If `a,b` represent two distinct positive integers and thus `(aa)^b =abba` is a valid relation. Then the value of `(a6b b^a+ b^a a^b)` is

If a, b represents two distinct positive integers and thus (aa)^b = abba is a valid relation. Then the value of (a^b . b^a + b^a .a^b) is :

Two positive integers a and b such that a+b=a/b+b/a what is the value of a^(2)+b^(2)

Can you think of positive integers a, b such that a^(b) = b^(a) ?

Positive integers a and b are such that a+b=a/b+b/a What is the value of a^2 +b^2 ?

If a, b, c are distinct positive integers such that ab+bc+cage74 , then the minimum value of a^(3)+b^(3)+c^(3)-3abc, is

If a, b, c are distinct positive integers such that ab+bc+cage74 , then the minimum value of a^(3)+b^(3)+c^(3)-3abc, is

Let a,b be positive integers such that 2000 divides a^(a)b^(b). The least value of ab is