Ho : μ < 2.5, Η : μ > 2.5 n = 16 test statistic = 2.73 p-value: conclusion w.r.t. Ho:

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For each of the following hypotheses (including test statistic and other information), find the *p*-value (or its bounds) and draw a basic conclusion with respect to (w.r.t.) \( H_0 \) with 95% confidence. Assume normality in the populations or that the Central Limit Theorem otherwise applies.
Transcribed Image Text:For each of the following hypotheses (including test statistic and other information), find the *p*-value (or its bounds) and draw a basic conclusion with respect to (w.r.t.) \( H_0 \) with 95% confidence. Assume normality in the populations or that the Central Limit Theorem otherwise applies.
Here is the transcription of the provided image, formatted to appear on an educational website:

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**Hypothesis Testing**

- **Null Hypothesis (\(H_0\))**: \(\mu \leq 2.5\)
- **Alternative Hypothesis (\(H_1\))**: \(\mu > 2.5\)

**Sample Information**

- Sample size (\(n\)): 16
- Test statistic: 2.73

**Analysis**

- **p-value**: [To be filled based on the specific distribution and significance level]

**Conclusion with respect to \(H_0\)**:

- [To be filled based on the comparison of the p-value to the significance level]

---

**Diagram/Graph Interpretation**: There are no graphs or diagrams included in this image.
Transcribed Image Text:Here is the transcription of the provided image, formatted to appear on an educational website: --- **Hypothesis Testing** - **Null Hypothesis (\(H_0\))**: \(\mu \leq 2.5\) - **Alternative Hypothesis (\(H_1\))**: \(\mu > 2.5\) **Sample Information** - Sample size (\(n\)): 16 - Test statistic: 2.73 **Analysis** - **p-value**: [To be filled based on the specific distribution and significance level] **Conclusion with respect to \(H_0\)**: - [To be filled based on the comparison of the p-value to the significance level] --- **Diagram/Graph Interpretation**: There are no graphs or diagrams included in this image.
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