The joint distribution of X and Y is: Pxy(0,0)=1/20, Px,y(0,1)=a, Px,y(0,2)=2/20 Px,y(1,0)=a, Px,y(1,1)=b, Pxy(1,2)=a Рxr2,0)32/20, Рх(2,1)-а, Ру/(2,2)-1/20 You want "a" to make the variance of Y as minimum as possible. X,Y xx(2,1)=a, Pxy(2,2)=1/20 The variance of Y equals. Select one: а. 6/25 b. 2/5 с. 1/2 d. 3/5 е. 3/10
The joint distribution of X and Y is: Pxy(0,0)=1/20, Px,y(0,1)=a, Px,y(0,2)=2/20 Px,y(1,0)=a, Px,y(1,1)=b, Pxy(1,2)=a Рxr2,0)32/20, Рх(2,1)-а, Ру/(2,2)-1/20 You want "a" to make the variance of Y as minimum as possible. X,Y xx(2,1)=a, Pxy(2,2)=1/20 The variance of Y equals. Select one: а. 6/25 b. 2/5 с. 1/2 d. 3/5 е. 3/10
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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