Suppose you are conducting a test of significance for the weight of a bag of Lay's Potato Chips. Your hypotheses are: Null: The population mean weight is 10 ounces. Alternative: The population mean weight is less than 10 ounces. From your random sample of 40 bags of chips, you conclude that the mean weight of all bags of Lay's chips is less than 10 ounces with a p-value of 0.017. Which of the following statements best describes what that p-value means? (A) The probability that the mean weight of all bags of Lay's chips is 10 ounces is 0.017. (B) If the mean weight of all bags of Lay's chips is 10 ounces, the probability that a random sample of 40 bags would have a mean as low or lower than the one found is 0.017. (C) If the mean weight of all bags of Lay's chips is less than 10 ounces, the probability that a random sample of 40 bags would have a mean as low or lower than the one found is 0.017. (D) The probability that the mean weight of all bags of Lay's chips is less than 10 ounces is 0.017. (E) None of the above.
Suppose you are conducting a test of significance for the weight of a bag of Lay's Potato Chips. Your hypotheses are: Null: The population mean weight is 10 ounces. Alternative: The population mean weight is less than 10 ounces. From your random sample of 40 bags of chips, you conclude that the mean weight of all bags of Lay's chips is less than 10 ounces with a p-value of 0.017. Which of the following statements best describes what that p-value means? (A) The probability that the mean weight of all bags of Lay's chips is 10 ounces is 0.017. (B) If the mean weight of all bags of Lay's chips is 10 ounces, the probability that a random sample of 40 bags would have a mean as low or lower than the one found is 0.017. (C) If the mean weight of all bags of Lay's chips is less than 10 ounces, the probability that a random sample of 40 bags would have a mean as low or lower than the one found is 0.017. (D) The probability that the mean weight of all bags of Lay's chips is less than 10 ounces is 0.017. (E) None of the above.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Suppose you are conducting a test of significance for the weight of a bag of Lay's Potato Chips. Your hypotheses are:
- Null: The population
mean weight is 10 ounces. - Alternative: The population mean weight is less than 10 ounces.
From your random sample of 40 bags of chips, you conclude that the mean weight of all bags of Lay's chips is less than 10 ounces with a p-value of 0.017. Which of the following statements best describes what that p-value means?
(A) The probability that the mean weight of all bags of Lay's chips is 10 ounces is 0.017.
(B) If the mean weight of all bags of Lay's chips is 10 ounces, the probability that a random sample of 40 bags would have a mean as low or lower than the one found is 0.017.
(C) If the mean weight of all bags of Lay's chips is less than 10 ounces, the probability that a random sample of 40 bags would have a mean as low or lower than the one found is 0.017.
(D) The probability that the mean weight of all bags of Lay's chips is less than 10 ounces is 0.017.
(E) None of the above.
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