Question: Consider the recurrence xk+2 = axk+1 + bxk + c(k) (*) where c(k) is a function of k, and consider the related recurrence xk+2 =
Consider the recurrence
xk+2 = axk+1 + bxk + c(k) (*)
where c(k) is a function of k, and consider the related recurrence
xk+2 = axk+1 + bxk (**)
Suppose that xk = pk is a particular solution of (*).
(a) If qk is any solution of (**), show that qk + pk is a solution of (*).
(b) Show that every solution of (*) arises as in (a) as the sum of a solution of (**) plus the particular solution pk of (*).
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a If p k is a solution of and q k is a solution of then q k2 aq k1 bq k p k2 ap k1 bp k ck f... View full answer
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