Miller (2008) examined the energy drink consumption of college undergraduates and found that males used energy drinks significantly more often than females did. To further investigate this phenomenon, a researcher selects a random sample of n = 36 male undergraduates and a sample of n = 25 females. On average, the males report consuming M = 2.45 drinks per month, and females have an average of M = 1.28. Assume that the overall level of consumption for college undergraduates averages μ = 1.85 energy drinks per month and that the distribution of monthly consumption scores is approximately normal with a standard deviation of σ = 1.2. Did this sample of males consume significantly more energy drinks than the overall population average? Use a one-tailed test with α = .01. Use the Distributions tool to help you find the critical values. The null hypothesis is H₀:    .   For the sample of males, the standard error is σMM =    , and z =, which is    the critical value of    .   This sample of males    significantly more energy drinks than the overall population average.     Standard Normal Distribution Mean = 0.0 Standard Deviation = 1.0 Did this sample of females consume significantly fewer energy drinks than the overall population average? Use a one-tailed test with α = .01. The null hypothesis is H₀:    .   For the sample of females, z =    .   This sample of females    significantly fewer energy drinks than the overall population average.

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Miller (2008) examined the energy drink consumption of college undergraduates and found that males used energy drinks significantly more often than females did. To further investigate this phenomenon, a researcher selects a random sample of n = 36 male undergraduates and a sample of n = 25 females. On average, the males report consuming M = 2.45 drinks per month, and females have an average of M = 1.28. Assume that the overall level of consumption for college undergraduates averages μ = 1.85 energy drinks per month and that the distribution of monthly consumption scores is approximately normal with a standard deviation of σ = 1.2.
Did this sample of males consume significantly more energy drinks than the overall population average? Use a one-tailed test with α = .01. Use the Distributions tool to help you find the critical values.
The null hypothesis is H₀:    .
 
For the sample of males, the standard error is σMM =    , and z =, which is    the critical value of    .
 
This sample of males    significantly more energy drinks than the overall population average.
 
 

Standard Normal Distribution

Mean = 0.0

Standard Deviation = 1.0

Did this sample of females consume significantly fewer energy drinks than the overall population average? Use a one-tailed test with α = .01.
The null hypothesis is H₀:    .
 
For the sample of females, z =    .
 
This sample of females    significantly fewer energy drinks than the overall population average.
 
 
 
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