An insurance actuary claims that the mean footwell intrusions for small and midsize cars are equal. Crash tests at 40 mph were performed on 18 randomly selected small cars and 8 randomly selected midsize cars. The amount that the footwell intruded on the driver's legs was measured. The mean footwell intrusion for the small cars was 11.5 centimeters with a standard deviation of 4.29 centimeters. The mean footwell intrusion for the midsize cars was 11.1 centimeters with a standard deviation of 3.71 centimeters. At a= 0.20, answer parts (a) through (e). Assume the population variances are equal. If convenient, use technology to solve the problem.
An insurance actuary claims that the mean footwell intrusions for small and midsize cars are equal. Crash tests at 40 mph were performed on 18 randomly selected small cars and 8 randomly selected midsize cars. The amount that the footwell intruded on the driver's legs was measured. The mean footwell intrusion for the small cars was 11.5 centimeters with a standard deviation of 4.29 centimeters. The mean footwell intrusion for the midsize cars was 11.1 centimeters with a standard deviation of 3.71 centimeters. At a= 0.20, answer parts (a) through (e). Assume the population variances are equal. If convenient, use technology to solve the problem.
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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1. Find the critical value(s) and identify the rejection region(s).

Transcribed Image Text:An insurance actuary claims that the mean footwell intrusions for small and midsize cars are equal. Crash tests
at 40 mph were performed on 18 randomly selected small cars and 8 randomly selected midsize cars. The
amount that the footwell intruded on the driver's legs was measured. The mean footwell intrusion for the small
cars was 11.5 centimeters with a standard deviation of 4.29 centimeters. The mean footwell intrusion for the
midsize cars was 11.1 centimeters with a standard deviation of 3.71 centimeters. At a= 0.20, answer parts (a)
through (e). Assume the population variances are equal. If convenient, use technology to solve the problem.
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