Questions: The general interpretation of the magnitude of effect size is that is large.

The general interpretation of the magnitude of effect size is that is large.
Transcript text: The general interpretation of the magnitude of effect size is that $\qquad$ is large.
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Solution

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Solution Steps

To determine which value represents a large effect size, we can refer to common benchmarks for interpreting effect sizes. According to Cohen's conventions, an effect size (Cohen's d) of 0.2 is considered small, 0.5 is medium, and 0.8 is large. Therefore, we need to check which of the given values meets this criterion.

Step 1: Identify the Effect Size Values

The given values for effect size are \(2\), \(0.5\), \(8\), and \(1.2\).

Step 2: Apply Cohen's Conventions

According to Cohen's conventions:

  • An effect size of \(< 0.2\) is considered small.
  • An effect size of \(0.2\) to \(0.5\) is considered medium.
  • An effect size of \(> 0.8\) is considered large.
Step 3: Determine Large Effect Sizes

From the given values, we identify which values are considered large:

  • \(2 > 0.8\) (large)
  • \(0.5 < 0.8\) (not large)
  • \(8 > 0.8\) (large)
  • \(1.2 > 0.8\) (large)

Thus, the large effect sizes are \(2\), \(8\), and \(1.2\).

Final Answer

The large effect sizes are \(2\), \(8\), and \(1.2\). Therefore, the answer is boxed as follows: \(\boxed{2, 8, 1.2}\)

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