Consider the following linear non-homogeneous recurrence relation where go = 1, 91 = 3 and gn+1=79n – 10gn 1+2n – 3 for n >1. The (Px p +Q × q" + Rn + S) where p and q are the solutions of the characteristic equation reduced closed form of gn can be represented as gn = of the recurrence. Given that, p is smaller than q. Here, P, Q, R, S, A are all integers. What is the value of P? What is the value of Q?? What is the value of R+ S? What is the value of A?

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Consider the following linear non-homogeneous recurrence relation where go = 1, 91 = 3 and gn+1=79n – 10gn 1+2n – 3 for n >1. The
(Px p +Q × q" + Rn + S) where p and q are the solutions of the characteristic equation
reduced closed form of gn can be represented as gn =
of the recurrence. Given that, p is smaller than q. Here, P, Q, R, S, A are all integers.
What is the value of P?
What is the value of Q??
What is the value of R+ S?
What is the value of A?
Transcribed Image Text:Consider the following linear non-homogeneous recurrence relation where go = 1, 91 = 3 and gn+1=79n – 10gn 1+2n – 3 for n >1. The (Px p +Q × q" + Rn + S) where p and q are the solutions of the characteristic equation reduced closed form of gn can be represented as gn = of the recurrence. Given that, p is smaller than q. Here, P, Q, R, S, A are all integers. What is the value of P? What is the value of Q?? What is the value of R+ S? What is the value of A?
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