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If \(x, y,\) and \(z\) are distinct positive integers, is \(x(y-z)\) less than \(y(x-z)?\)

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If \(x, y,\) and \(z\) are distinct positive integers, is \(x(y-z)\) less than \(y(x-z)?\)

by AAPL » Fri Mar 01, 2024 10:28 am

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If \(x, y,\) and \(z\) are distinct positive integers, is \(x(y-z)\) less than \(y(x-z)?\)

1) \(y > x\)
2) \(x > z\)

OA A
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