Hi Delondre,
Statistical power is the probability of finding a real effect, assuming one is present
So we are looking here for the case where the driver is drunk, and the officer correctly identifies that he is drunk.
This is A
Deiondre R.
asked 03/04/21A police officer uses a breathalyzer to test the blood alcohol content of drivers suspected of a DUI. The driver will be arrested if the officer believes that the driver is drunk, according to the results of the breathalyzer. The hypotheses can be stated as follows:
H0 : The driver is not drunk.
Ha : The driver is drunk.
Which of the following best describes the power of the test?
a | The probability of arresting a driver who is drunk. |
b | The probability of not arresting a driver who is not drunk. |
c | The probability of not arresting a driver who is drunk. |
d | The probability of arresting a driver who is not drunk. |
e | The probability that the breathalyzer is working correctly. |
A one-sided hypothesis test is to be performed with a significance level of 0.05. Suppose that the null hypothesis is false. If a significance level of 0.01 were to be used instead of a significance level of 0.05, which of the following would be true?
a
Neither the probability of a Type II error nor the power of the test would change.
b
The probability of a Type II error would decrease and the power of the test would increase.
c
Both the probability of a Type II error and the power of the test would increase.
d
The probability of a Type II error would increase and the power of the test would decrease.
e
Both the probability of a Type II error and the power of the test would decrease.
Hi Delondre,
Statistical power is the probability of finding a real effect, assuming one is present
So we are looking here for the case where the driver is drunk, and the officer correctly identifies that he is drunk.
This is A
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