Suppose that a fast-food restaurant uses two independent clerks (who worked in parallel) during the busy lunch hour. The time (in minutes) for an order to be taken and filled at the register i is an...


Suppose that a fast-food restaurant uses two independent clerks (who worked in parallel) during the busy<br>lunch hour. The time (in minutes) for an order to be taken and filled at the register i is an exponential<br>random variable with rate Hi, i = 1, 2. Suppose both servers are busy when you arrive to the system, and<br>you are the next person in line. (That is, there is a single waiting line, and you are the next person to be<br>served when a clerk becomes available)<br>a) Find the probability that register 1 will be free in the next 3 minutes.<br>

Extracted text: Suppose that a fast-food restaurant uses two independent clerks (who worked in parallel) during the busy lunch hour. The time (in minutes) for an order to be taken and filled at the register i is an exponential random variable with rate Hi, i = 1, 2. Suppose both servers are busy when you arrive to the system, and you are the next person in line. (That is, there is a single waiting line, and you are the next person to be served when a clerk becomes available) a) Find the probability that register 1 will be free in the next 3 minutes.

Jun 04, 2022
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