Answer the question, considering an event to be "unusual" if its probability is less than or equal to o.05 5. Assume that a study of 300 randomly selected international flights showed that 281 arrived on time, Is it "unusual" for an international light to arrive late?

College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter8: Sequences, Series,and Probability
Section8.7: Probability
Problem 11ECP: A manufacturer has determined that a machine averages one faulty unit for every 500 it produces....
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Answer the question, considering an event to be "unusual" if its probability is less than or
equal to o.05.
5. Assume that a study of 300 randomly selected international flights showed that 281
arrived on time. Is it "unusual" for an international flight to arrive late?
6. In a certain town, 5% of people commute to work by train. If a person is selected
randomly from the town, what are the odds against selecting someone who
commutes by train?
7. If the odds against winning a bet are 471 what is the probability that you will win?
8. A manufacturing process has a 70% yield, meaning that 70% of the products are
acceptable and 30% are defective. If three of the products are randomly selected
and then replaced, find the probability that all of them are acceptable.
Transcribed Image Text:Answer the question, considering an event to be "unusual" if its probability is less than or equal to o.05. 5. Assume that a study of 300 randomly selected international flights showed that 281 arrived on time. Is it "unusual" for an international flight to arrive late? 6. In a certain town, 5% of people commute to work by train. If a person is selected randomly from the town, what are the odds against selecting someone who commutes by train? 7. If the odds against winning a bet are 471 what is the probability that you will win? 8. A manufacturing process has a 70% yield, meaning that 70% of the products are acceptable and 30% are defective. If three of the products are randomly selected and then replaced, find the probability that all of them are acceptable.
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