Lisa entered a fast food chain to eat, and the chain can serve the food within X minutes after she enters. Suppose further that she eats her food within Y minutes after it is served, independent of the serving time. Let Z = X + Y be the total amount of time that Lisa stays inside the fast food chain. The PDFs of the random variables X and Y are shown below: 0.1 i. ii. fx(x) 10 15 20 I fy (y) 0.1 E fy(y) = 0.1e-0.1y 50 Y What is the probability that Lisa stays within the fast food chain for at most 18 minutes, i.e. P(Z ≤ 18)? What is the expected value (in minutes) that Lisa stays within the fast food chain?
Lisa entered a fast food chain to eat, and the chain can serve the food within X minutes after she enters. Suppose further that she eats her food within Y minutes after it is served, independent of the serving time. Let Z = X + Y be the total amount of time that Lisa stays inside the fast food chain. The PDFs of the random variables X and Y are shown below: 0.1 i. ii. fx(x) 10 15 20 I fy (y) 0.1 E fy(y) = 0.1e-0.1y 50 Y What is the probability that Lisa stays within the fast food chain for at most 18 minutes, i.e. P(Z ≤ 18)? What is the expected value (in minutes) that Lisa stays within the fast food chain?
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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