If a and b are positive integers such that `a^(2)-b^(4)=2009,` find a+b

If a and b are positive integers such that a^(2)-b^(4)=2009, then a+b^(2)=lamda^(2). "The value"|lamda| is

If a and b are positive integers such that a^(2)-b^(4)=2009, then a+b^(2)=lamda^(2). "The value"|lamda| is

If a and b are positive integers then

a and b are two positive integers such that a^(b)timesb^(a)=800 . Find the a and b.

If a and b are positive integers such that a^(b)=125 , then (a-b)^(a+b-4) is equal to

a and b are positive integers such that a^(2) - b^(2) is a prime number. Then a^(2) - b^(2) =

If a and b be two positive integers (agtb) such that a^(2)-b^(2)=399 , then find the value of a and b .

If a and b are positive numbers such that a^(2) + b^(2) = 4 , then find the maximum value of a^(2) b .