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One-sample t-test
A statistical test that compares the sample mean to a known or hypothesized population mean to determine if the sample mean is significantly different from the population mean.
Assumptions of a one-sample t-test
Null hypothesis (H0) in a one-sample t-test
There is no difference between the sample's mean and the population mean.
Alternative hypothesis (H1) in a one-sample t-test
There is a significant difference between the sample's mean and the population mean.
Significant result (p < .05)
Indicates that the sample's average is significantly different from the population mean.
Non-significant result (p > .05)
Indicates that there is no statistically significant difference between the sample's mean and the population mean.
Paired-samples t-test
A statistical test that compares the means of two related measurements from the same group to determine if there is a significant difference.
Differences between paired-samples t-test and independent-samples t-test
Paired-samples t-test compares related measurements while independent-samples t-test compares means between two different, unrelated groups.
Within-subjects design
A research design where the same participants are measured multiple times.
Independent observations
In the context of statistical tests, each observation or response is independent of others.
Null hypothesis (H0) for a paired-samples t-test
There is no significant difference in the means between the two related measurements.
Alternative hypothesis (H1) for a paired-samples t-test
There is a significant difference in the means between the two related measurements.
Effectiveness of a therapy program
Determined through a significant difference in pre- and post-intervention scores.
SPSS output interpretation
Provides insights on test statistics and p-values to determine significance in research findings.