You are waiting tables on the side, in order to make rent. You pick up one shift (one day, determined at random) per week. Business is very predictable - on Mondays, 10 tables are occupied with patrons, on Tuesdays, 20 tables, Wednesdays 30 tables, 40 tables on Thursdays and 50 on Fridays. You can assume that you make $10 in tips per table. Your annual rent is $14,400. What is the probability that you are able to make rent from this job, this year? (assuming you work all 52 weeks without a vacation or break)?

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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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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You are waiting tables on the side, in order to make rent. You pick up one shift (one day,
determined at random) per week. Business is very predictable - on Mondays, 10 tables are
occupied with patrons, on Tuesdays, 20 tables, Wednesdays 30 tables, 40 tables on Thursdays
and 50 on Fridays. You can assume that you make $10 in tips per table. Your annual rent is
$14,400. What is the probability that you are able to make rent from this job, this year?
(assuming you work all 52 weeks without a vacation or break)?
Transcribed Image Text:You are waiting tables on the side, in order to make rent. You pick up one shift (one day, determined at random) per week. Business is very predictable - on Mondays, 10 tables are occupied with patrons, on Tuesdays, 20 tables, Wednesdays 30 tables, 40 tables on Thursdays and 50 on Fridays. You can assume that you make $10 in tips per table. Your annual rent is $14,400. What is the probability that you are able to make rent from this job, this year? (assuming you work all 52 weeks without a vacation or break)?
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