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Bernoulli's Inequality

Suppose that -1 < r < 1. Prove that r^m -> 0 as m -> infinity.

(I think you can write 1/r in the form 1+y, where y>0. Also I believe you can use the Bernoulli's inequality (1+y)^m >= 1+my for all m belonging to N(natural numbers))

Solution Summary

This is a proof involving Bernoulli's inequality

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