Let yk = (-1)*; then A(-1)* = (-1)*+1 – (-1)* = 2(–1)k+1. (1.113) Let yk = k(-1)*; then Ak(-1)* = (k + 1)(-1)*+1 – k(-1)* = –(2k +1)(-1)*. (1.114)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.3: Algebraic Expressions
Problem 5E
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Let yk = (-1)*; then
A(-1)* = (-1)*+1 – (-1)* = 2(-1)*+1.
(1.113)
Let yk = k(-1)*; then
Ak(-1)* = (k + 1)(-1)*+1 – k(-1)* = -(2k + 1)(-1)*.
(1.114)
Transcribed Image Text:Let yk = (-1)*; then A(-1)* = (-1)*+1 – (-1)* = 2(-1)*+1. (1.113) Let yk = k(-1)*; then Ak(-1)* = (k + 1)(-1)*+1 – k(-1)* = -(2k + 1)(-1)*. (1.114)
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