# Question

You are at the Devil’s Chasm Ski Basin and estimate that you have a 40% chance of successfully navigating a run down the difficult triple black diamond Yeow! Slope with-out a serious fall. Today you plan to make three runs down Yeow! However, if you have a serious fall on any one of these runs, that’s it—you’re done for the day.

a. Define “number of attempted runs” as your random variable and let x represents the values for the random variable. Show the full probability distribution.

b. Define “number of successful runs” as your random variable and show the full probability distribution.

c. Define “number of falls” as your random variable and show the full probability distribution.

a. Define “number of attempted runs” as your random variable and let x represents the values for the random variable. Show the full probability distribution.

b. Define “number of successful runs” as your random variable and show the full probability distribution.

c. Define “number of falls” as your random variable and show the full probability distribution.

## Answer to relevant Questions

The Human Resources Department at Gutierrez and Associates has developed an interviewing procedure for hiring new employees. Prior to the interview, the department head uses the candidate’s resume to assign a probability ...For the experiment described in Exercise 66, use the binomial table at the end of the text to confirm the probabilities you produced. According to the US Food and Drug Administration, the approval rate for new drug applications over the last decade is 80%. Assuming that this same rate holds in the future, if twenty new drug applications are submitted this ...Use the Poisson function to determine the following probabilities: a. P(x = 2), where λ = 3 b. P(x = 4), where λ = 1 c. P(x = 3), where λ = 6 Use the Poisson table to approximate the following binomial probabilities: a. P(x = 7), where n = 100, p = .04 b. P(x = 4), where n = 80, p = .025 c. P(3 < x < 6), where n = 120, p = .01 d. P(x > 2), where n = 75, p = .02Post your question

0