Write a function of the geometric sequence with a starting term of 6 and a common ratio of 3. Find the sixth term.

A function for the described sequence is; f(n) = 6• 3^(n-1) and the sixth term is; 1458.
Since, it follows that the first term of the sequence is; 6 and the common ratio is 3, it follows that the recursive function that represents the sequence is; f(n) = 6• 3^(n-1).
Additionally, by substitution of 6 for n; f(6) = 1,458.
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