We have to write this model as a geometric sequence.
We know that the first term will have a value of 15, corresponding to the distance of the first swing.
Then, the second term will be 0.85 (or 85%) of the first term. This gives us the ratio of the geometric sequence:

Then, we can find the explicit formula as:

Answer: an = 15*(0.85)^(n-1) [Option B]