(Part 1) A customer claims that the numbers of people buying flowers on each of the five weekdays are the same. Over a period of time, he monitored the number of customers on a daily basis. The data can be found in the Download .csv file From this data, test the hypothesis that buying flowers does not depend on the day of the week. (a) Formulate the appropriate statistical hypotheses. O A. Ho : PMonday = Pruesday = Pwednesday = Prhursday = Priday = 0.20 HA : PMonday # Pruesday # Pwednesday # PThursday # PFriday O B. Ho : PMonday = Pruesday = Pwednesday = Prhursday = PFriday = 0.20 HA: At least one weekday occurs disproportionately O C. Ho : PMonday = Pruesday = Pwednesday = Prhursday = PFriday HA: PMonday # Pruesday + Pwednesday + PThursday + PFriday O D. Ho : PMonday = Pruesday = Pwednesday = Prhursday = Priday = 0.20 HA: At least one weekday occurs disproportionately O E. Ho : PMonday = Pruesday = Pwednesday = Prhursday = PFriday = 0.20 HA: PMonday # PTuesday + Pwednesday + Prhursday + PFriday Recall to run a goodness of fit test the following assumptions must hold: 'Sample was selected without bias','Data is categorical", Sample size is less than 10% of population size', and the 'Expected values are all 5 or greater (b) Find the number of times each day of the week was observed. Observed Number of Thursdays = (c) If the null hypothesis is true, how many times would you expect any weekday to occur? Expected Number = (Use one decimal) (d) Compute the value of the test statistic. Test Statistic = (use three decimals) (e) Find the P-value of your hypothesis test. P-value = (use three decimals) (f) Using an a of 0.05, this data indicates the days of the week that flowers are bought on is statistically ? to the customer's claim.
(Part 1) A customer claims that the numbers of people buying flowers on each of the five weekdays are the same. Over a period of time, he monitored the number of customers on a daily basis. The data can be found in the Download .csv file From this data, test the hypothesis that buying flowers does not depend on the day of the week. (a) Formulate the appropriate statistical hypotheses. O A. Ho : PMonday = Pruesday = Pwednesday = Prhursday = Priday = 0.20 HA : PMonday # Pruesday # Pwednesday # PThursday # PFriday O B. Ho : PMonday = Pruesday = Pwednesday = Prhursday = PFriday = 0.20 HA: At least one weekday occurs disproportionately O C. Ho : PMonday = Pruesday = Pwednesday = Prhursday = PFriday HA: PMonday # Pruesday + Pwednesday + PThursday + PFriday O D. Ho : PMonday = Pruesday = Pwednesday = Prhursday = Priday = 0.20 HA: At least one weekday occurs disproportionately O E. Ho : PMonday = Pruesday = Pwednesday = Prhursday = PFriday = 0.20 HA: PMonday # PTuesday + Pwednesday + Prhursday + PFriday Recall to run a goodness of fit test the following assumptions must hold: 'Sample was selected without bias','Data is categorical", Sample size is less than 10% of population size', and the 'Expected values are all 5 or greater (b) Find the number of times each day of the week was observed. Observed Number of Thursdays = (c) If the null hypothesis is true, how many times would you expect any weekday to occur? Expected Number = (Use one decimal) (d) Compute the value of the test statistic. Test Statistic = (use three decimals) (e) Find the P-value of your hypothesis test. P-value = (use three decimals) (f) Using an a of 0.05, this data indicates the days of the week that flowers are bought on is statistically ? to the customer's claim.
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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