Quiz: 08.06b Probability Test + ure.com/courses/8016/quizzes/267258/take Question 1 1 pts Two students have devised a dice game named "Sums"for their statistics class. The game consists of choosing to play odds or evens. Roll 2 3 5 6 7 9 P (roll) 3 4 5 4 36 36 36 36 35 36 36 36 Each person takes turns rolling two dice. If the sum is odd, the person playing odds gets points equal to the sum of the roll. If the sum is even, the person playing evens gets points equal to the sum of the roll. Note that the points earned is independent of who is rolling the dice. If Jessica is challenged to a game of Sums, which statement below is accurate in every aspect in guiding her to the correct choice of choosing to play odds or evens? O E(evens) will be more because there are more even numbers that result from rolling two dice. Therefore, Jessica should play odds. O E(odds) will be more because tee probability for each odd number being rolled is greater. Therefore, Jessica should play odds. O E(evens) will be more because the value of the even numbers on the dice are more. Therefore, Jessica should play evens. E(evens)=E(odds) because the different probabilities and values end up balancing out, creating a fair game. Therefore, Jessica may choose whichever she likes.8.06b Probability Test om/courses/8016/quizzes/267258/take O E(evens)-E(odds) because the different probabilities and values end up balancing out, creating a fair game. Therefore, Jessica may choose whichever she likes. Question 2 1 pts In a game, you roll a die. If you get a 1 or a 5, you would win $5. I you roll a 4 you win $15 and if you roll a 2.3 or 6 you lose $10. How would you setup the problem to determine the expected value of one roll of the die? 0 5 W / H + 5 W / 1 w/ 0 5 + 15 10 O u O 5 + 5 O - 2 + 5 vilw Question 3 1 pts