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7, Consider a matrid of two Gaussian distributions as follows 2² 1] +0.7 N ([^] [25 -0.5] P(x₁, x₂) = 0.3 N ( [²₁2₂] [23] _-2√₁ 0¹) What is the marginal distribution of X.. b.) What is the marginal distribution of X₂. © Compute ECX, Jand E(X₂) ob₂) Compute V(x₁) and V(X2), the variances of Kiandd- ٥٥١

7, Consider a matrid of two Gaussian distributions as follows 2² 1] +0.7 N ([^] [25 -0.5] P(x₁, x₂) = 0.3 N ( [²₁2₂] [23] _-2√₁ 0¹) What is the marginal distribution of X.. b.) What is the marginal distribution of X₂. © Compute ECX, Jand E(X₂) ob₂) Compute V(x₁) and V(X2), the variances of Kiandd- ٥٥١

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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7, Considen a matrid of two Gaussian distributions as follows p(x₁, x₂) = 0.3 N ( [²₁₂] 1 [ 2² } ]+0.7 N ( [0]603 001 0.1 0¹) What is the marginal distribution of X.. What is the marginal distribution of X₂. © Compute ECX, )and E(X₂) ob) Compute V(X₁) and V(X₂), the variances of Kiand diz En aten
Transcribed Image Text:7, Considen a matrid of two Gaussian distributions as follows p(x₁, x₂) = 0.3 N ( [²₁₂] 1 [ 2² } ]+0.7 N ( [0]603 001 0.1 0¹) What is the marginal distribution of X.. What is the marginal distribution of X₂. © Compute ECX, )and E(X₂) ob) Compute V(X₁) and V(X₂), the variances of Kiand diz En aten
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