An analyst of EDSA Sang Hotel sampled 20 customers from last year's records and found out that the mean sale per customer was $500 with a standard deviation of $110. A random sample of 25 customers from this year's record yielded an average sale per customer of $540 with a standard deviation of S125. Assuming the sales per customer are normally distributed, can we conclude that there has been a significant change in the average sales per customer? n₁ 1₂₂ df t= X₁ X₂ alpha (₁-x₂)-(₁-₂) + s₁² (m₁ − 1) + s₂² (m₂ − 1) 1 m+1₂-2 m 1 122₂ = S₁ S₂2₂ t2alpha/2.df
An analyst of EDSA Sang Hotel sampled 20 customers from last year's records and found out that the mean sale per customer was $500 with a standard deviation of $110. A random sample of 25 customers from this year's record yielded an average sale per customer of $540 with a standard deviation of S125. Assuming the sales per customer are normally distributed, can we conclude that there has been a significant change in the average sales per customer? n₁ 1₂₂ df t= X₁ X₂ alpha (₁-x₂)-(₁-₂) + s₁² (m₁ − 1) + s₂² (m₂ − 1) 1 m+1₂-2 m 1 122₂ = S₁ S₂2₂ t2alpha/2.df
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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