**Age of College Students**Find the 80% confidence intervals for the variance and standard deviation of the ages of seniors at Oak Park College if a random sample of 28 students has a standard deviation of 2.5 years. Assume the variable is normally distributed. Use the chi-square distribution table to find any chi-square values to three decimal places. Round the final answers to one decimal place.**Equation Layout:**- \( \square < \sigma^2 < \square \)- \( \square < \sigma < \square \)**Explanation:**The task requires you to compute the confidence intervals for both the variance (\(\sigma^2\)) and the standard deviation (\(\sigma\)) of a dataset. This is done using the chi-square distribution, which is appropriate for normally distributed variables like the ages mentioned in the problem. The given standard deviation of the sample is 2.5 years, and the sample size is 28 students. You need to refer to a chi-square distribution table to obtain the necessary chi-square values for calculating the intervals. The final result should be rounded to one decimal place.

Age of College Students Find the 80% confidence intervals for the variance and standard deviation of the ages of seniors at Oak Park College if a random sample of 28 students has a standard deviation of 2.5 years. Assume the variable is normally distributed. Use the chi-square distribution table to find any chi-square values to three decimal places. Round the final answers to one decimal place. 0<<0 << X

Age of College Students Find the 80% confidence intervals for the variance and standard deviation of the ages of seniors at Oak Park College if a random sample of 28 students has a standard deviation of 2.5 years. Assume the variable is normally distributed. Use the chi-square distribution table to find any chi-square values to three decimal places. Round the final answers to one decimal place. 0<<0 << X

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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