Q1) prove the following below i). Corr(X , Y ) ∈ [−, 1, 1] ii) E(X|Y) = E(X) or E(Y|X) = E(Y) ⇒ Corr(X,Y) = 0 iii). If Y =a+bX a,b∈R, then Var(Y)=b2Var(X)
Q1) prove the following below i). Corr(X , Y ) ∈ [−, 1, 1] ii) E(X|Y) = E(X) or E(Y|X) = E(Y) ⇒ Corr(X,Y) = 0 iii). If Y =a+bX a,b∈R, then Var(Y)=b2Var(X)
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter3: Triangles
Section3.5: Inequalities In A Triangles
Problem 35E: Prove by the indirect method: Given: MPN is not isosceles Prove: PMPN
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Q1) prove the following below
i). Corr(X , Y ) ∈ [−, 1, 1]
ii) E(X|Y) = E(X) or E(Y|X) = E(Y) ⇒ Corr(X,Y) = 0
iii). If Y =a+bX a,b∈R, then Var(Y)=b2Var(X)
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