If
then show that P(x) P(y) = P(x + y) = P(y) P(x).
Given
.
We need to prove that P(x)P(y) = P(x + y) = P(y)P(x).
First, we will evaluate P(x)P(y).
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Now, we will evaluate P(y)P(x).
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Thus, P(x)P(y) = P(x + y) = P(y)P(x).
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