MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN: 9781119256830
Author: Amos Gilat
Publisher: John Wiley & Sons Inc
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In Exercise 5.3, we determined that the joint probability distribution of Y₁, the number of married
executives, and Y₂, the number of never-married executives, is given by
3
2
() () (₁-3 4-)
(²)
9
where y₁ and y₂ are integers, 0≤ ₁ ≤ 3,0 ≤ y ≤ 3, and 1 ≤ ₁ + y2 ≤ 3. Find Cov(Y₁, Y₂).
Reference
P(V₁, Y2):
=
Of nine executives in a business firm, four are married, three have never married, and two are
divorced. Three of the executives are to be selected for promotion. Let Y₁ denote the number of
married executives and Y₂ denote the number of never-married executives among the three selected
for promotion. Assuming that the three are randomly selected from the nine available, find the joint
probability function of Y₁ and Y₂.
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Transcribed Image Text:Problem In Exercise 5.3, we determined that the joint probability distribution of Y₁, the number of married executives, and Y₂, the number of never-married executives, is given by 3 2 () () (₁-3 4-) (²) 9 where y₁ and y₂ are integers, 0≤ ₁ ≤ 3,0 ≤ y ≤ 3, and 1 ≤ ₁ + y2 ≤ 3. Find Cov(Y₁, Y₂). Reference P(V₁, Y2): = Of nine executives in a business firm, four are married, three have never married, and two are divorced. Three of the executives are to be selected for promotion. Let Y₁ denote the number of married executives and Y₂ denote the number of never-married executives among the three selected for promotion. Assuming that the three are randomly selected from the nine available, find the joint probability function of Y₁ and Y₂.
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