Sequences

It could be a number of different sequences.
Here is one: \(\displaystyle a_n=4\cdot 2^{n-1}.\)

Thanks; we had a lot of discussion about this but no answers that did not involve starting the sequence with a "2".
 
What is the rule for the sequence of numbers that starts with:
4, 8, 16, 32, 64...

It could also be:

\(\displaystyle a_n \ = \ \frac{1}{6}n^4 \ - \ n^3 \ + 3\frac{5}{6}n^2 \ - \ 3n \ + \ 4 \)
 
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