Prove that if (X) has the geometric density, then the memoryless property (P(x>s+t quad mid x>s)=P(x>t)) holds

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Prove that if \(X\) has the geometric density, then the "memoryless property" \(P(x>s+t \quad \mid x>s)=P(x>t)\) holds for every choice of positive integers \(s\) and \(t\).

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