Dependent-samples t test

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Formate of reporting t tests

(text set up here), t(df) = t value, p = significance value Can also report: mean of each group Cohen's d

Assumptions of the dependent-samples t test

1) Assumption of independence 2) Assumption of normality 3) Missing: Assumption of homogeneity of variance

Assumptions of one sample t test

1.) Assumption of independence 2.) Assumption of normality 3.) Missing: Assumption of homogeneity of variance

Null hypothesis significance testing (NHST) One sample t test (part 2)

2. Collect data Error term is now simply the standard error of the mean.

Formate of reporting independent sample t test

An independent-samples t test indicated that males (M = 24.00, SD = 3.21) reported significantly stronger JWB than did females (M = 20.00, SD = 3.16), t(16) = 2.65, p = .02, d = 1.26.

Reporting significant results (for t test results)

Can report exact value: p = .007 Can report a criterion: p < .05, p < .001

Reporting nonsignificant results (for t test results)

Can report exact value: p = .48 Can report a criterion: p > .05, "all ps > .10" Can use abbreviated "not significant": t(16) = 0.89, n.s.

Dependent-samples t test

Compare two means The two samples are related in some way: -One sample with repeated measures -Two samples that are matched in some way.

one sample t test similarities

DV must be continuous Still have effect over error

What are the similarities between independent and dependent sample t test?

IV must be categorical with two categories DV must be continuous Still have effect over error

one sample t test differences

No IV - no groups, no group means No need for pooled variance

What are the differences between independent and dependent sample t test?

No longer comparing group means. We are looking at difference scores now. No longer need pooled variance to get standard error of the difference.

Null hypothesis significance testing (NHST) One sample t test

Null: H0: M = u Alternative: H1: M does not equal u It is acceptable to perform one tailed and two tailed test when comparing a sample mean to a population mean.

4. Null hypothesis significance testing (NHST) One sample t test

Our obtained t 3.26 was higher than the critical t 2.09

Example: Comparing self-esteem scores form pre- to post-tornado

SE1: M = 23.1 SE2: M = 21.6 NHST steps 1) Assume there is not effect - null hypothesis 2) Collect data / calculate a test statistic 3) Determine probability of the result if the null is true 4) Decide to reject or retain null Our obtained t (1.65) was not higher than the critical t (2.09) Retain the null hypothesis It does not appear that self-esteem changed from before to after tornado

one sample t test

Used to determine if a single sample mean is different from a known population mean Main difference: We just have one sample, one measurement We compare out sample values to a know population mean or historical mean.

Reporting t tests

When reporting t test results, you must include: Obtained t value Degrees of freedom df Significance value for the test p


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