Hypothesis Testing] We are given the following data: n = 40, xbar = 105.7, standard deviation = 16 a) State the null and alternative hypotheses using H0, Ha, and mu b) Calculate the test statistic using z = (xbar - mu) / (standard deviation / sqrt (n)) c) Calculate the p-value d) Should the null hypothesis be rejected or not?
Hypothesis Testing] We are given the following data: n = 40, xbar = 105.7, standard deviation = 16 a) State the null and alternative hypotheses using H0, Ha, and mu b) Calculate the test statistic using z = (xbar - mu) / (standard deviation / sqrt (n)) c) Calculate the p-value d) Should the null hypothesis be rejected or not?
MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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[Hypothesis Testing] We are given the following data: n = 40, xbar = 105.7, standard deviation = 16
a) State the null and alternative hypotheses using H0, Ha, and mu
b) Calculate the test statistic using z = (xbar - mu) / (standard deviation / sqrt (n))
c) Calculate the p-value
d) Should the null hypothesis be rejected or not?

Transcribed Image Text:A fast-food franchiser is considering building a restaurant at a certain location. Based on financial
analyses, a site is acceptable only if the number of pedestrians passing the location averages more than
100 per hour. The number of pedestrians observed for each of 40 hours was recorded. Data is available
at fast-food.txt
Assuming that the population standard deviation is known to be 16, can we conclude at the 5%
significance level that the site is acceptable?
The appropriate null and alternative hypotheses, Ho and Ha, for μ are
O Hoμ 100 vs Ha : μ ‡ 100
=
Ο Ηo : μ
100 vs H₂ μ> 100
O Ho : | = 100 vs Ha : p < 100
=
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