Question

An online retailer is studying product reviews and wants to see if customer satisfaction and timeliness of delivery are related. They randomly survey 100 customers. They found that 70% of those whose product arrived ahead of the estimated delivery date said they were satisfied with the product. Only 60% whose product did not arrive ahead of the estimated date said they were satisfied. Overall, 40% of packages arrived ahead of the estimated delivery date.

1. Based on this survey, fill out two-way table below with the number of people in each cell.

2. Based on your table above, answer the following: Use 3-decimal precision in your answers

A) P(satisfied | arrived early) =

B) P(satisfied | did not arrive early) =

C) P(satisfied) =

D) P(arrived early| satisfied)

E) What is the probability that a package did not arrive early given that the customer was not satisfied?

F) What proportion of customers were satisfied and their product was delivered early?

G) What proportion of customers were not satisfied and their product was not delivered early?

H) Customer satisfaction is  --- dependent on independent of their package arriving early.

3. Which of the following are true?

An online retailer is studying product reviews and wants to see if customer satisfaction and timeliness of delivery are relatA) P(satisfied arrived early) = B) P(satisfied did not arrive early) = C) P(satisfied) = D) P(arrived early satisfied) E) Wha

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Answer #1

Solution :

1)

Delivered Before Estimate
Yes No Total
Satisfied 28 36 64
Not Satisfied 12 24 36
Total 40 60 100

2)

A)

P(satisfied\: |\: arrived\: early) = \frac{P(satisfied\: and\: arrived\: early) }{P(arrived\: early)}

P(satisfied\: |\: arrived\: early) = \frac{28}{40} = 0.7

B)

P(satisfied\: \,| \:\, did\:\, not\: \,arrive\: \, early) = \frac{P(satisfied\: and\: did\: not\: arrive\: early) }{P(did\: not\: arrive\: early)}

P(satisfied\: \,| \:\, did\:\, not\: \,arrive\: \, early) = \frac{36}{60} = 0.6

C)

P(satisfied) = 0.64

D)

P(\: arrived \: early \: | \: satisfied\) = \frac{P(arrived \: early \: and \: satisfied)}{P(satisfied)}

P(\: arrived \: early \: | \: satisfied\) = \frac{28}{64} = 0.438

E)

P(did\:\, not\: \,arrive\: \, early|not\,satisfied) = \frac{P(did\:\, not\: \,arrive\: \, early\: and\:not\,satisfied) }{P(not\:satisfied)}

P(did\:\, not\: \,arrive\: \, early|not\,satisfied) = \frac{24}{36} = 0.667

F)

proportion\: of\: customers\:were \:satisfied\: and \:delivered \:early = 0.280

G)

proportion\, of\,customers\,were\,not \,satisfied\, and \,not \,delivered \,early = 0.240

H)

Customer\:satisfaction\:\textbf{is\:dependent}\:on\:their\:package\:arriving\:only.

3)

A majority of customers are satisfied.

Customers are about 14% more likely to be satisfied, if their package arrives early.

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