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3. Let an denote the number of length n sequences of blocks, using any of 7 types of blocks with length 2 or 6 types of
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3. Let an denote the number of length n sequences of blocks, using any of 7 types of blocks with length 2 or 6 types of
3. Let an denote the number of length n sequences of blocks, using any of 7 types of blocks with length 2 or 6 types of blocks of length 3. The same type of block can be used any number of times. For example, ag = 84 and a6 = 379. (a) Find a recurrence relation for an. (b) Prove that an = 20 [3n+2 +(-2)n+4 +5(–1)n+1]. (c) Find a recurrence relation bn = cbn–2+dbn–3, where bn = 54 [50+2 +2(–4)n+2 +3(-1)n+1], and c, d are integers. =