Sketch the graph that shows z0 33 and then determine zo 33. Click here to view page 1 of the normal distribution table. Click here to view page 2 of the normal distribution table. ... Choose the correct graph below. O A. O B. Oc. OD. 0.33 0.33 0.33 0.33 o z0.33 Z0.33 Ó - z0.33 6 20.33 20 33 0 Now determine zo 33 Zo 33 = (Round to two decimal places as needed.)

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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**Title: Understanding and Determining \( Z_{0.33} \) from Standard Normal Distribution**

**Introduction:**
In this exercise, you will learn how to sketch a graph that represents \( Z_{0.33} \) and subsequently determine its value using the standard normal distribution table.

**Resources:**
- [View Page 1 of the Normal Distribution Table](#)
- [View Page 2 of the Normal Distribution Table](#)

**Task:**
Choose the correct graph that illustrates \( Z_{0.33} \).

**Available Graph Options:**

- **Option A:**
  - The graph displays a standard normal distribution curve with a shaded area to the left of a point labeled \( Z_{0.33} \) on the horizontal axis. 
  - The shaded area represents 0.33 of the total area under the curve.

- **Option B:**
  - Similar to Option A, this graph also shows a distribution curve with a shaded section, but the shaded area starts from \( Z_{0.33} \) extending towards the left.
  - The area shaded is 0.33 of the total.

- **Option C:**
  - The graph shows a symmetric normal distribution curve with two shaded areas on either side of the curve.
  - The left shaded area starts at \( -Z_{0.33} \) and the right shaded area ends at \( +Z_{0.33} \).
  - Both shaded areas combined equate to 0.33.

- **Option D:**
  - Displays a normal distribution curve with the shading starting from \( Z_{0.33} \) and extending towards the right.
  - The shaded area is 0.33 of the total.

**Determination:**
Now that you’ve reviewed the graphs, determine the appropriate \( Z_{0.33} \) value from the correct graph. Follow the guidelines provided in the normal distribution tables.

Enter your calculated \( Z_{0.33} \) value below (Round to two decimal places as needed):
\[ Z_{0.33} = \boxed{\phantom{00}} \]

**Conclusion:**
This exercise enhances your understanding of the standard normal distribution and how to interpret z-scores in statistical analysis. Use the provided tables and your calculation skills to complete the task accurately.
Transcribed Image Text:**Title: Understanding and Determining \( Z_{0.33} \) from Standard Normal Distribution** **Introduction:** In this exercise, you will learn how to sketch a graph that represents \( Z_{0.33} \) and subsequently determine its value using the standard normal distribution table. **Resources:** - [View Page 1 of the Normal Distribution Table](#) - [View Page 2 of the Normal Distribution Table](#) **Task:** Choose the correct graph that illustrates \( Z_{0.33} \). **Available Graph Options:** - **Option A:** - The graph displays a standard normal distribution curve with a shaded area to the left of a point labeled \( Z_{0.33} \) on the horizontal axis. - The shaded area represents 0.33 of the total area under the curve. - **Option B:** - Similar to Option A, this graph also shows a distribution curve with a shaded section, but the shaded area starts from \( Z_{0.33} \) extending towards the left. - The area shaded is 0.33 of the total. - **Option C:** - The graph shows a symmetric normal distribution curve with two shaded areas on either side of the curve. - The left shaded area starts at \( -Z_{0.33} \) and the right shaded area ends at \( +Z_{0.33} \). - Both shaded areas combined equate to 0.33. - **Option D:** - Displays a normal distribution curve with the shading starting from \( Z_{0.33} \) and extending towards the right. - The shaded area is 0.33 of the total. **Determination:** Now that you’ve reviewed the graphs, determine the appropriate \( Z_{0.33} \) value from the correct graph. Follow the guidelines provided in the normal distribution tables. Enter your calculated \( Z_{0.33} \) value below (Round to two decimal places as needed): \[ Z_{0.33} = \boxed{\phantom{00}} \] **Conclusion:** This exercise enhances your understanding of the standard normal distribution and how to interpret z-scores in statistical analysis. Use the provided tables and your calculation skills to complete the task accurately.
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