Find the area under the standard normal curve to the right of A. z = 0.46. Answer: .73891 B. 2 = -0.83. Answer: Round to 4 decimal places. Round to 4 decimal places.

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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**Finding the Area Under the Standard Normal Curve**

The task is to find the area under the standard normal curve to the right of a given z-value. This is a common calculation in statistics, often used to find probabilities or proportions associated with standard normal distributions.

### Problem A:
- **Given**: \( z = 0.46 \)
- **Solution**: 
  - The area to the right of \( z = 0.46 \) is calculated as 0.73891. 
  - **Final Answer**: Round this value to four decimal places, which gives 0.7389.

### Problem B:
- **Given**: \( z = -0.83 \)
- **Solution**: 
  - To find the area to the right of \( z = -0.83 \), use the standard normal distribution table or a statistical software tool.
  - **Final Answer**: Enter your result rounded to four decimal places. 

Remember, the area under the standard normal curve to the right of a specific z-value represents the probability that a standard normal random variable is greater than that z-value.
Transcribed Image Text:**Finding the Area Under the Standard Normal Curve** The task is to find the area under the standard normal curve to the right of a given z-value. This is a common calculation in statistics, often used to find probabilities or proportions associated with standard normal distributions. ### Problem A: - **Given**: \( z = 0.46 \) - **Solution**: - The area to the right of \( z = 0.46 \) is calculated as 0.73891. - **Final Answer**: Round this value to four decimal places, which gives 0.7389. ### Problem B: - **Given**: \( z = -0.83 \) - **Solution**: - To find the area to the right of \( z = -0.83 \), use the standard normal distribution table or a statistical software tool. - **Final Answer**: Enter your result rounded to four decimal places. Remember, the area under the standard normal curve to the right of a specific z-value represents the probability that a standard normal random variable is greater than that z-value.
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