Hi could you help solve the exercise. I wrote it to another platform, as this one doesn't contain needed marks. Let y1, . . . , yn real numbers, and let y = ₁yi be their arithmetic mean.nShow that for any real number a the formula holds the so-callednni=1מיΣ(vi-a)^2 = Σ(vi-ÿ)^2 + n(ÿ-a)^2 |i=1Guidance: start from the representation (yi − a)² = (yi − ỹ + ÿ − a).^2. And otheroption: revert this to the previous task.

Given that y-=∑yi/n We have to show that ∑(yi-a)2=∑(yi-y-)2+n(y--a)2

= Let y1, . . . , yn real numbers, and let y n Σ₁ yi be their arithmetic mean. Show that for any real number a the formula holds the so-called n n Σα- (vi- a)^2 = [0 (yi-ÿ)^2 + n(ỹ-a)^2| i=1 i=1 Guidance: start from the representation (yi — a)² = (yi − ÿ + ÿ − a).^2. And other option: revert this to the previous task.

= Let y1, . . . , yn real numbers, and let y n Σ₁ yi be their arithmetic mean. Show that for any real number a the formula holds the so-called n n Σα- (vi- a)^2 = [0 (yi-ÿ)^2 + n(ỹ-a)^2| i=1 i=1 Guidance: start from the representation (yi — a)² = (yi − ÿ + ÿ − a).^2. And other option: revert this to the previous task.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter1: Fundamental Concepts Of Algebra

Section1.2: Exponents And Radicals

Problem 92E

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