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2. matrix A given by Let X have a three-dimensional normal distribution with mean vector u and covariance (2 1 and A 1 4 -2 3 -2 3 3. respectively. If Y1 = X1- X3 and Y2 = 3X2, determine the distribution of Y = (Y1, Y2). %3D

2. matrix A given by Let X have a three-dimensional normal distribution with mean vector u and covariance (2 1 and A 1 4 -2 3 -2 3 3. respectively. If Y1 = X1- X3 and Y2 = 3X2, determine the distribution of Y = (Y1, Y2). %3D

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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2. matrix A given by Let X have a three-dimensional normal distribution with mean vector u and covariance (2 1 and A= 1 4 -2 (3 -2 3 3 2 respectively. If Y1 = X1 - X3 and Y2 = 3X2, determine the distribution of Y = (Y1, Y2). %3D
Transcribed Image Text:2. matrix A given by Let X have a three-dimensional normal distribution with mean vector u and covariance (2 1 and A= 1 4 -2 (3 -2 3 3 2 respectively. If Y1 = X1 - X3 and Y2 = 3X2, determine the distribution of Y = (Y1, Y2). %3D
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