Which proportion of a normal distribution is located between the mean and z = +1.40? 0.9192 0.0808 0.4192 0.8045

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### Probability and Statistics: Normal Distribution

#### Question 10 (3 points)
**Which proportion of a normal distribution is located between the mean and z = +1.40?**

- 0.9192
- 0.0808
- 0.4192
- 0.8045

This question assesses your understanding of the standard normal distribution and the corresponding z-scores. The standard normal distribution is a key concept in statistics representing a normal distribution with a mean of 0 and a standard deviation of 1. Z-scores help in determining the position of a particular value within this distribution.

#### Question 11 (3 points)
The content of this question is not completely visible in the image provided, so a specific transcription is not possible. 

However, based on general knowledge, questions involving z-scores often ask about the probability of selecting a z-score that is less than, greater than, or between specific values. Understanding the properties of the normal distribution curve and using Z-tables or statistical software can help solve these problems.

---

### Explanation of Graphs or Diagrams
No graphs or diagrams are present in the provided image.

### Additional References
For further information and practice on topics such as normal distribution and z-scores, you can consult sources such as:

- Textbooks on introductory statistics
- Online educational platforms offering courses in probability and statistics
- Statistical software tutorials

Understanding these basic principles will greatly assist in better interpreting and solving problems related to the normal distribution.
Transcribed Image Text:### Probability and Statistics: Normal Distribution #### Question 10 (3 points) **Which proportion of a normal distribution is located between the mean and z = +1.40?** - 0.9192 - 0.0808 - 0.4192 - 0.8045 This question assesses your understanding of the standard normal distribution and the corresponding z-scores. The standard normal distribution is a key concept in statistics representing a normal distribution with a mean of 0 and a standard deviation of 1. Z-scores help in determining the position of a particular value within this distribution. #### Question 11 (3 points) The content of this question is not completely visible in the image provided, so a specific transcription is not possible. However, based on general knowledge, questions involving z-scores often ask about the probability of selecting a z-score that is less than, greater than, or between specific values. Understanding the properties of the normal distribution curve and using Z-tables or statistical software can help solve these problems. --- ### Explanation of Graphs or Diagrams No graphs or diagrams are present in the provided image. ### Additional References For further information and practice on topics such as normal distribution and z-scores, you can consult sources such as: - Textbooks on introductory statistics - Online educational platforms offering courses in probability and statistics - Statistical software tutorials Understanding these basic principles will greatly assist in better interpreting and solving problems related to the normal distribution.
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