Answer these question The table shows population statistics for the ages of Best Actor and Best Supporting Actor winners at an awards ceremony. The distributions of the ages are approximately bell-shaped. **Best Actor**:- Mean (\(\mu\)) = 44.0- Standard deviation (\(\sigma\)) = 9.1**Best Supporting Actor**:- Mean (\(\mu\)) = 49.0- Standard deviation (\(\sigma\)) = 15In this particular year, the Best Actor was 65 years old and the Best Supporting Actor was 45 years old.**Determine the z-scores for each:**- **Best Actor**: \( z = 2.31 \)- **Best Supporting Actor**: \( z = -0.27 \)(Round to two decimal places as needed.)**Interpret the z-scores:**- The Best Actor was \( \text{above} \) the mean, which is considered \( \text{unusual} \).- The Best Supporting Actor was \( \text{below} \) the mean, which is not considered \( \text{unusual} \). The image displays a statistics question related to z-scores and age distributions. Here's the detailed transcription:---**The table shows population statistics for the ages of Best Actor and Best Supporting Actor. Compare the z-scores for the actors in the following situation:**- Best Actor: - Mean (\( \mu \)) = 44.0 - Standard Deviation (\( \sigma \)) = 9.1- Best Supporting Actor: - Mean (\( \mu \)) = 49.0 - Standard Deviation (\( \sigma \)) = [unspecified in the image]**In a particular year, a Best Actor was 37 years old, and a Best Supporting Actor was 45 years old.**Tasks:1. **Determine the z-scores:** - Best Actor: [Blank for answer] - Best Supporting Actor: [Blank for answer]2. **Round to two decimal places.** 3. **Interpret the z-scores:** The Best Actor was [Options: more than 2 standard deviations above/below the mean, more than 1 standard deviation above/below the mean, less than 1 standard deviation above/below the mean, less than 2 standard deviations below the mean], which was considered [Options: unusual/not unusual]. The Best Supporting Actor was [Options: similar structure as above].**Additional Features:**- **Help Me Solve This** button- **View an Example** button- **Get More Help** option- **Clear All** button- **Check Answer** button--- There are no graphs or diagrams visible in the image.

The normally distributed random variable X can be transformed into standard normally distributed…

The table shows population statistics for the ages of Best Actor and Best Supporting Actor winners at an awards ceremony. The distributions of the ages are approximately bell-shaped. Compare the z-scores for the actors in the following situation. Best Actor Best Supporting Actor H=44.0 H=49.0 o =9.1 o= 15 In a particular year, the Best Actor was 65 years old and the Best Supporting Actor was 45 years old. Determine the z-scores for each. Best Actor: z = 2.31 Best Supporting Actor: z = -0.27 (Round to two decimal places as needed.) Interpret the z-scores. The Best Actor was the mean, which V unusual. The Best-Supporting Actor was V the mean, which V unusual.

The table shows population statistics for the ages of Best Actor and Best Supporting Actor winners at an awards ceremony. The distributions of the ages are approximately bell-shaped. Compare the z-scores for the actors in the following situation. Best Actor Best Supporting Actor H=44.0 H=49.0 o =9.1 o= 15 In a particular year, the Best Actor was 65 years old and the Best Supporting Actor was 45 years old. Determine the z-scores for each. Best Actor: z = 2.31 Best Supporting Actor: z = -0.27 (Round to two decimal places as needed.) Interpret the z-scores. The Best Actor was the mean, which V unusual. The Best-Supporting Actor was V the mean, which V unusual.

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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The table shows population statistics for the ages of Best Actor and Best Supporting Actor winners at an awards ceremony. The distributions of the ages are approximately bell-shaped.

**Best Actor**:
- Mean (\(\mu\)) = 44.0
- Standard deviation (\(\sigma\)) = 9.1

**Best Supporting Actor**:
- Mean (\(\mu\)) = 49.0
- Standard deviation (\(\sigma\)) = 15

In this particular year, the Best Actor was 65 years old and the Best Supporting Actor was 45 years old.

**Determine the z-scores for each:**

- **Best Actor**: \( z = 2.31 \)
- **Best Supporting Actor**: \( z = -0.27 \)

(Round to two decimal places as needed.)

**Interpret the z-scores:**

- The Best Actor was \( \text{above} \) the mean, which is considered \( \text{unusual} \).
- The Best Supporting Actor was \( \text{below} \) the mean, which is not considered \( \text{unusual} \).

The image displays a statistics question related to z-scores and age distributions. Here's the detailed transcription:

---

**The table shows population statistics for the ages of Best Actor and Best Supporting Actor. Compare the z-scores for the actors in the following situation:**

- Best Actor:
- Mean (\( \mu \)) = 44.0
- Standard Deviation (\( \sigma \)) = 9.1

- Best Supporting Actor:
- Mean (\( \mu \)) = 49.0
- Standard Deviation (\( \sigma \)) = [unspecified in the image]

**In a particular year, a Best Actor was 37 years old, and a Best Supporting Actor was 45 years old.**

Tasks:

1. **Determine the z-scores:**
- Best Actor: [Blank for answer]
- Best Supporting Actor: [Blank for answer]

2. **Round to two decimal places.**

3. **Interpret the z-scores:**

The Best Actor was [Options: more than 2 standard deviations above/below the mean, more than 1 standard deviation above/below the mean, less than 1 standard deviation above/below the mean, less than 2 standard deviations below the mean], which was considered [Options: unusual/not unusual].

The Best Supporting Actor was [Options: similar structure as above].

**Additional Features:**

- **Help Me Solve This** button
- **View an Example** button
- **Get More Help** option
- **Clear All** button
- **Check Answer** button

---

There are no graphs or diagrams visible in the image.

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