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Let Y ~Exponential(λ) for some λ >0. Let yh ≥ 0. Prove that P(Y- That is,…

Let Y ~Exponential(λ) for some λ >0. Let yh ≥ 0. Prove that P(Y- Let Y ~Exponential(λ) for some λ >0. Let yh ≥ 0. Prove that P(Y- That is,... That is, conditional on knowing that Y – h, the random variable Y  h has the same distribution as Y did originally. This is called the memoryless property of the exponential distributions; it says that they immediately “forget” their past behavior