On a baseball team, 4 players including Alice want to play 1st base, 2nd base, or 3rd base. Before every game, the coach chooses a name randomly from a bag and this person plays 1st base. Then the coach chooses the next name randomly and this person plays 2nd base. The coach then chooses a third name randomly and this person plays 3rd base. What is the probability that Alice plays 1st, 2nd, or 3rd base?	Options:
A) 3/4	B) 5/6	C) 7/8	D) 9/16	E) 11/16
The total number of ways to choose three players is 4C3=4.   Excluding Alice, the number of ways to choose three players is 3C3=1.   P(Alice is not chosen)=1/4.   P(Alice is chosen)=1 - 1/4 = 3/4.   The answer is 3/4.
<result>A</result>
On a baseball team, 4 players including Alice want to play 1st base, 2nd base, or 3rd base. Before every game, the coach chooses a name randomly from a bag and this person plays 1st base. Then the coach chooses the next name randomly and this person plays 2nd base. The coach then chooses a third name randomly and this person plays 3rd base. What is the probability that Alice plays 1st, 2nd, or 3rd base?