Answer:
The number of ways they can finish in first, second, and third place is:
6840
Explanation:
We know that choosing and arrangement of r items out of a total of n items is done by the method of permutation.
The formula is given by:

Here we have to chose 3 entries and arrange them according to there ranks.
Hence, we have n=20 and r=3
Hence, the formula is given by:
