1. The reference point is sets each consisting of 97 integers.
2. The sum of each set must equal 5,601,916.
3. The lowest integer in any set is 3,857.
4. The highest integer in any set is 511,432.
5. How many sets meet conditions 1-4?
6. In each of these sets, how many of the first digits of each integer
begins with 1?
7. Then, looking only at 97 integer sets where each integer is equal
to 1 or more, how many sets could exist?
8. If possible, construct formulae to explain each answer.