Answer the question below. Name the steps you took to find your solution.
10. Kevin saves 2 dollars during the month of January. Each month, he
plans to save twice the amount saved during the previous month.
With this plan, how much will he have saved after 18 months?

One of the properties of exponents states the following: (a/b)n= an/bn . Therefore, the given expression can also be written as 53/83 . 10. D: The situation describes a geometric series, with a common ratio of 2. The formula for finding the sum of a finite geometric series is Sn=(a1 (1-rn)/(1-r), where Snrepresents the sum of n terms, a1 represents the value of the initial term, r represents the common ratio, and n represents the number of terms. Substituting 2 for a1, 2 for r, and 18 for n gives: S18=2(1-218)/(1-2) or S18=524,286. Thus, he would save $524,286 during the course of 18 months.

Answer the question below. Name the steps you took to find your solution. 10. Kevin saves 2 dollars during the month of January. Each month, he plans to save twice the amount saved during the previous month. With this plan, how much will he have saved after 18 months?

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Answer the question below. Name the steps you took to find your solution.
10. Kevin saves 2 dollars during the month of January. Each month, he
plans to save twice the amount saved during the previous month.
With this plan, how much will he have saved after 18 months?