From the consecutive integers -10 to 10, inclusive, 20 integers are randomly chosen with repetitions allowed. What is the least possible value of the product of the 20 integers?
A) (-10)^20
B) (-10)^10
C) 0
D) -(10)^19
E) -(10)^20
Why dont we choose '0' twenty times and get value 0 ? Please explain
A) (-10)^20
B) (-10)^10
C) 0
D) -(10)^19
E) -(10)^20
Why dont we choose '0' twenty times and get value 0 ? Please explain
