2. (50pts) Now, you must determine if a new cholesterol drug is effective. You know that the drug lowers blood pressure (hint: pick correct alternate hypothesis) but are not sure if the difference is significant. With 95% confidence, is there a statistically significant difference in blood pressure (mmHg) before and after administration of the drug?
Patient # |
BP before drug (mm Hg) |
BP after drug (mm HG) |
1 |
154 |
123 |
2 |
162 |
143 |
3 |
178 |
132 |
4 |
184 |
165 |
5 |
160 |
143 |
6 |
192 |
165 |
Before | after | dbar |
154 | 123 | 31 |
162 | 143 | 19 |
178 | 132 | 46 |
184 | 165 | 19 |
160 | 143 | 17 |
192 | 165 | 27 |
x1bar - x2bar = 26.50
s(dbar) = 10.9864
SE = s(dbar)/sqrt(n) = 4.4852
CI = 95%
DF = 5
t-value = 2.5706
ME = t*SE = 2.5706*4.4852 = 11.5295
Confidence Interval (x1bar - x2bar) +/- ME
Lower bound = 14.97053
Upper bound = 38.02947
Confidence Interval (14.9705 , 38.0295 )
As 0 does not lie in the above calculated, we reject the null hypothesis
there is a statistically significant difference in blood pressure (mmHg) before and after administration of the drug
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