The recurrence relation an-an-1+3 with the initial condition ao = 1 Multiple Choice The solution for the recurrence relation is an=3+an-1=3+3+an-2=2-3+an-2-3-3+an-3 =- =n-3+ an-n=n-3+ ao=3n+1 The solution for the recurrence relation is an = 3+an-1= 32+an-2=3³+ an-3 3+ an-n=3+ a0=3"+1 The solution for the recurrence relation is an = 3+ an-1=3+an-2=3+an-2=3+an-3==3+ an- n=3+ ap=3+1=4 The solution for the recurrence relation is an = 3 + an-1-3-3+an-2-an-2-an-31 an-n=0=1
The recurrence relation an-an-1+3 with the initial condition ao = 1 Multiple Choice The solution for the recurrence relation is an=3+an-1=3+3+an-2=2-3+an-2-3-3+an-3 =- =n-3+ an-n=n-3+ ao=3n+1 The solution for the recurrence relation is an = 3+an-1= 32+an-2=3³+ an-3 3+ an-n=3+ a0=3"+1 The solution for the recurrence relation is an = 3+ an-1=3+an-2=3+an-2=3+an-3==3+ an- n=3+ ap=3+1=4 The solution for the recurrence relation is an = 3 + an-1-3-3+an-2-an-2-an-31 an-n=0=1
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 54E
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