investigator wants to test the claim that there is no difference of a new weight loss medication at reducing BMI. The following table represents the results of individuals enrolled. Assume normal approximation is acceptable. (α=1) Pt Pre test BMI Post test BMI a 30.5 36.5 b 32.8 28.3 c 35.6 28.2 d 34.7 27.9 e 30.1 28.5 1. Write out your null alternative hypotheses H0:µd=, Ha: µd≠ 2. Calculate a t stat 3. What is the t-crit=±? 4. P-value = 5. do you reject or fail to reject null hypthosis? 6. Construct a 99% confidence interval and provide an interpretation. Does your interval further support your decision in the hypothesis test above
investigator wants to test the claim that there is no difference of a new weight loss medication at reducing BMI. The following table represents the results of individuals enrolled. Assume normal approximation is acceptable. (α=1) Pt Pre test BMI Post test BMI a 30.5 36.5 b 32.8 28.3 c 35.6 28.2 d 34.7 27.9 e 30.1 28.5 1. Write out your null alternative hypotheses H0:µd=, Ha: µd≠ 2. Calculate a t stat 3. What is the t-crit=±? 4. P-value = 5. do you reject or fail to reject null hypthosis? 6. Construct a 99% confidence interval and provide an interpretation. Does your interval further support your decision in the hypothesis test above
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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An investigator wants to test the claim that there is no difference of a new weight loss medication at reducing BMI. The following table represents the results of individuals enrolled. Assume normal approximation is acceptable. (α=1)
Pt | Pre test BMI | Post test BMI |
a | 30.5 | 36.5 |
b | 32.8 | 28.3 |
c | 35.6 | 28.2 |
d | 34.7 | 27.9 |
e | 30.1 | 28.5 |
1. Write out your null alternative hypotheses H0:µd=, Ha: µd≠
2. Calculate a t stat
3. What is the t-crit=±?
4. P-value =
5. do you reject or fail to reject null hypthosis?
6. Construct a 99% confidence interval and provide an interpretation. Does your interval further support your decision in the hypothesis test above
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