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This document discusses solving second order linear recurrence relations of the form xn = axn-1 + bxn-2 through the following steps: 1) Find the characteristic equation by raising the subscripts, which is x2 - ax - b = 0. This has two roots r1 and r2. 2) If the roots are different, the solution is of the form xn = A(r1)n + B(r2)n. 3) If the roots are identical, the solution is of the form xn = A(r1)n + Bn(r1)n. It then provides examples of using this method to find closed forms for

Author

Lee Sun Tai

Language

EN