Part A: What is the probability that this store will not make its sales goal for exactly 1 weeks in any given quarter (13 weeks)? Part B: What is the probability that this store will not makes its sales goal for at most 4 weeks out of any given quarter? Part C: What is the probability that the first week in a given year that this store does not make its sales goal will occur before the end of February? (Assume 4 weeks for each month.)

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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Part C: Determine the value of P(B | A).
Part D: Describe in a sentence what is different about the observations described in parts B and C.
Part E: Are Events A and B independent? Justify your answer.
Question 14:
Considering every week as independent from the other weeks, a department store expects that it will
not make its weekly sales goal for 4 weeks out of each year. (Consider a year to be 52 weeks.)
Part A: What is the probability that this store will not make its sales goal for exactly 1 weeks in any given
quarter (13 weeks)?
Part B: What is the probability that this store will not makes its sales goal for at most 4 weeks out of any
given quarter?
Part C: What is the probability that the first week in a given year that this store does not make its sales
goal will occur before the end of February? (Assume 4 weeks for each month.)
Part D: This store should expect its first week of the year where it does not make its sales goal to be
which week?
Transcribed Image Text:Part C: Determine the value of P(B | A). Part D: Describe in a sentence what is different about the observations described in parts B and C. Part E: Are Events A and B independent? Justify your answer. Question 14: Considering every week as independent from the other weeks, a department store expects that it will not make its weekly sales goal for 4 weeks out of each year. (Consider a year to be 52 weeks.) Part A: What is the probability that this store will not make its sales goal for exactly 1 weeks in any given quarter (13 weeks)? Part B: What is the probability that this store will not makes its sales goal for at most 4 weeks out of any given quarter? Part C: What is the probability that the first week in a given year that this store does not make its sales goal will occur before the end of February? (Assume 4 weeks for each month.) Part D: This store should expect its first week of the year where it does not make its sales goal to be which week?
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