I need someone to complete my psychology statistic homework
Perillo Stats 1
Independent t-Test Example in SPSS
A group of middle schoolers (n = 20) and college students (n = 29) studied a list of 30 words, and later tried to recall as many words from the list as they could.
A researcher wants to test the hypothesis that college students, on average, would be able to remember more words from the list than middle schoolers would.
The datafile AgeWords.sav contains the data for all 49 participants.
Step 1: What test should we use to test this hypothesis?
Because we are comparing TWO groups of people, and our dependent variable is continuous (i.e., number of words remembered), we use an independent t-test.
Step 2: How do we run this test in SPSS?
Go to “Analyze” “Compare Means” “Independent Samples t-Test”
The “Test Variable” is our dependent variable (i.e., number of words recalled).
The “Grouping Variable” is our independent variable (i.e., age – that is, whether each person is in middle school or college). But how do we get rid of those question marks?
Perillo Stats 2
Before we can run the test, we need to click “Define Groups” to tell SPSS which two groups to compare.
Under “Variable View,” we see that “Age” is coded as either 1 (Middle School) or 2 (College).
So, we enter these two numbers (1 and 2) under “Define Groups,” and when we click “Continue” we will see that these numbers have replaced the question marks that were there earlier.
Step 3: How do we read the output from SPSS?
1: Our sample consisted of n = 20 middle schoolers and n = 29 college students.
2: On average, our middle schoolers recalled 16.30 words (SD = 3.29), and our college students recalled 19.48 words (SD = 3.19).
3: These are the t (-3.39) and df (47) values for our t-test. We will need to include these in our write-up of the results, but they aren’t terribly interesting on their own.
4: This is our p-value (p = .001), which tells us if our hypothesis was supported (or not).
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Step 4: How do we calculate the effect size?
Navigate to the online effect size calculator: https://www.psychometrica.de/ effect_size.html#cohenb (link is in D2L). Choose calculator #2 - Comparisons of groups with different sample sizes.
2. In the chart above, middle school students are listed as group 2. To make sure the signs match, enter the mean, standard deviation, and n for middle school students in Group 2 in the effect size calculator.
3. This is our Cohen’s d effect size (-0.98). It tells us the strength of the effect.
4. These are the 95% confidence intervals for the effect size (-1.59, -0.38). This means we have a 95% chance of the true value of our effect size falling between these numbers.
Because our Cohen’s d is above |.80|, we can classify it as a large effect size. The amount between the confidence intervals does not include 0, which means the effect size can most likely be trusted. Given the size of the confidence intervals, though, it means our true effect size may be smaller than we found.
Perillo Stats 3
1. In the chart above, college students are listed as group 1. To make sure the signs match, enter the mean, standard deviation, and n for college students in Group 1 in the effect size calculator.
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1) We always begin our write-up by explicitly stating our hypothesis.
2) Then, we name which test we did, and explain what the test showed. Did we, or didn’t we, find a significant difference/relationship? This is where we will provide our test statistic (in this case, our t value), degrees of freedom, our p-value, our effect size, and the confidence intervals for the effect size.
3) Finally, we describe each of the groups that our test compared, by providing the sample size (n), mean (M), and standard deviation (SD) for each group.
4) Notice that all non-Greek letters are italicized, every equals sign has a space both before and after it, and every number is rounded to two decimal places.
a. If p values are listed on SPSS as .000, those should be written up as p < .001.
Perillo Stats 4
Step 5: How do we write up the results in APA format?
We hypothesized that college students would be able to recall significantly more words from a list than middle schoolers would. An independent samples t-test found a significant difference between these two groups, t(47) = -3.39, p = .001, d = -0.98, CI.95 = -1.59, -0.38. Supporting our hypothesis, college students (n = 29) recalled significantly more words (M = 19.48, SD = 3.19) than middle school students did (n = 20; M = 16.30, SD = 3.29).
A few notes about our write-up...