c) Let Y be the random variable with the time to hear an owl from your room's open window (in hours). Assume that the probability that you still need to wait to hear the owl after y hours is: 0.3e-0.5 y + 0.5e¬0.25 y Find the probability that you need to wait between 2 and 4 hours to hear the owl, compute and display the probability density function graph as well as a histogram by the minute. Compute and display in the graphics the mean, variance, and quartiles of the waiting times.

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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Let ? be the random variable with the time to hear an owl from your room’s open window (in
hours). Assume that the probability that you still need to wait to hear the owl after ? hours is:
0. 71e−0.5 ? + 0. 28e−0.25 ? (careful: period numbers!)


Find the probability that you need to wait between 2 and 4 hours to hear the owl, compute and
display the probability density function graph as well as a histogram by the minute. Compute
and display in the graphics the mean, variance, and quartiles of the waiting times.

c) Let Y be the random variable with the time to hear an owl from your room's open window (in
hours). Assume that the probability that you still need to wait to hear the owl after y hours is:
0. Зе 0.5 у + 0.бе-0.25 у
Find the probability that you need to wait between 2 and 4 hours to hear the owl, compute and
display the probability density function graph as well as a histogram by the minute. Compute
and display in the graphics the mean, variance, and quartiles of the waiting times.
Transcribed Image Text:c) Let Y be the random variable with the time to hear an owl from your room's open window (in hours). Assume that the probability that you still need to wait to hear the owl after y hours is: 0. Зе 0.5 у + 0.бе-0.25 у Find the probability that you need to wait between 2 and 4 hours to hear the owl, compute and display the probability density function graph as well as a histogram by the minute. Compute and display in the graphics the mean, variance, and quartiles of the waiting times.
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