Consider a dice game with two six-sided dice. The sum of the dice decides who wins....

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Consider a dice game with two six-sided dice. The sum of the dice decides who wins. There are 36 arrangements (i, j) when two dice are rolled. So (1, 3) and (3, 1) are separate cases that both add to 4, but (2, 2) only occurs once. Match the correct answers. What is the probability that the sum of the numbers on the dice is 12? [Choose] What is the probability that the sum [Choose] of the numbers on the dice is 7? What is the probability that the sum [Choose] of the numbers on the dice is not a 7? What is the probability of rolling the same number on both dice, for example (6, 6)? [Choose] Consider a dice game with two six-sided dice. The sum of the dice decides who wins. There are 36 arrangements (i, j) when two dice are rolled. So (1, 3) and (3, 1) are separate cases that both add to 4, but (2, 2) only occurs once. Match the correct answers. What is the probability that the sum of the numbers on the dice is 12? [Choose] What is the probability that the sum [Choose] of the numbers on the dice is 7? What is the probability that the sum [Choose] of the numbers on the dice is not a 7? What is the probability of rolling the same number on both dice, for example (6, 6)? [Choose]

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