ind the indicated z score. The graph depicts the standard normal distribution with mean 0 and tandard deviation 1. Click to view page 1 of the table. Click to view page 2 of the table. 0.9693 The indicated z score is

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**Educational Transcription: Understanding Z-Scores**

In this activity, you are tasked with finding the indicated z-score. To aid in this process, a graph is provided depicting the standard normal distribution, which is characterized by a mean of 0 and a standard deviation of 1.

**Interactive Resources:**
- Click on the links to access relevant tables: [Page 1 of the Table](#) | [Page 2 of the Table](#)

**Graphical Explanation:**
The graph illustrates a bell-shaped curve representing the standard normal distribution. A z-score is shown on the horizontal axis associated with a specified cumulative probability of 0.9693. The area under the curve to the left of the z-score represents this probability, indicating the likelihood of a randomly selected value being less than or equal to the z-score.

**Task:**
- Calculate the indicated z-score from the graph.
- Provide your answer rounded to two decimal places.

**Instructions for Submission:**
- Enter your calculated z-score in the provided answer box.
- Once entered, click the "Check Answer" button to verify your solution.

By understanding and calculating z-scores, you're better equipped to analyze data within the context of standard normal distribution.
Transcribed Image Text:**Educational Transcription: Understanding Z-Scores** In this activity, you are tasked with finding the indicated z-score. To aid in this process, a graph is provided depicting the standard normal distribution, which is characterized by a mean of 0 and a standard deviation of 1. **Interactive Resources:** - Click on the links to access relevant tables: [Page 1 of the Table](#) | [Page 2 of the Table](#) **Graphical Explanation:** The graph illustrates a bell-shaped curve representing the standard normal distribution. A z-score is shown on the horizontal axis associated with a specified cumulative probability of 0.9693. The area under the curve to the left of the z-score represents this probability, indicating the likelihood of a randomly selected value being less than or equal to the z-score. **Task:** - Calculate the indicated z-score from the graph. - Provide your answer rounded to two decimal places. **Instructions for Submission:** - Enter your calculated z-score in the provided answer box. - Once entered, click the "Check Answer" button to verify your solution. By understanding and calculating z-scores, you're better equipped to analyze data within the context of standard normal distribution.
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