The number of integral solutions x - y of the equations x - y - y - x - 20 and x - x - y - y - 65 is -

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Solving Homogeneous Differential Equations

The number of...

Question

The number of integral solutions $(x, y)$ of the equations $x \sqrt{y} + y \sqrt{x} = 20$ and $x \sqrt{x} + y \sqrt{y} = 65$ is :

0

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(x^{2} + y^{2}) d y = x y . d x

y = y (x)

y (1) = 1

y (x_{0}) = e

x_{0}

x + y + z = 3

x \geq 1, y \geq 0

z > 0

x + y + z + t = 29

x \geq 1, y \geq 2, z \geq 3

t \geq 0

x + y + z + t = 20,

x, y, z, t \geq - 1,

x + y + z + t = 20,

x \geq 0, y \geq 1, z \geq 2, t \geq 3,

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