From a group containing 4 men, 6 women, and 5 children, in how many different ways can you choose 2 men, 3 women, and 1 child?

Explanation

The number of ways to select 2 men, 3 women, and 1 child is given by the combination formula: C(4,2) × C(6,3) × C(5,1). Calculating each: C(4,2) = 6, C(6,3) = 20, and C(5,1) = 5. Multiplying these gives 6 × 20 × 5 = 600 possible selections.