Consider the n × n determinant
in which each entry on the main diagonal is a 2, each entry on the two adjacent diagonals is a 1, and every other entry is zero.
(a) Expand along the first row to show that
Bn = 2Bn− 1 − Bn– 2.
(b) Prove by induction on n that Bn = n + 1 for n ≥ 2.
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