Suppose that you have a $1 / 6$ probability of winning a game of solitaire, which remains the same in every game regardless of what happens in prior games. You decide to play games repeatedly until you win twice. You want to know the probability that you will need to play 10 games or fewer in order to achieve your goal of winning twice.
a. Describe how you could use a fair, six-sided die to simulate this process.
Now consider the following histogram that results from simulating this process 500 times: b. Use these simulation results to approximate the probability that you will finish in ten or fewer games.

Question

Suppose that you have a $1 / 6$ probability of winning a game of solitaire, which remains the same in every game regardless of what happens in prior games. You decide to play games repeatedly until you win twice. You want to know the probability that you will need to play 10 games or fewer in order to achieve your goal of winning twice.
a. Describe how you could use a fair, six-sided die to simulate this process.
Now consider the following histogram that results from simulating this process 500 times:  b. Use these simulation results to approximate the probability that you will finish in ten or fewer games.

Quizplus · Accepted Answer

The Answer of Suppose that you have a $1 / 6$ probability of winning a game of solitaire, which remains the same in every game regardless of what happens in prior games. You decide to play games repeatedly until you win twice. You want to know the probability that you will need to play 10 games or fewer in order to achieve your goal of winning twice.
a. Describe how you could use a fair, six-sided die to simulate this process.
Now consider the following histogram that results from simulating this process 500 times:  b. Use these simulation results to approximate the probability that you will finish in ten or fewer games.

Suppose That You Have A 1/61 / 61/6 Probability of Winning a Game of Solitaire, Which Remains the Winning

Suppose That You Have A $1 / 6$ Probability of Winning a Game of Solitaire, Which Remains the Winning