If you use a 0.05 level of significance in a two-tail hypothesis test, what decision will you make if ZSTAT = + 1.65? Click here to view page 1 of the cumulative standardized normal distribution table. Click here to view page 2 of the cumulative standardized normal distribution table. Determine the decision rule. Select the correct choice below and fill in the answer box(es) within your choice. (Round to two decimal places as needed.) O A. Reject H, if ZSTAT < -O or ZSTAT> +| O B. Reject H, if ZSTAT < -| OC. Reject Ho |

MATLAB: An Introduction with Applications
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ISBN:9781119256830
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Chapter1: Starting With Matlab
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**Educational Website Transcription:**

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**Hypothesis Testing - Two-Tail Test Decision Rule**

When conducting a two-tail hypothesis test with a 0.05 level of significance, you need to decide the outcome if the test statistic \( Z_{\text{STAT}} = +1.65 \). Refer to cumulative standardized normal distribution tables for critical values.

**Resources:**
- [Cumulative Standardized Normal Distribution Table Page 1](#)
- [Cumulative Standardized Normal Distribution Table Page 2](#)

**Determine the Decision Rule:**

Choose the correct decision rule from the options below. Input your values, rounding to two decimal places as needed.

- **Option A**: Reject \( H_0 \) if \( Z_{\text{STAT}} < - \) [ \_\_\_ ] or \( Z_{\text{STAT}} > + \) [ \_\_\_ ].
- **Option B**: Reject \( H_0 \) if \( Z_{\text{STAT}} < - \) [ \_\_\_ ].
- **Option C**: Reject \( H_0 \) if [ \_\_\_ ] < \( Z_{\text{STAT}} < \) [ \_\_\_ ].
- **Option D**: Reject \( H_0 \) if \( Z_{\text{STAT}} > \) [ \_\_\_ ].

Note: Select the correct decision rule and fill in the answer boxes based on the critical values from the normal distribution tables.

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Transcribed Image Text:**Educational Website Transcription:** --- **Hypothesis Testing - Two-Tail Test Decision Rule** When conducting a two-tail hypothesis test with a 0.05 level of significance, you need to decide the outcome if the test statistic \( Z_{\text{STAT}} = +1.65 \). Refer to cumulative standardized normal distribution tables for critical values. **Resources:** - [Cumulative Standardized Normal Distribution Table Page 1](#) - [Cumulative Standardized Normal Distribution Table Page 2](#) **Determine the Decision Rule:** Choose the correct decision rule from the options below. Input your values, rounding to two decimal places as needed. - **Option A**: Reject \( H_0 \) if \( Z_{\text{STAT}} < - \) [ \_\_\_ ] or \( Z_{\text{STAT}} > + \) [ \_\_\_ ]. - **Option B**: Reject \( H_0 \) if \( Z_{\text{STAT}} < - \) [ \_\_\_ ]. - **Option C**: Reject \( H_0 \) if [ \_\_\_ ] < \( Z_{\text{STAT}} < \) [ \_\_\_ ]. - **Option D**: Reject \( H_0 \) if \( Z_{\text{STAT}} > \) [ \_\_\_ ]. Note: Select the correct decision rule and fill in the answer boxes based on the critical values from the normal distribution tables. ---
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