Find two numbers x and y such that their sum is 35 and the product `x^2y^5` is a maximum.

Find two numbers x, y such that |x+y|=|x|+|y|

Find two positive numbers x and y such that x+y = 60 and xy^3 is maximum.

Find two numbers with sum 4 and product 2.

Find two positive numbers x and y such that x+y=60 and x y^3 is maximum.

Find two numbers whose sum is 24 and whose product as large as possible.

Find two numbers whose sum is 6 and product is 9.

The arithmetic mean of two numbers x and y is 3 and geometric mean is 1. Then x^(2) + y^(2) is equal to

Are there numbers x, y such that |x+y|lt|x|+|y| ?

Two distinct numbers x and y are choosen from 1, 2, 3, 4, 5. The probability that the arithmetic mean of x and y is an integer is a)0 b)1/5 c)3/5 d)2/5