(See Solution) Generate independent random variables from two different discrete and continuous distributions and verify the Law of Large Numbers (LLN)
Question: Generate independent random variables from two different discrete and continuous distributions and verify the Law of Large Numbers (LLN) and the Central Limit Theorem (CLT). Submit sample plots as part of the assignment.
Deliverable: Word Document 
(See Steps) Consider the following joint probability mass function
![(Solution Library) Show that E[ g(X^2)Y|X ]=g(X^2)E[](/images/solutions/MC-solution-library-77083.jpg "(Solution Library) Show that E[ g(X^2)Y|X ]=g(X^2)E[ Y|X")
(Solution Library) Show that E[ g(X^2)Y|X ]=g(X^2)E[ Y|X
![[Solution Library] [Best Linear Predictor] Solve the](/images/solutions/MC-solution-library-77084.jpg "[Solution Library] [Best Linear Predictor] Solve the following prediction")
[Solution Library] [Best Linear Predictor] Solve the following prediction
![[All Steps] [Best Affine Predictor] Solve the](/images/solutions/MC-solution-library-77085.jpg "[All Steps] [Best Affine Predictor] Solve the following prediction")
[All Steps] [Best Affine Predictor] Solve the following prediction
Solution: Prepare a house of quality for a
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