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t-test
evaluate the size and significance of the difference between two means
One-sample t-Test
When you want to compare a sample mean to some known or hypothesized value
Independent samples t-Test
compare two groups to one another
Repeated Measures t-Test
How a group changes over time
One sample t-test data
interval or ratio data
What is unknown in a One sample t-test
The true standard error of the mean
Degrees of freedom in a one-sample t-test.
n -1
one-sample t-test statistics (t)
test statistic
one-sample t-test statistics (df)
degrees of freedom
one-sample t-test statistics (sig)
p value for the test statistic
Independent Samples t-test data
interval or ratio data
What makes a Independent Samples t-test different from one another
The samples are independent from one another
Independent Samples t-test Degrees of freedom
n-2
Test Variables
the variables you want to investigate
Grouping Variable
the variable that will split your data into two groups
Paired Samples t-Test data
interval or ratio data
Paired Samples t-Test measures
two variables with values paired by subject
Paired Samples t-Test Degrees of freedom
(n / 2) -1
Reporting Pearson correlation
r(N) = .sig, p =
Nonparametric tests
No need for normality
Nonparametric tests data
ranked/ordinal data
The 1-Sample Kolmogorov
Smirnov is used to test normality of data
Independent Samples will produce
Mann-Whitney U
Related Samples will let you calculate
Wilcoxon Rank-Sum
Exact significance
the exact significance is calculated from all potential distributions
Asymptotic significance
calculated using an estimated curve
Monte-Carlo significance
uses a random process to estimate the significance using areas under the curve
One Sample T
comparing a sample to a hypothesized mean
Independent Samples T
comparing two groups on some value
Repeated Measures T
comparing two variables within a set of subjects
Parametric or Nonparametric?
Parametric because they are more statistically powerful