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# Recurrence relations, compound interest, polynomials, number of combinations, & iteration

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Please help with the following discrete math involving recurrence relations, compound interest, polynomials, number of combinations and iteration.

14. Individual membership fees at the evergreen tennis club were \$50 in 1970 and have increased by \$2 per year since then. Write a recurrence relation and initial conditions for the membership fee n years after 1970

2. Prove by mathematical induction that 4(2n) +3 is a solution to the recurrence relation sn = 2sn-1 -3 for n ≥ 1 with the initial condition s0 = 7

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Please see the attached file for the solution in a Word Doc.

Discrete Math: Recurrence relations, compound interest, polynomials, number of combinations, & iteration

14. Individual membership fees at the evergreen tennis club were \$50 in 1970 and have increased by \$2 per year since then. Write a ...

#### Solution Summary

In this posting, discrete math problems involving recurrence relations, compound interest, polynomials, number of combinations, & iteration are addressed. Step by step solutions are given, along with explanations.

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