A study of life expectancy showed that a random sample of 6 states had a standard deviation of 0.7 deaths per year. Find the 90% confidence intervals of the variance and standard deviation. Assume the variable is normally distributed. Use the chi-square distribution table to find any chi- square values to three decimal places. Round your final answers to one decimal place. K << X

MATLAB: An Introduction with Applications
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A study of life expectancy showed that a random sample of 6 states had a standard deviation of 0.7 deaths per year. Find the 90% confidence intervals of the variance and standard deviation. Assume the variable is normally distributed. Use the chi-square distribution table to find any chi-square values to three decimal places. Round your final answers to one decimal place.

**Graph/Diagram Explanation:**

The image features a simple interactive element with input boxes where users enter calculated values to complete the inequalities for the confidence intervals. The two inequalities presented are:

1. For variance (\(\sigma^2\)):
   - \( \text{Lower Limit} < \sigma^2 < \text{Upper Limit} \)

2. For standard deviation (\(\sigma\)):
   - \( \text{Lower Limit} < \sigma < \text{Upper Limit} \)

There are also buttons with symbols for multiplication (×) and reset (↻), indicating functional options for user interaction. These likely help in calculating or resetting the input fields.
Transcribed Image Text:**Text Transcription for Educational Website** A study of life expectancy showed that a random sample of 6 states had a standard deviation of 0.7 deaths per year. Find the 90% confidence intervals of the variance and standard deviation. Assume the variable is normally distributed. Use the chi-square distribution table to find any chi-square values to three decimal places. Round your final answers to one decimal place. **Graph/Diagram Explanation:** The image features a simple interactive element with input boxes where users enter calculated values to complete the inequalities for the confidence intervals. The two inequalities presented are: 1. For variance (\(\sigma^2\)): - \( \text{Lower Limit} < \sigma^2 < \text{Upper Limit} \) 2. For standard deviation (\(\sigma\)): - \( \text{Lower Limit} < \sigma < \text{Upper Limit} \) There are also buttons with symbols for multiplication (×) and reset (↻), indicating functional options for user interaction. These likely help in calculating or resetting the input fields.
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