According to Aron, Aron,
& Coups (2009), there are five steps in the process of hypothesis testing .
Step 1: Restate the question as a research hypothesis and a
null hypothesis about the populations.
A research hypothesis is a statement
about the predicted relation between the two populations. The null hypothesis
is opposite of the research hypothesis. If one of the hypothesis is true, the
other cannot be. If I were to research the health of children who eat fresh
vegetables versus children in general. My reseach hypothesis would be “Children
who eat fresh vegetables are healthier than those who don’t.” My two
populations would be children who eat fresh vegetables (population 1) and
children in general (population 2).
Step 2: Determine the characteristics of the comparison
distribution.
The comparison distribution represents
population situation if the null hypothesis is true. This is the distribution
that you compare the score based on your sample’s results. In my fresh
vegetable example, the null hypothesis would be “There is no difference in the
health of children who eat fresh vegetables than those who don’t.” The
comparison distribution os the distribution of population 2.
Step 3: Determine the cutoff sample score on the comparison
distribution at which the null hypothesis should be rejected.
The cutoff sample score is the point if
reached or exceeded by the sample score that you reject the null hypothesis. In
this step, you set the z score at a score that would be unlikely if the null
hypothesis is true. For example, the researchers testing the vegetable
hypothesis may decide that if a result were less than 3% then they would reject
the null hypothesis.
Step 4: Determine your sample’s score on the comparison
distribution.
This is the point where the study is
carried out and the actual results for the sample are obtained.
Step 5: Decide whether to reject the null hypothesis.
Compare the actual sample’s z score to
the cut off z score. If the actual score is higher than the cut off score, the
null hypothesis would be rejected.
Aron, A., Aron, E. N., & Coups, E. J. (2009). Statistics
for psychology (5th ed). Upper Saddle River, NJ: Pearson/Prentice Hall.
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