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Investigators Gave Caffeine to Fruit Flies to See If It

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Investigators gave caffeine to fruit flies to see if it affected their rest. The four treatments were a control, a low caffeine dose of 1 mg/ml of blood, a medium dose of 3 mg/ml of blood, and a higher caffeine dose of 5 mg/ml of blood. Twelve fruit flies were assigned at random to the four treatments, three to each treatment, and the minutes of rest measured over a 24-hour period were recorded. Assume the data that follow are four independent SRSs (one from each of the four populations of caffeine levels) and that the distribution of the yields is Normal. Investigators gave caffeine to fruit flies to see if it affected their rest. The four treatments were a control, a low caffeine dose of 1 mg/ml of blood, a medium dose of 3 mg/ml of blood, and a higher caffeine dose of 5 mg/ml of blood. Twelve fruit flies were assigned at random to the four treatments, three to each treatment, and the minutes of rest measured over a 24-hour period were recorded. Assume the data that follow are four independent SRSs (one from each of the four populations of caffeine levels)  and that the distribution of the yields is Normal.   A partial ANOVA table produced by Minitab follows, along with the means and standard deviation of the yields for the four groups.   The null hypothesis for the ANOVA F test is that: A) the population mean rest is the same for all four levels of caffeine. B) the population mean rest is increasing as the caffeine level gets larger. C) the population mean rest is decreasing as the caffeine level gets larger. D) the population mean rest is largest for the high level of caffeine. A partial ANOVA table produced by Minitab follows, along with the means and standard deviation of the yields for the four groups. Investigators gave caffeine to fruit flies to see if it affected their rest. The four treatments were a control, a low caffeine dose of 1 mg/ml of blood, a medium dose of 3 mg/ml of blood, and a higher caffeine dose of 5 mg/ml of blood. Twelve fruit flies were assigned at random to the four treatments, three to each treatment, and the minutes of rest measured over a 24-hour period were recorded. Assume the data that follow are four independent SRSs (one from each of the four populations of caffeine levels)  and that the distribution of the yields is Normal.   A partial ANOVA table produced by Minitab follows, along with the means and standard deviation of the yields for the four groups.   The null hypothesis for the ANOVA F test is that: A) the population mean rest is the same for all four levels of caffeine. B) the population mean rest is increasing as the caffeine level gets larger. C) the population mean rest is decreasing as the caffeine level gets larger. D) the population mean rest is largest for the high level of caffeine.
The null hypothesis for the ANOVA F test is that:


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