Let x and y be two 2-digit numbers such that y is obtained by recersing the digits of x. Suppose they also satisfy `x^(2)-y^(2)=m^(2)` for same positive integer m. The value of x + y + m is-

If x and y are two positive numbers such that x+y=32, then the minimum value of x^(2)+y^(2) is,

If x and y are two positive numbers such that x+y=32, then the maximum value of x^2+y^2 is ,

Let x and y be two different digits. If the sum of the two digit numbers formed by using both the digits is a perfect square, then value of x+y is

Suppose xy-5x+2y=30, where x and y are positive integers.Find the number of possible value of x .

X and Y are single digit natural number satisfying X^(2)+Y^(3)=793 find X+Y

The arithemetic mean and the geometric mean of two distinct 2 -digit numbers x and y are two integers one of which can be obtained by reserving the digits of the other (in base 10 representation).Then x+y equals

Two positive numbers x and y satisfy the condition 4x^(2)+ 25y^(2) = 20xy . Find the value of x : y.

Suppose xy-5x+2y=30, where x and y are positive integers. Find the number of possible values of x.

Suppose xy-5x+2y=30, where x and y are positive integers. Find the number of possible values of x.