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math
A pair of dice is rolled once. suppose you lose $9 if the dice sum to 9 and win $11 if the dice sum to 4 or 6. how much should you win or lose if any other number turns up in order for the game to be fair?
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When two fair sixsided dice are rolled, there are 36 possible outcomes. Find the probability that either doubles are rolled or the sum of the two dice is 8.
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A pair of fair dice is rolled. Let E denote the event that the number landing uppermost on the first die is a 3, and let F denote the event that the sum of the numbers landing uppermost is 6. Determine whether E and F are
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A pair of dice is rolled. Find the probability of rolling a) a sum not more than 1010, b) a sum not less than 77, c) a sum between 33 and 77 (exclusive).
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Two sixsided dice are rolled at the same time and the numbers showing are observed. Find the following. a. P(sum=6) (1,6), (6,1) 1/36+1/36=2/36 b. P(sum=3) =1/36 c. P(sum is an odd number) 30/36 d. P(the two dice show same
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You roll two fivesided dice. The sides of each die are numbered from 1 to 5. The dice are “fair" (all sides are equally likely), and the two die rolls are independent. Part (a): Event A is “the total is 10" (i.e., the sum of
asked by qwerty on February 13, 2015 
Math
You roll two fair dice. Let E be the event that an even total shows on the dice. Let F be the event that a six shows on at least one of the dice. Find P(F) and P(FE). Choices: P(F)=1/3; P(FE)=1/13 P(F)=1/3; P(FE)=5/18
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Two 6sided dice are rolled at the same time. How many outcomes correspond to the event that the sum of the numbers is 5?
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You are playing a board game in which severity of a plenty is determined by rolling three dice and adding spots on the upface. The dice are all balanced so that each face is equally likely, and the three dice fall independently.
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Suppose you roll two dice. Find the number of elements in the event space of rolling a sum of 2.
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