Five percent of the customers who visit a website complete a product purchase. If one considers just the set of customers who completed the project purchase at the website, 80% read at least some of the user reviews about the product on the site. When considering those customers who did not purchase of the product at the website, only 20% of these potential customers read the user reviews about the product on the site. The website managers are interested in how customer review-reading behavior affects the likelihood of purchase. Which of the follow statements are true regarding the posterior probabilities in this problem? A posterior probability is: P(Purchase | Read Reviews) = 0.174 A posterior probability is: P(Read Reviews | Purchase) = 0.800 A posterior probability is: P(Did Not Purchase | Read Reviews) = 0.987 None of the answers are correct. A posterior probability is: P(Did Not Read Reviews | Did Not Purchase) = 0.800
Five percent of the customers who visit a website complete a product purchase. If one considers just the set of customers who completed the project purchase at the website, 80% read at least some of the user reviews about the product on the site. When considering those customers who did not purchase of the product at the website, only 20% of these potential customers read the user reviews about the product on the site. The website managers are interested in how customer review-reading behavior affects the likelihood of purchase. Which of the follow statements are true regarding the posterior probabilities in this problem? A posterior probability is: P(Purchase | Read Reviews) = 0.174 A posterior probability is: P(Read Reviews | Purchase) = 0.800 A posterior probability is: P(Did Not Purchase | Read Reviews) = 0.987 None of the answers are correct. A posterior probability is: P(Did Not Read Reviews | Did Not Purchase) = 0.800
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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![Five percent of the customers who visit a website complete a product purchase. If one considers
just the set of customers who completed the project purchase at the website, 80% read at least
some of the user reviews about the product on the site. When considering those customers who did
not purchase of the product at the website, only 20% of these potential customers read the user
reviews about the product on the site.
The website managers are interested in how customer review-reading behavior affects the likelihood
of purchase.
Which of the follow statements are true regarding the posterior probabilities in this problem?
O A posterior probability is: P(Purchase | Read Reviews) = 0.174
A posterior probability is: P(Read Reviews | Purchase) = 0.800
A posterior probability is: P(Did Not Purchase | Read Reviews) = 0.987
None of the answers are correct.
A posterior probability is: P(Did Not Read Reviews | Did Not Purchase) = 0.800](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F53419bf8-add0-48cb-b87d-efce75dfc052%2F98dd693c-5ceb-4c99-81ed-656ba5800620%2F6giotpj_processed.png&w=3840&q=75)
Transcribed Image Text:Five percent of the customers who visit a website complete a product purchase. If one considers
just the set of customers who completed the project purchase at the website, 80% read at least
some of the user reviews about the product on the site. When considering those customers who did
not purchase of the product at the website, only 20% of these potential customers read the user
reviews about the product on the site.
The website managers are interested in how customer review-reading behavior affects the likelihood
of purchase.
Which of the follow statements are true regarding the posterior probabilities in this problem?
O A posterior probability is: P(Purchase | Read Reviews) = 0.174
A posterior probability is: P(Read Reviews | Purchase) = 0.800
A posterior probability is: P(Did Not Purchase | Read Reviews) = 0.987
None of the answers are correct.
A posterior probability is: P(Did Not Read Reviews | Did Not Purchase) = 0.800
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