A statistics student believes that black cars are less likely to receive tickets for moving violations. Black cars make up 19% of all cars manufactured. The student randomly selects 70 moving violation records and finds that 10 of them involved black cars. The P-value for the test of the hypotheses, . What is the correct interpretation of this value?There is a 24% chance of a black car receiving a moving violation.Assuming the true proportion of black cars that receive moving violations is 0.19, there is a 24% probability that the null hypothesis is true. Assuming the true proportion of black cars that receive moving violations is 0.19, there is a 24% probability that the sample proportion would be 0.15 or less by chance alone.Assuming the true proportion of black cars that receive moving violations is less than 0.19, there is a 24% probability that the sample proportion would be 0.15 or less by chance alone. A statistics student believes that black cars are less likely to receive tickets for moving violations. Black cars makeup 19% of all cars manufactured. The student randomly selects 70 moving violation records and finds that 10 ofthem involved black cars. The P-value for the test of the hypotheses, Ho:p = 0.19 and H, p < 0.19, is 0.24. What is thecorrect interpretation of this value?There is a 24% chance of a black car receiving a moving violation.O Assuming the true proportion of black cars that receive moving violations is 0.19, there is a 24% probability thatthe null hypothesis is true.O Assuming the true proportion of black cars that receive moving violations is 0.19, there is a 24% probability thatthe sample proportion would be 0.15 or less by chance alone.Assuming the true proportion of black cars that receive moving violations is less than 0.19, there is a 24%probability that the sample proportion would be 0.15 or less by chance alone.

It is given that the P-value is 0.24.

Answered: A statistics student believes that…

Holt Mcdougal Larson Pre-algebra: Student Edition 2012

1st Edition

ISBN:9780547587776

Author:HOLT MCDOUGAL

Publisher:HOLT MCDOUGAL

Chapter11: Data Analysis And Probability

Section: Chapter Questions

Problem 8CR

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A statistics student believes that black cars are less likely to receive tickets for moving violations. Black cars make up 19% of all cars manufactured. The student randomly selects 70 moving violation records and finds that 10 of them involved black cars. The P-value for the test of the hypotheses, . What is the correct interpretation of this value?

There is a 24% chance of a black car receiving a moving violation.

Assuming the true proportion of black cars that receive moving violations is 0.19, there is a 24% probability that the null hypothesis is true.

Assuming the true proportion of black cars that receive moving violations is 0.19, there is a 24% probability that the sample proportion would be 0.15 or less by chance alone.

Assuming the true proportion of black cars that receive moving violations is less than 0.19, there is a 24% probability that the sample proportion would be 0.15 or less by chance alone.

A statistics student believes that black cars are less likely to receive tickets for moving violations. Black cars make
up 19% of all cars manufactured. The student randomly selects 70 moving violation records and finds that 10 of
them involved black cars. The P-value for the test of the hypotheses, Ho:p = 0.19 and H, p < 0.19, is 0.24. What is the
correct interpretation of this value?
There is a 24% chance of a black car receiving a moving violation.
O Assuming the true proportion of black cars that receive moving violations is 0.19, there is a 24% probability that
the null hypothesis is true.
O Assuming the true proportion of black cars that receive moving violations is 0.19, there is a 24% probability that
the sample proportion would be 0.15 or less by chance alone.
Assuming the true proportion of black cars that receive moving violations is less than 0.19, there is a 24%
probability that the sample proportion would be 0.15 or less by chance alone.

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