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In this lesson, we will learn how to test the convergence of alternating series, in which the terms are alternately positive and negative, using Leibniz's test.
Q1:
Using the integral test, determine whether the series 1 2 ( 2 ) + 1 3 ( 3 ) + 1 4 ( 4 ) + β― l n l n l n is convergent or divergent.
Q2:
The alternating series test does not apply to the series β π = 1 π ο ( β 1 ) π π + 1 . What is the reason?
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