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e-GMAT
For any integer n greater than 1, factorial denotes the product of all the integers from 1 to n, inclusive. It's given that aa and b are two positive integers such that b>a. What is the total number of factors of the largest number that divides the factorials of both a and b?
1) a is the greatest integer for which 3^a is a factor of the product of integers from 1 to 20, inclusive.
2) b is the largest possible number that divides positive integer n, where n^3 is divisible by 96.
OA A
For any integer n greater than 1, factorial denotes the product of all the integers from 1 to n, inclusive. It's given that aa and b are two positive integers such that b>a. What is the total number of factors of the largest number that divides the factorials of both a and b?
1) a is the greatest integer for which 3^a is a factor of the product of integers from 1 to 20, inclusive.
2) b is the largest possible number that divides positive integer n, where n^3 is divisible by 96.
OA A
