6. Now you are testing against the alternate hypothesis:H, that the average treatment effect is -0.03. Using the standard error you calculated above, what is the statistical power of this experiment for a one-sided hypothesis test (i.e. assuming the direction of the effect can only be negative) at the 95% confidence level, expressed as a percentage rounded to the nearest whole number? LWhieh of the fellouing formula wil giue the nower of this teet?

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6. Now you are testing against the alternate hypothesis:H, that the average treatment effect is -0.03. Using the
standard error you calculated above, what is the statistical power of this experiment for a one-sided hypothesis test
(i.e. assuming the direction of the effect can only be negative) at the 95% confidence level, expressed as a
percentage rounded to the nearest whole number?
Which of the following formula will give the power of this test?
- (4-1 (0.05)-
SE
1-4
+ (4'
* (*-' (0.05) – SE)
1- (4-1 (0.95) – E)
SE
O (*-' (0.95) – SE)
1- (4 (0.95)- (SE) )
O + (-' (0.95) – (SE) 4)
Power =
50
Transcribed Image Text:6. Now you are testing against the alternate hypothesis:H, that the average treatment effect is -0.03. Using the standard error you calculated above, what is the statistical power of this experiment for a one-sided hypothesis test (i.e. assuming the direction of the effect can only be negative) at the 95% confidence level, expressed as a percentage rounded to the nearest whole number? Which of the following formula will give the power of this test? - (4-1 (0.05)- SE 1-4 + (4' * (*-' (0.05) – SE) 1- (4-1 (0.95) – E) SE O (*-' (0.95) – SE) 1- (4 (0.95)- (SE) ) O + (-' (0.95) – (SE) 4) Power = 50
Which is the correct answer? (ignore the
selection of my answer)
Transcribed Image Text:Which is the correct answer? (ignore the selection of my answer)
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