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Homework 3 geometric sequences

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In this video I go through one strategy that usually seems to make sense for students. Going into this lesson, my students have an understanding of what a geometric sequence is and how to describe one explicitly and recursively. Today we are going to focus on finding the n th term and the n th partial sum of a geometric series. I start class by giving them this worksheet and have them go through questions for about 15 minutes or so with their table groups. These problems are more challenging than what they have been working on because they must figure out bothr explicit and recursive formulas given the second and fourth term, for example. One conceptual hurdle that I notice in my students' work is when the common ratio is not a rational number.
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Homework 3 geometric sequences
Homework 3 geometric sequences
Homework 3 geometric sequences
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Golden Ratio

Before you get started, take this readiness quiz. Simplify: 24 If you missed this problem, review Example 1.
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A geometric sequence is a sequence of numbers that follows a pattern were the next term is found by multiplying by a constant called the common ratio, r. Just as with arithmetic series it is possible to find the sum of a geometric series. It is found by using one of the following formulas:. Share on Facebook.
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