Give step-by-step solution with explanation and final answer: Two groups have means 145 and 115 with a pooled standard deviation of 30. Calculate Cohen's d.
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Give step-by-step solution with explanation and final answer: Two groups have means 145 and 115 with a pooled standard deviation of 30. Calculate Cohen's d.
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Asked by: Sahzadi
Created at: 2026-03-07 20:23:54
Asked by: Sahzadi
Created at: 2026-03-07 20:23:54
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# Calculating Cohen's d Step-by-Step
Cohen's d is a measure of **effect size** indicating the standardized difference between two means.
The formula is:
\[
d = \frac{M_1 - M_2}{SD_{pooled}}
\]
Where:
- \( M_1 \) = Mean of group 1
- \( M_2 \) = Mean of group 2
- \( SD_{pooled} \) = Pooled standard deviation
---
## Step 1: Identify Values
Given:
- \( M_1 = 145 \)
- \( M_2 = 115 \)
- \( SD_{pooled} = 30 \)
---
## Step 2: Calculate Mean Difference
\[
M_1 - M_2 = 145 - 115 = 30
\]
---
## Step 3: Plug Values into Formula
\[
d = \frac{30}{30}
\]
---
## Step 4: Calculate Cohen's d
\[
d = 1.
\]
---
## Final Answer
**Cohen's d = 1.**
This indicates a large effect size (a difference of one pooled standard deviation between the two group means).
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