There are three sets A, B, and C containing a total of 13 unique integers. The total number of prime numbers among them is n n n . Set A has 4 numbers...
Question
There are three sets A, B, and C containing a total of 13 unique integers. The total number of prime numbers among them is . Set A has 4 numbers, and the product of the smallest and largest numbers in Set A is 26. Set B has 5 numbers, with exactly two prime numbers and the rest composite. Set C has 4 numbers, and the product of the smallest and largest numbers in Set C is 23, which is the highest number among all three sets.
If and the number of prime numbers in Set A is greater than that in Set B, which set has the least number of prime numbers?