投掷两枚匀称骰子,求所掷得的两点数之和为质数的概率。
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每粒骰 1 点至 6 点,所以两粒骰共有 36 个排列: (1
1) (1
2) (1
3) (1
4) (1
5) (1
6) (2
1) (2
2) (2
3) (2
4) (2
5) (2
6) (3
1) (3
2) (3
3) (3
4) (3
5) (3
6) (4
1) (4
2) (4
3) (4
4) (4
5) (4
6) (5
1) (5
2) (5
3) (5
4) (5
5) (5
6) (6
1) (6
2) (6
3) (6
4) (6
5) (6
6) 其和为质数,共有 15 个排列: (1
1) → 2 点 (1
2) (2
1) → 3 点 (1
4) (4
1) (2
3) (3
2) → 5 点 (1
6) (6
1) (2
5) (5
2) (3
4) (4
3) → 7 点 (5
6) (6
5) → 11 点 概率 = 15/36 = 5/12 =
1) (1
2) (1
3) (1
4) (1
5) (1
6) (2
1) (2
2) (2
3) (2
4) (2
5) (2
6) (3
1) (3
2) (3
3) (3
4) (3
5) (3
6) (4
1) (4
2) (4
3) (4
4) (4
5) (4
6) (5
1) (5
2) (5
3) (5
4) (5
5) (5
6) (6
1) (6
2) (6
3) (6
4) (6
5) (6
6) 其和为质数,共有 15 个排列: (1
1) → 2 点 (1
2) (2
1) → 3 点 (1
4) (4
1) (2
3) (3
2) → 5 点 (1
6) (6
1) (2
5) (5
2) (3
4) (4
3) → 7 点 (5
6) (6
5) → 11 点 概率 = 15/36 = 5/12 =
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