6MKTG 460NOTE FOR EXPERT:· There are 3 sections with a different dataset in each, use the respective .csv to answer the questions in each section.· You’ll have to download the .csv’s to...

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Answered 1 days AfterFeb 05, 2023

Answer To: 6MKTG 460NOTE FOR EXPERT:· There are 3 sections with a different dataset in each, use the...

Subhanbasha answered on Feb 07 2023
49 Votes
Section 1:
a).
i)
Ans: The grouping variable is a variable which is having the categories here means the restaurant names.
The response variable is nothing, but responses reco
rded from the customers intended to the analysis.
ii).
Ans: The grouping variable is x_s4
The response variable is x22
b).
Ans: The grouping variable will always have categorical values.
The response variable has numerical values.
c).
Ans: In JSC we have 152 responses or observations and in SFG 252 responses are there.
d).
Ans: The mean difference is 0.77.
g).
Ans:
This is a boxplot of JSC
The above plot data follow normality.
This is a boxplot of SFG
The above plot data does not have the following normality.
k).
Null hypothesis: There is no significant difference between the JSC and SFG restaurants in customer satisfaction.
Alternative hypothesis: There is a significant difference between the JSC and SFG restaurants in customer satisfaction.
l).
Ans: The 95% confidence interval is (0.5474260, 0.9879911)
m).
Ans: The T-static value is 6.8597.
n).
Ans: The p-value indicates the significance of the variable in the test which means if the p-value less than the threshold value then we accept the alternative hypothesis.
o).
Ans: Here in our test the p-value is less than 0.05 so blindly we can accept the alternative hypothesis which means there is a significant difference between the restaurants in satisfaction.
p.
Ans: There is a difference in customer satisfaction between the two restaurants.
r).
Ans: The confidence interval is (0.5474260, 0.9879911)
s).
Ans: 1.96* 1.118305/sqrt(405)
     = 0.1089153
t).
Ans:
CI = mean ± z * (standard deviation / √(sample size))
JSC:
CI = 5.309211±1.96*(1.14/√(152))
(5.127977,5.490445)
SFG:
CI = 4.541502...
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