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Given the following two sequences: 1 , 2 , 4 , 6 , 10 , 12 , A , . . . 1,2,4,6,10,12, A,...

4 , 8 , 32 , 128 , 2048 , 8192 , B . . . 4,8,32,128,2048,8192, B...

A A and B B are the subsequent terms in the corresponding series. If B = k A , B =kA, find k k .


The answer is 8192.

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1 solution

The first sequence is the sequence of p-1 where p is a prime number.The second sequence is 2 p 2^p , where again p is a prime number. Therefore, k = B A = 2 17 16 = 2 17 2 4 = 2 13 = 8192 k=\frac {B}{A}=\frac{2^{17}}{16}=\frac{2^{17}}{2^{4}}=2^{13}=\boxed {8192}

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