Any integer from 3 to 18
The odds of rolling three of a kind with three six-sided dice can be calculated by considering that all three dice must show the same number. There are 6 possible outcomes (one for each number from 1 to 6) that can result in three of a kind. Since there are a total of (6^3 = 216) possible outcomes when rolling three dice, the probability of rolling three of a kind is (6/216) or (1/36), which is approximately 2.78%.
The probability is 0 since if both dice show the number 6, their sum is 12 which is not a prime.
The probability is 0. If both dice show the number 3 then the sum is 6 which is not odd.
Dice Is From The TV Show Sam & Cat
Assuming the dice are unbiased standard dice, then To get a mean average of 6, every dice must show a six → probability = 1/(6^4) = 1/1296 ≈ 0.000772 To get a median average of 6, then only 3 of the dice need show a six. In this case there are: all 4 dice show a 6 = 1 way To select 3 dice to show 6 leaves 1 die which can show any number 1-5. There are 4 ways this single die can be left giving 5 × 4 possible ways = 20 ways This gives a total of 1 + 20 = 21 ways of it happening and the probability is 21/1296 ≈ 0.0162 To get a mode average of 6 is slightly complicated: all 4 dice can show a 6, three dice can show a 6 ,or 2 dice can show a 6 AND the other 2 dice show different numbers. There are: 1 way all 4 show a 6 (as above) 20 ways exactly 3 show a 6 (as above) 2 show a six: 2 dice are selectable in 4 × 3 = 12 ways. Of the other 2 dice one can show one of 5 numbers and the other one of the remaining 4 which is 5*4 = 20, making 12*20 = 240 ways Thus there are a total of 240+20+1 = 261 ways of it happening and the probability is 261/1296 ≈ 0.2014
Depends on how many dice are involved. 1 die 1/6 2 dice 1/3 3 dice 1/2
It is a query that can sum up values and show totals, rather than individual records with their amounts. A query cannot show both the individual values and totals, like in a report or in a spreadsheet, so to find totals they have to be in separate queries to ones that list actual values.
Here are three possible interpretations of the question, with answers:A) How many combinations are possible when when rolling three identical regular dice simultaneously, if all the dice show an even number?Answer: 10 (Originally given by Mehta matics)... (2,2,2) -> 6... (2,2,4) -> 8... (2,2,6), (2,4,4) -> 10... (2,4,6), (4,4,4) -> 12... (2,6,6), 4,4,6) -> 14... (4,6,6) -> 16... (6,6,6)-> 18B) How many combinations result in an even total when rolling three identical regular dice simultaneously?Answer:28... The totals must be between 3 and 18 inclusive.... sum of 4: (1,1,2)... sum of 6: (1,1,4), (1,2,3), (2,2,2)... sum of 8: (1,1,6), (1,2,5), (1,3,4), (2,2,4), (2,3,3)... sum of 10: (1,3,6), (1,4,5), (2,2,6), (2,3,5), (2,4,4), (3,3,4)... sum of 12: (1,5,6), (2,4,6), (2,5,5), (3,3,6), (3,4,5), (4,4,4)... sum of 14: (2,6,6), (3,5,6), (4,4,6), (4,5,5,)... sum of 16: (4,6,6), (5,5,6)... sum of 18: (6,6,6), for a total of 1+3+5+6+6+4+2+1 =28 combinations.C) When rolling three regular dice, how many even totals are possible?Answer: 8... 4, 6, 8, 10, 12, 14, 16, 18.
Regular Show - 2010 Fuzzy Dice 3-36 was released on: USA: 20 August 2012
Close to 360
The first dice can show any of the eight numbers. If the dice are to show different numbers the second dice has 7 different numbers out of a possible 8 to chose from. So the probability is 7/8 or 0.875 or 87.5% chance.
Probability is 1/8 or 0.125 or 12.5% Explanation: A fair dice with six sides (numbers) has a probability of 1/2 of rolling an even number. Note: 1/2 = 3/6, where the dice has 3 even numbers out of six total sides. The probability of three same dice all roll an even number is the probability of one of these (1/2) to the power 3, or (1/2) * (1/2) * (1/2) which equals 1/8.