordered pairs (m,n) of such integers is

If m and n are positive integers such that (m-n)^(2)=(4mn)/((m+n-1)) , then how many pairs (m, n) are possible?