Dr. S. Oberman has the research hypothesis that drivers who have consumed one drink are actually slightly better (score higher on a driving test) than drivers who have had no alcohol. (One drink, she believes, makes them relaxed and not as nervous.) She tests this by having subjects take a standard driving test. We know that completely sober, college-student drivers score an average of 75 on this test, where high scores mean better driving. Dr. S. Oberman's null hypothesis is: [note: po means mu, the population mean according to the null hypothesis] O HO is equal to 0 Ho is less than 0 O PO is not known, nor can it be known O Ho is equal to (or less than) 75 Po is greater than 75

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Dr. S. Oberman has the research hypothesis that drivers who have consumed one drink perform slightly better (score higher on a driving test) than drivers who have had no alcohol. She believes that one drink makes them relaxed and less nervous. She tests this by having subjects take a standard driving test. It is known that completely sober, college-student drivers score an average of 75 on this test, where high scores indicate better driving.

Dr. S. Oberman's null hypothesis is: [note: μ₀ means mu, the population mean according to the null hypothesis]

- ○ μ₀ is equal to 0
- ○ μ₀ is less than 0
- ○ μ₀ is not known, nor can it be known
- ○ μ₀ is equal to (or less than) 75
- ○ μ₀ is greater than 75
Transcribed Image Text:Dr. S. Oberman has the research hypothesis that drivers who have consumed one drink perform slightly better (score higher on a driving test) than drivers who have had no alcohol. She believes that one drink makes them relaxed and less nervous. She tests this by having subjects take a standard driving test. It is known that completely sober, college-student drivers score an average of 75 on this test, where high scores indicate better driving. Dr. S. Oberman's null hypothesis is: [note: μ₀ means mu, the population mean according to the null hypothesis] - ○ μ₀ is equal to 0 - ○ μ₀ is less than 0 - ○ μ₀ is not known, nor can it be known - ○ μ₀ is equal to (or less than) 75 - ○ μ₀ is greater than 75
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