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---The general form of an geometric sequence is t, tp, tp, tp, ... , tp, ...This sequence is one of integer sequences. The rule for determining the nth term is un = tp. The specific sequence that is generated by this gemetric sequence is t, t, t, ... [t times], (tp), (tp), (tp),... [(tp) times], (tp),(tp),(tp), ... [(tp) times, ..., (tp), (tp), (tp), ... [(tp) times]... .Theproblem is finding the rule for drciding its nth term. The purpose of this study is implementing a recurrence relation model for solving the problem. By the help of a linear recurrence relation with constant coefficients of coun+ c1un-1+ ... + ckan-k = f(n), it can be found that un = (1 – t p−1 ) + ( t p2−p ) .p Keywords---generated, geometric, recurrence, sequence

Implementing a Recurrence Relation Model for Finding the General Form of a Special Integer Sequence Generated by Geometric Sequences with t Representing the First Term and p Representing the Ratio