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Q2 Cars arrive at a parking lot at a rate of 20 per hour. Assume that a Poisson process model is appropriate. Answer the following questions. No derivations are needed but a justification of your answers is necessary. Q2(iv.) Assume that the lot opens at 8 a.m. what is the expected time at which the tenth car arrives at the parking lot. Q2(v.) What is the expected waiting time between the arrival of the 10th and 11th car? Q2(vi.) How is the waiting time between the arrival times of 10th and 12th car distributed? Write the density function of the waiting time.

Q2 Cars arrive at a parking lot at a rate of 20 per hour. Assume that a Poisson process model is appropriate. Answer the following questions. No derivations are needed but a justification of your answers is necessary. Q2(iv.) Assume that the lot opens at 8 a.m. what is the expected time at which the tenth car arrives at the parking lot. Q2(v.) What is the expected waiting time between the arrival of the 10th and 11th car? Q2(vi.) How is the waiting time between the arrival times of 10th and 12th car distributed? Write the density function of the waiting time.

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Q2 Cars arrive at a parking lot at a rate of 20 per hour. Assume that a Poisson process model is appropriate. Answer the following questions. No derivations are needed but a justification of your answers is necessary. Q2 (iv.) Assume that the lot opens at 8 a.m. what is the expected time at which the tenth car arrives at the parking lot. Q2(v.) What is the expected waiting time between the arrival of the 10th and 11th car? Q2(vi.) How is the waiting time between the arrival times of 10th and 12th car distributed? Write the density function of the waiting time.
Transcribed Image Text:Q2 Cars arrive at a parking lot at a rate of 20 per hour. Assume that a Poisson process model is appropriate. Answer the following questions. No derivations are needed but a justification of your answers is necessary. Q2 (iv.) Assume that the lot opens at 8 a.m. what is the expected time at which the tenth car arrives at the parking lot. Q2(v.) What is the expected waiting time between the arrival of the 10th and 11th car? Q2(vi.) How is the waiting time between the arrival times of 10th and 12th car distributed? Write the density function of the waiting time.
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