- What is the probability of a sum of 10 when three fair dice are tossed?
- How many ways can you get a sum of 10 or higher by rolling two number cubes?
- When rolling a pair of die How likely is it you will get a sum of 11?
- What is the probability of rolling a sum of seven?
- What is the probability of getting a sum of 11?
- What is the probability that the sum of two dice is 4 or less?
- What is the probability of getting a large straight or five successive numbers?
- How do you find the probability of two numbers in a normal distribution?
Answer. Answer: That would be 1 in 12, when the die is rolled the first time only the numbers 4,5 and 6 can be used to total 10 when combined with the second roll. The odds of rolling a 4,5 or 6 are 3 in 6 or 1 in 2.
What is the probability of a sum of 10 when three fair dice are tossed?
12.5%
How many ways can you get a sum of 10 or higher by rolling two number cubes?
Explanation: If you roll two dice, there are 6×6=36 possible outcomes.
When rolling a pair of die How likely is it you will get a sum of 11?
1/18
What is the probability of rolling a sum of seven?
7 in 6
What is the probability of getting a sum of 11?
Probabilities for the two dice
| Total | Number of combinations | Probability |
|---|---|---|
| 9 | 4 | 11.11% |
| 10 | 3 | 8.33% |
| 11 | 2 | 5.56% |
| 12 | 1 | 2.78% |
What is the probability that the sum of two dice is 4 or less?
Probability of getting a sum of 4 on one toss of two dice is 3/36, or 1/12.
What is the probability of getting a large straight or five successive numbers?
Now the probability of rolling a large straight is a simple division calculation. Since there are 240 ways to roll a large straight in a single roll and there are 7776 rolls of five dice possible, the probability of rolling a large straight is 240/7776, which is close to 1/32 and 3.1%.
How do you find the probability of two numbers in a normal distribution?
The probability that a standard normal random variables lies between two values is also easy to find. The P(a < Z < b) = P(Z < b) – P(Z < a). For example, suppose we want to know the probability that a z-score will be greater than -1.40 and less than -1.20.