a) Show that the recurrence relationf(n)an = g(n)an1 +
Chapter 11, Problem 48E(choose chapter or problem)
a) Show that the recurrence relationf(n)an = g(n)an?1 + h(n),for n ? 1, and with a0 = C, can be reduced to a recurrence relation of the formbn = bn?1 + Q (n) h (n),Where bn = g(n + 1) Q (n+1) an, withQ(n) = (f (1) f(2) ... f(n?1))/(g(1) g(2) ...g(n)).________________b) Use part (a) to solve the original recurrence relation to obtain
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