Question: (1 point) Suppose the sequence a(n) satisfies the following linear recurrence: a(n) = 6a(n 1) +5; a(0) = 6. (a) Find a closed (explicit)

(1 point) Suppose the sequence a(n) satisfies the following linear recurrence: a(n) = 6a(n-1) + 5; a(0) 6. (a) Find a closed (explicit) formula for a(n) a(n) = (b) Compute the value a(11)

(1 point) Suppose the sequence a(n) satisfies the following linear recurrence: a(n) = 6a(n 1) +5; a(0) = 6. (a) Find a closed (explicit) formula for a(n). a(n) = (b) Compute the value a(11) =

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