Calculus II - 9.2.2 The Geometric Series

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This is our first "special" series we will learn. Be sure to keep track of what makes a series Geometric, and the conclusion we can draw based on the value of r.

Video Chapters:
Intro 0:00
What Is a Geometric Series 0:08
Practice with Geometric Series Converging or Diverging 3:48
Determine if Series is Geometric and its Sum 11:52
Write a Repeating Decimal as a Geometric Series 16:42
Up Next 22:38

This playlist follows Larson and Edwards, Calculus 12e.

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this is so far the clearest explanation I have seen! Thank you so much, this saves my! 😊

jstxmhm
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10:00 the series should be from 0 to inf of 3(-1/3)^(n+1), not ^(n-1). But the parts after that were still correct. Great video nonetheless. Keep it up!

violintegral
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at 10:00, if it's (-1/3)^(n-1), then wouldn't you split that into (-1/3)^n * (-1/3)^-1, which in turn would make the second value -3?

JoseAlvarado-urst
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5:50 but it isn`t geometric series? or it is?

onlynoone