o to the movies on F nd between two movies so you decide to check es has scored 10/10 and the other has scored 8

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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Case Studies
Case 1: You and your friend would like to go to the movies on Friday night. You can't
make up your mind between two movies so you decide to check out the movie reviews.
One of the movies has scored 10/10 and the other has scored 8/10. Which one will you go
see?
Probability for option 1 is:
which means
Probability for option 2 is:
which means
My choice is option
because
Case 2: Sierra and her mother are going to go to the city for a concert. They would like to
stay in the city overnight after the concert because it will be late. Sierra's mother checked
the internet for the ratings on two different hotels that were near the concert. One hotel
had a rating of 3.5/5 and the other had a rating of 4/5. Which hotel should they stay at?
Probability for option 1 is:
which means
Probability for option 2 is:
which means
because
My choice is option
Transcribed Image Text:Case Studies Case 1: You and your friend would like to go to the movies on Friday night. You can't make up your mind between two movies so you decide to check out the movie reviews. One of the movies has scored 10/10 and the other has scored 8/10. Which one will you go see? Probability for option 1 is: which means Probability for option 2 is: which means My choice is option because Case 2: Sierra and her mother are going to go to the city for a concert. They would like to stay in the city overnight after the concert because it will be late. Sierra's mother checked the internet for the ratings on two different hotels that were near the concert. One hotel had a rating of 3.5/5 and the other had a rating of 4/5. Which hotel should they stay at? Probability for option 1 is: which means Probability for option 2 is: which means because My choice is option
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