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If two twelve side fair dice are rolled what it the probability that the total number of spots shown is equal to 5?
Wiki User
∙ 14y ago
If two twelve side fair dice are rolled, there are 144 possible outcomes. Of those 144 outcomes, there are four (1-4, 2-3, 3-2, and 4-1) that add up to five, So the probability of rolling a sum of five is 4 in 144, or 1 in 36.
Wiki User
∙ 14y ago
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Is it significant to get a twelve when a pair of dice is rolled with probability of less than or equal to five tenth?
The probability to get a 12, with two dice, is 1/36.
If a die is rolled what is the probability of getting a number less than or equal to 6?
Since all numbers on a die are 6 or below, the probability is 6/6, 1, or 100%.
Two dice are rolled find the probability that the sum of observed values is equal to 13?
If two dice are rolled, the probability that the sum of observed values is equal to 13 is zero. The sum of two dice can only lie between 2 and 12, inclusive.
If a die is rolled one time what is the probability of getting a number greater than 5?
It is: 1/6 Since a die is cubic in shape and has 6 sides, and there is an equal probability of getting any one of them facing up (assuming the die is not loaded), and there is only one number on a die greater than 5, that being 6, the probability of rolling such a number is therefore 1 in 6, or .1666...
A pair of dice is rolled What is the probability that the sum is equal to 5?
Number of possible total pairs = 36 Number of pairs which give five as a sum = {1,4},{2,3},{3,2},{4,1} So, P(Sum=5) = 4/36 = 1/9
Is it significant to get a twelve when a pair of dice is rolled with probability of less than or equal to five tenth?
The probability to get a 12, with two dice, is 1/36.
If two fair dice are rolled what is the probability that the total number of spots shown is equal to 15?
If two fair dice were rolled, there would be 36 outcomes. (1,1),(1,2),....,(6,6) The maximum sum would be 12. Therefore, the probability that the total number of spots shown is equal to 15 is zero.
If a die is rolled what is the probability of getting a number less than or equal to 6?
Since all numbers on a die are 6 or below, the probability is 6/6, 1, or 100%.
Two dice are rolled find the probability that the sum of observed values is equal to 13?
If two dice are rolled, the probability that the sum of observed values is equal to 13 is zero. The sum of two dice can only lie between 2 and 12, inclusive.
What numbers between twelve and fifteen are equal to twelve?
The number 12.
If a die is rolled one time what is the probability of getting a number greater than 5?
It is: 1/6 Since a die is cubic in shape and has 6 sides, and there is an equal probability of getting any one of them facing up (assuming the die is not loaded), and there is only one number on a die greater than 5, that being 6, the probability of rolling such a number is therefore 1 in 6, or .1666...
If two fair dice are rolled what is the probability that the total number of spots shown is equal to ten?
6 & 4 And 5 & 5 are the only two possibilities, so 4 chances in 36 or 1 in nine.
What is the probability of rolling the sum of 12 with 2 dice?
Since you need a specific number - the number 6 - twice, the probability is (1/6)2, which is equal to 1/36.Since you need a specific number - the number 6 - twice, the probability is (1/6)2, which is equal to 1/36.Since you need a specific number - the number 6 - twice, the probability is (1/6)2, which is equal to 1/36.Since you need a specific number - the number 6 - twice, the probability is (1/6)2, which is equal to 1/36.
A pair of dice is rolled What is the probability that the sum is equal to 5?
Number of possible total pairs = 36 Number of pairs which give five as a sum = {1,4},{2,3},{3,2},{4,1} So, P(Sum=5) = 4/36 = 1/9
What can a probability number be larger than?
Larger or equal to 0 but less than or equal to 1
What is probability of rolling a number less than or equal to 2 on then number cube?
It is 1/3
What is the probability of drawing a heart?
! in 4, as the four suits have an equal number of cards.
