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MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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Question 2
Suppose that the latest census indicates that for every 10 young people available to work only 4 are
employed. Suppose a random sample of 20 young graduates is selected.
Required:
a) What is the probability that they are all employed?
b) What is the probability that none of them are employed?
c) What is the probability that at least four are employed?
d) What is the probability that at most fifteen are employed?
e) What is the probability that the number of young graduates who are employed is greater than
ten but less than fifteen?
) What is the expected number of graduates who are not employed?
g) What is the standard deviation for the number of graduates who are not employed?
Transcribed Image Text:Question 2 Suppose that the latest census indicates that for every 10 young people available to work only 4 are employed. Suppose a random sample of 20 young graduates is selected. Required: a) What is the probability that they are all employed? b) What is the probability that none of them are employed? c) What is the probability that at least four are employed? d) What is the probability that at most fifteen are employed? e) What is the probability that the number of young graduates who are employed is greater than ten but less than fifteen? ) What is the expected number of graduates who are not employed? g) What is the standard deviation for the number of graduates who are not employed?
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Question 1 [25]
In a survey conducted among a random sample of students the following observations were made 
regarding their gender and learning environment preferences during the COVID-19 pandemic:
168 prefer online learning
202 prefer face to face learning
180 prefer blended learning
34 male students prefer online learning and 70 male students prefer blended learning
106 female students prefer face to face learning
d) If it’s known that the student is female, what is the probability that this student prefers online 
learning.
e) Using a practical example, explain the difference between mutually exclusive events and 
independent events.

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