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Question 13

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Use the following information for questions:
The time it takes a student to finish buying his/her text books, W, is a normal random variable. This variable W is the sum of two other normal variables, X and Y (W = X + Y) , where X = the time to wait in line at the ATM machine to get cash, and Y = the time to wait in line at the cashier to buy the books. Assume that X and Y are independent normal random variables, with the following means and standard deviations: Use the following information for questions:  The time it takes a student to finish buying his/her text books, W, is a normal random variable. This variable W is the sum of two other normal variables, X and Y (W = X + Y) , where X = the time to wait in line at the ATM machine to get cash, and Y = the time to wait in line at the cashier to buy the books. Assume that X and Y are independent normal random variables, with the following means and standard deviations:   -What is the probability that a student has to wait no more than 10 minutes total to buy her books? A)  0.4404 B)  0.4522 C)  0.5596 D)  0.5948
-What is the probability that a student has to wait no more than 10 minutes total to buy her books?


A) 0.4404
B) 0.4522
C) 0.5596
D) 0.5948

Correct Answer:

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