A machine makes drill bits. When the machine is operating correctly, the variance of the diameter of drill bits is no more than .04 inches. In a random sample of 81 drill bits, the sample variance was .07. Test the hypothesis at the 1% level that the machine is operating correc

Explain whether homogeneity of variance is satisfied for this analysis, and be clear on how you decided this.

A researcher was interested in knowing if mean BMI was different between males and females. He obtained the following test results. Choose the correct interpretation of the results: F test p value = 0.30 Two sample t test, assume equal variance = 0.02 Two sample t test, assume unequal variance = 0.61 Mean BMI is not significantly different between males and females. None Mean BMI is higher in males than females. Mean BMI is significantly different between males and females.

The mean square error is the variance plus the bias. True O False

A researcher predicts that smoking cigarettes decreases a person's sense of smell. On a test of olfactory sensitivity (smell), the mean for non-smokers is 18.4. A sample of 12 people who smoke a pack each day have a sample mean of 16.25 (sample variance = 4.75). Complete the following statement: We     ["", ""] the null. Smokers have     ["", "", ""] in olfactory sensitivity compared to non-smokers.

What is the proportion of variance shared between the 2 variables? (How much of the variance in one variable can be predicted by the variance in the other variable?) Provided : mean 1 = 13.6 SD 1 = 2.26 Mean 2 = 102.7, SD= 11.36 Coefficient r = 0.47

HYPERTENSION. The data below was collected from over 200 infants at 1 month of age. In this study a research nurse visited the home of each child and took their blood pressure using a special apparatus for measuring infant bp. She also noted whether the infant was asleep or awake and whether or not the child was agitated when the bp was taken.   Assuming equal variances, is there a significant mean difference in SBP between the quiet sleep infants and the awake and quiet infants?   1. What is the appropriate test to conduct in the above situation? 2. What is the degree of freedom? 3. What is the computed test statistic? 4. What is the correct conclusion for this test? 5. What can be implied from the conclusion above?