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If \(w, x\) and \(y\) are integers such that \(w < x < y,\) are \(w, x\) and \(y\) consecutive integers?

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If \(w, x\) and \(y\) are integers such that \(w < x < y,\) are \(w, x\) and \(y\) consecutive integers?

by VJesus12 » Thu Jun 04, 2020 7:03 am

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If \(w, x\) and \(y\) are integers such that \(w < x < y,\) are \(w, x\) and \(y\) consecutive integers?

(1) \(y - w = 2\)

(2) The average (arithmetic mean) of \(w, x\) and \(y\) is \(x\)

[spoiler]OA=A[/spoiler]

Source: Magoosh
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