5.19 As a student drives to school, he encounters a traffic signal. This traffic signal stays green for 35 seconds, yellow for 5 seconds, and red for 60 seconds. Assume that the student goes to school each weekday between 8:00 and 8:30 a.m. Let X₁ be the number of times he encounters a green light, X₂ be the number of times he encounters a yellow light, and X3 be the number of times he encounters a red light. Find the joint distribution of X₁, X2, and X3.
5.19 As a student drives to school, he encounters a traffic signal. This traffic signal stays green for 35 seconds, yellow for 5 seconds, and red for 60 seconds. Assume that the student goes to school each weekday between 8:00 and 8:30 a.m. Let X₁ be the number of times he encounters a green light, X₂ be the number of times he encounters a yellow light, and X3 be the number of times he encounters a red light. Find the joint distribution of X₁, X2, and X3.
MATLAB: An Introduction with Applications
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Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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
Transcribed Image Text:5.19 As a student drives to school, he encounters a traffic signal. This traffic signal stays green for 35 seconds, yellow for 5 seconds, and red for 60 seconds. Assume that the student goes to school each weekday between 8:00 and 8:30 a.m. Let \( X_1 \) be the number of times he encounters a green light, \( X_2 \) be the number of times he encounters a yellow light, and \( X_3 \) be the number of times he encounters a red light. Find the joint distribution of \( X_1, X_2, \) and \( X_3 \).
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