Truck arrivals at a terminal follow a Poisson process with an average of 2 trucks per hour. Consider the scenario where a truck has just arrived at the terminal. An employee wants to make sure he has...


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Truck arrivals at a terminal follow a Poisson process with<br>an average of 2 trucks per hour.<br>Consider the scenario where a truck has just arrived<br>at the terminal. An employee wants to make sure he has enough time<br>to take a break. Let T be the waiting time (in hours) before the next<br>truck arrives. Determine the probability that this employee can take a<br>15-minute break, that is, calculate P (T> 0.25).<br>Question: What is the probability that this employee is waiting<br>more than an hour, knowing he's already waited 15 minutes?<br>

Extracted text: Truck arrivals at a terminal follow a Poisson process with an average of 2 trucks per hour. Consider the scenario where a truck has just arrived at the terminal. An employee wants to make sure he has enough time to take a break. Let T be the waiting time (in hours) before the next truck arrives. Determine the probability that this employee can take a 15-minute break, that is, calculate P (T> 0.25). Question: What is the probability that this employee is waiting more than an hour, knowing he's already waited 15 minutes?

Jun 09, 2022
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