2) Using the rules of the summation operator, derive each part of equation A.8. means you have to show that: That E[(x; – x)(y; – ỹ))=Ex;(y; – ÿ) i=1 i=1 Σ(x-X)y; i=1 and E[x;yi] – n(xy) and i=1 Be sure to show each step so I can see how you rearranged and combined terms. sWI

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 68E
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2) Using the rules of the summation operator, derive each part of equation A.8.
means you have to show that:
That
E(x; - x)(y; – y)]=Ex;(y¡ - y)
i=1
i=1
={(x; - x)y;
i=1
and
E[x;y;] – n(xy)
i=1
and
Be sure to show each step so I
can see how you rearranged and combined terms.
Transcribed Image Text:2) Using the rules of the summation operator, derive each part of equation A.8. means you have to show that: That E(x; - x)(y; – y)]=Ex;(y¡ - y) i=1 i=1 ={(x; - x)y; i=1 and E[x;y;] – n(xy) i=1 and Be sure to show each step so I can see how you rearranged and combined terms.
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