In a game, one player throws two fair, six-sided die at the same time. If the player receives at least a one or five on either die, that player wins. What is the probability that a player wins after playing the game once?	Choose the correct choice from the following options:
A) 1/3  B) 4/9  C) 3/4  D) 2/3  E) 5/9
We're looking for the number of outcomes that include AT LEAST a 1 or a 5.   #getting a one in 1st die = {(1,1), (1,2), ...(1,6) }= 6   #getting a one in 2nd die {(2,1), (3,1), ...(6,1) } = 4 [exclude 1,1 and 5,1] since it will be counted twice   #getting a five in 1st die {(5,1), (5,2), ...(5,6) }= 6   #getting a five in 1st die {(2,5), (3,5), ...(6,5) } = 4 [exclude 1,5 and 5,5] since it will be counted twice   Total possibilities = 20   Probability of rolling at least a 1 or a 5 on two dice: 20/36 = 5/9   5/9
<result>E</result>
In a game, one player throws two fair, six-sided die at the same time. If the player receives at least a one or five on either die, that player wins. What is the probability that a player wins after playing the game once?