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Suppose we are running a random process whose lifespan is distributed as Exponential(1). We start the process at a random time T drawn uniformly from

Suppose we are running a random process whose lifespan is distributed as Exponential(1). We start the process at a random time T drawn uniformly from [0, 10], and observe that the random process terminates at time X. What can we infer about the start time T

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