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Find the following chi-square distribution values from the chi-square distribution table. (Round your answers to three decimal places.) (a) x² 0.05 with df = 9 (b) x² 0.025 with df = 15 (c) x² 0.975 with df = 20 (d) x²0.01 with df = 10 (e) x² 0.95 with df = 19

Find the following chi-square distribution values from the chi-square distribution table. (Round your answers to three decimal places.) (a) x² 0.05 with df = 9 (b) x² 0.025 with df = 15 (c) x² 0.975 with df = 20 (d) x²0.01 with df = 10 (e) x² 0.95 with df = 19

MATLAB: An Introduction with Applications
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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Find the following chi-square distribution values from the [chi-square distribution table](#). (Round your answers to three decimal places.) (a) \( \chi^2_{0.05} \) with \( df = 9 \) [Input Box] (b) \( \chi^2_{0.025} \) with \( df = 15 \) [Input Box] (c) \( \chi^2_{0.975} \) with \( df = 20 \) [Input Box] (d) \( \chi^2_{0.01} \) with \( df = 10 \) [Input Box] (e) \( \chi^2_{0.95} \) with \( df = 19 \) [Input Box] Explanation: - This exercise requires you to find specific values from a chi-square distribution table using given probabilities and degrees of freedom (df). - The chi-square distribution table lists critical values for various probabilities. - Each expression \( \chi^2_{p} \) refers to the value of the chi-square statistic such that the probability (area under the curve) of observing a value less than or equal to this statistic is equal to \( p \).
Transcribed Image Text:Find the following chi-square distribution values from the [chi-square distribution table](#). (Round your answers to three decimal places.) (a) \( \chi^2_{0.05} \) with \( df = 9 \) [Input Box] (b) \( \chi^2_{0.025} \) with \( df = 15 \) [Input Box] (c) \( \chi^2_{0.975} \) with \( df = 20 \) [Input Box] (d) \( \chi^2_{0.01} \) with \( df = 10 \) [Input Box] (e) \( \chi^2_{0.95} \) with \( df = 19 \) [Input Box] Explanation: - This exercise requires you to find specific values from a chi-square distribution table using given probabilities and degrees of freedom (df). - The chi-square distribution table lists critical values for various probabilities. - Each expression \( \chi^2_{p} \) refers to the value of the chi-square statistic such that the probability (area under the curve) of observing a value less than or equal to this statistic is equal to \( p \).
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