91影视

If you roll a die and you get $6$, you win $\$10$.

If you roll a die and you get$4$, you win $\$5.$

If you roll a die and you get $1,2,3,$ you lose $\$6.$

Based on the die roll, we're looking for the winning sum. We win $\$10$ if we roll a six, $\$5$ if we roll a four or five, and we lose $\$6$if we roll $1,2,3.$

If you roll a die and you get $6,$ you win $\$10$.

If you roll a die and you get $4$, you win $\$5$.

If you roll a die and you get $1,2,3,$you lose $\$6.$

The amount of money we gained or lost is denoted by the letter X. There are three possible outcomes: the first is to win$\$10$, the second is to win $\$5$, and the third is to lose $\$6.$

If you roll a die and you get $6,$ you win $\$10.$

If you roll a die and you get$4$, you win $\$5.$

If you roll a die and you get $1,2,3,$ you lose $\$6.$

The amount of money we gained or lost is denoted by the letterX. There are three possible outcomes: first, win $\$10$, second, win $\$5$, and third, lose $\$6.$ As a result, theX values are $10,5,-6.$

If you roll a die and you get $6$, you win $\$10.$

If you roll a die and you get $4$, you win $\$5.$

If you roll a die and you get $1,2,3,$ you lose $\$6.$

The amount of money we gained or lost is denoted by the letter X. There are three possible outcomes: the first is to win $\$10,$ the second is to win $\$5$, and the third is to lose $\$6.$ As a result, the X values are $10,5,-6.$The likelihood of winning $10$ is $\frac{1}{6}$ because we can only win $10$if we roll $6$, the probability of winning$5$ is $\frac{1}{3}$because we can only win $5$ if we roll $4$ or$5$, and the probability of losing $6$ is 3/6 because we can only lose$6$ if we roll $1,2,3.$

If you roll a die and you get$6$, you win $\$10$.

If you roll a die and you get $4,$ you win $\$5.$

If you roll a die and you get$1,2,3,$you lose $\$6.$

If you roll a die and you get $6$, you win $\$10.$

If you roll a die and you get $4,$you to win $\$5.$

If you roll a die and you get $1,2,3,$to lose $\$6.$

Yes, I believe we should play the game because the estimated earning per game is $0.33,$ implying that you should win $33\%$of the time.