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Find an explicit rule for the nth term of a geometric sequence where the second and fifth terms are -6 and 162, respectively.
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let a2 = b0 and therefore a5 = b3 and solve for the b sequence, then adjust it back to a with an index shift if need be
the idea is to find the common difference to establish what to do in a
@amistre64 I dont understand
a1 = b\(_{(-1)}\) a2 = b0 = -6 a3 = b1 = -6 + d a4 = b2 = -6 + d + d a5 = b3 = -6 + d + d + d = 162 now, depending on how you material starts n, at 0 or at 1 ... then the rule for the sequence is some first term, plus some n (or n-1) multiplies of d.
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