In other words, how many bases in a row translate into one amino acid?
Let's do a thought experiment (which is considerably cheaper than a laboratory experiment):
Assume that each amino acid is coded for by two bases in a row. The code would have one of four different bases in the first position of the code (A, G, C, T) and one of four different bases for the second. How many combinations of pairs would be possible?
For example:
(1) A A
(2) A G
(3) A C
(4) A T
(5) G A
(6) G G
(7) G C
(8) G T
…
If you continued to write out every combination, you would come up with 16 possible pairs of bases. However, that's four short of the 20 natural amino acids. This is a good sign that two bases is not enough to code for all possible amino acids (and, in fact, we now know that it takes three bases in a row).
How many combinations would be possible if the code were a grouping of three bases?