# Reporting One-Sample T Test in SPSS

The Best One-Sample T Test help service, provided by the subject matter statistician. The Fastest Way to Better Result for One Sample test in SPSS!

## How to Run One Simple T Test in SPSS: Explanation Step by Step

### From the SPSS menu, choose Analyze – Compare means – One-Sample T-Test.

### A new window will appear. From the left box transfer variable Math Test Score to Test Variable(s). In the Test Value box, write 86.00 (true mean). Click OK.

### The results of One sample t-test will appear in the output window.

## How to report a One Simple T Test results: Explanation Step by Step

### How to Report Descriptive Statistics Table in SPSS Output?

The first table shows descriptive statistics (mean, standard deviation, standard error mean, and a number of observations) of our variable Math test score.

As a result, The average value of the Math test score is 73.08 (M=73.08; SD=16.89).

### How to Report One sample t-test statistics Table in SPSS Output?

The second table shows One sample t-test statistics.

In the first row is written population mean (test values = 86.00). We should look at the fourth column (Sig. (2-tailed)) for the significance of the t-test statistic.

- If p > .05, we fail to reject the null hypothesis.

In our example, p value is less than 0.05 (p = .000 < .05) so we must reject the null hypothesis and conclude that there is a statistically significant difference between the mean Math test score (M=73.08; SD=16.89) and true population mean (M=86.00).

## How to Interpret a One Simple T Test Results in APA Style?

*One sample t-test was conducted to determine whether there is a difference between the results on the Math test and the true population mean (M=86.00). The results indicate a significant difference between the true mean (M=86.00) and the mean Math test score (M=73.08; SD=16.89), [t(36) = -4.651, p = .000]. We, therefore, reject the null hypothesis that there is not a difference between the true mean and the comparison value and conclude that our mean Math test score is significantly different from the true population mean. *

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