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The $n^{\text{th}}$ term of a certain geometric series is given by $a\cdot r^{n-1}$, where $a$ and $r$ are positive integers and $r$ is greater than 1. Bill picks out $k$ different numbers in this sequence, all of which have the same number of digits. What is the largest possible value of $k$?

 Oct 5, 2017
 #1
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k=4

 

a=5, 50, ....

 

r=2, slowest going up

 Oct 6, 2017

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