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Hypothesis Testing
The second type of inferential statistics
Hypothesis testing is a statistical method used to
make comparisons between a single sample and a
population, or between 2 or more samples.
The result of a statistical hypothesis test is a
probability, called a p-value, of obtaining the results
(or more extreme results) from tests of samples, if
the results really weren’t true in the population.
Commonly Used Statistical
Tests
Tests for quantitative data (i.e. comparing means):
Two groups: t-test (paired or 2-sample)
Two or more groups (ANOVA: analysis of variance)
Tests for categorical (nominal, ordinal) data (i.e.
comparing proportions):
Chi-square, Fisher’s exact test
Tests for association between two quantitative
variables:
Correlation and regression
Hypothesis Testing
In all hypothesis testing, the numerical result from the
statistical test is compared to a probability distribution to
determine the probability of obtaining the result if the result is
not true in the population.
Examples of normal
two distribution
probability t distribution
distributions:
the normal
and t-
distributions
-4 -3 -2 -1 0 1 2 3 4
Steps in Statistical
Hypothesis Testing
1. Formulate null and research hypotheses
2. Set alpha error (Type I error) and beta
error (Type II error)
3. Compute statistical test and determine
statistical significance
4. Draw conclusion
Step 1: Formulate Null
and Research Hypotheses
Null Hypothesis (H0):
There is no difference between groups;
there is no relationship between the independent
and dependent variable(s).
Research Hypothesis (H ):
R
There is a difference between groups;
there is a relationship between the
independent
and dependent variable(s).
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