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Hypothesis tests Single sample Z
( ) – (μ) _________________ Zobs=
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Hypothesis tests Single sample t
( ) – (μ) __________________ tobs= SX
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Hypothesis tests Two samples?
( ? ) – (?) _________ (?) tobs= ? = Depends on type of two-sample (t) test Related scores (dependent) Unrelated scores (independent)
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Two Sample Tests When do use dependent t test?
When scores are related Same person is on both conditions Pre-post design When participation in on condition does not affect performance in other condition When scores are matched on meaningful variable Steroids and weightlifters GPA and SAT scores
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Two Sample Tests Advantages of dependent t test
Matched scores have less error/variability Unrelated (Observed Value) – (Expected value under H0) __________________________________________ Standard error of H0 distribution (Large) Related (Observed Value) – (Expected value under H0) __________________________________________ Standard error of H0 distribution (Small)
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Two Sample Tests Obstacles to using dependent t test
If impossible to participate in both conditions Normal vs. Parkinsons Men vs. Women If participation in one condition affects other conditions Conjunction fallacy Solving a reasoning problem If unequal number of participation in two conditions
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Two Sample T-test Dependent Means
Compute difference scores for all PAIRS of subjects And then use the ordinary one-sample t test D = Difference score = X2 – X1 Degrees of freedom = (Number of Pairs)-1
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Outline of hypothesis evaluation
Dependent T-test Outline of hypothesis evaluation I. State null and alternative hypotheses H0 : Dobs = 0 H1 : Dobs = 0 II. Collect a sample and compute the observed values of the sample statistic and the test statistic III. Set the criterion for rejecting H IV. Interpret the results
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Dependent T-test
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Dependent T-test
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Dependent T-test
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Dependent T-test
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