Departments A, B, and C have 4 employees each, and department D has 20 employees. Departments A, B, C, and D have no employees in common. A task force is to be formed by selecting 1 employee from each of departments A, B, and C and 2 employees from department D. How many different task forces are possible?	Choose the correct choice from the following choices
A) 12,610  B) 40,000  C) 100,000  D) 190,000  E) 400,000
4c1 * 4c1* 4c1*20c2 = 10*10*10*190=12,610. Hence 12,610 is the correct answer.
<result>A</result>
Departments A, B, and C have 4 employees each, and department D has 20 employees. Departments A, B, C, and D have no employees in common. A task force is to be formed by selecting 1 employee from each of departments A, B, and C and 2 employees from department D. How many different task forces are possible?