Answer:
Algebraic expression that best describes the sequence is:
[tex]2^{n}[/tex]
Step-by-step explanation:
We have the sequence 2, 4, 8, 16, 32,...?
With the Algebraic expression:
[tex]2^{n}[/tex] (1)
n is the number into the sequence that you want to find, we can prove it if we replace in the equation (1)
For example in the first term, n=1
[tex]2^{1}=2[/tex]
in the second term, n=2, and so on
[tex]2^{2}=4\\2^{3}=8\\2^{4}=16\\2^{5}=32\\2^{6}=64\\[/tex]
