6. The terms of an infinite geometric series are given by a = 5(0.2) 3*-*. Show...

 

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6. The terms of an infinite geometric series are given by a = 5(0.2) 3*-*. Show all work to find: a) the first term of the series. b) the common ratio of the series, rounded to four decimal places if necessary. c) the sum of the series, rounded to the nearest hundredth if necessary. 6. The terms of an infinite geometric series are given by a = 5(0.2) 3*-*. Show all work to find: a) the first term of the series. b) the common ratio of the series, rounded to four decimal places if necessary. c) the sum of the series, rounded to the nearest hundredth if necessary.

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Given the terms of an infinite geometric series a1 502384 We can find the first term the common ratio and the sum of the series a The first term of the series is a1 50234 b To find the common ratio we ... View the full answer