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| 1.
Two six-sided dice are rolled. Find the probability the first die came up a 2 and the second die came up a 5. |
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| 2.
Two six-sided dice are rolled. Find the probability that one die came up a 2 and the other came up a 6. |
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| 3.
Two six-sided dice are rolled. Find the probability that at least one die is a 3. |
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| 4.
Two six-sided dice are rolled. Find the probability that the sum is 8. |
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| 5.
Two six-sided dice are rolled. Find the probability that the sum is 8 given that the first die was 3. |
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| 6.
Two six-sided dice are rolled. Find the probability that the first die came up 3 given that the dice sum to 8. |
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| 7.
Two six-sided dice are rolled. Find the probability that their sum is not 7. |
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| 8.
Two six-sided dice are rolled. Find the probability that their sum is not 8, given that their sum is not 7. |
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| 9.
Two six-sided dice are rolled. Find the probability that the first die is not a 5, given that the second die is not a 2. |
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| 10.
Two six-sided dice are rolled. But this time, the dice aren't fair: For each die, a 1 is twice as likely to be rolled as a 2, a 2 is twice as likely to be rolled as a 3, ..., and a 5 is twice as likely to be rolled as a 6 (in other words, each number is twice as likely as the number that follows it). So what is the probability of rolling a sum of 7? |
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