# Question: Suppose you play a carnival game that requires you to

Suppose you play a carnival game that requires you to toss a ball to hit a target. The probability that you will hit the target on each play is .2 and is independent from one try to the next. You win a prize if you hit the target by the third try.

a. What is the probability that you hit the target on the first try?

b. What is the probability that you miss the target on the first try but hit it on the second try?

c. What is the probability that you miss the target on the first and second tries but hit it on the third try?

d. What is the probability that you win a prize?

a. What is the probability that you hit the target on the first try?

b. What is the probability that you miss the target on the first try but hit it on the second try?

c. What is the probability that you miss the target on the first and second tries but hit it on the third try?

d. What is the probability that you win a prize?

**View Solution:**## Answer to relevant Questions

According to Krantz (1992), the probability of being injured by lightning in any given year is 1/685,000. Assume that the probability remains the same from year to year and that avoiding a strike in one year doesnâ€™t change ...We have seen many examples for which the term expected value seems to be a misnomer. Construct an example of a situation in which the term expected value would not seem to be a misnomer for what it represents. Use your own particular expertise to assign a personal probability to something, such as the probability that a certain sports team will win next week. Now assign a personal probability to another related event. Explain how ...An intersection has a four-way stop sign but no traffic light. Currently, about 1200 cars use the intersection a day, and the rate of accidents at the intersection is about one every two weeks. The potential benefit of ...In Exercise 5, the following scenario was presented: As a promotion, a cereal brand is offering a prize in each box and there are four possible prizes. You would like to collect all four prizes, but you only plan to buy six ...Post your question