To compare customer satisfaction levels of two competing ice cream companies, 8 customers of Company 1 and 5 customers of Company 2 ware randomly selected and were asked to rate their ice creams on a five-point scale, with 1 being least satisfied and 5 most satisfied. The survey results are summarized in the following Table: Company 1 Company 2 ?1=8 ?2=5 ̅?̅̅1̅=3.21 ̅?̅̅2̅=2.22 ?1= 0.31 ?2= 0. 21 By assuming both equal variances and unequal variances: Construct an interval estimate at 95°/ confidence interval for difference of means of two ice cream companies.
To compare customer satisfaction levels of two competing ice cream companies, 8 customers of Company 1 and 5 customers of Company 2 ware randomly selected and were asked to rate their ice creams on a five-point scale, with 1 being least satisfied and 5 most satisfied. The survey results are summarized in the following Table: Company 1 Company 2 ?1=8 ?2=5 ̅?̅̅1̅=3.21 ̅?̅̅2̅=2.22 ?1= 0.31 ?2= 0. 21 By assuming both equal variances and unequal variances: Construct an interval estimate at 95°/ confidence interval for difference of means of two ice cream companies.
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.6: Summarizing Categorical Data
Problem 10CYU
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To compare customer satisfaction levels of two competing ice cream companies, 8 customers of Company 1 and 5 customers of Company 2 ware randomly selected and were asked to rate their ice creams on a five-point scale, with 1 being least satisfied and 5 most satisfied. The survey results are summarized in the following
Table:
Company 1 |
Company 2 |
?1=8 |
?2=5 |
̅?̅̅1̅=3.21 |
̅?̅̅2̅=2.22 |
?1= 0.31 |
?2= 0. 21 |
By assuming both equal variances and unequal variances:
- Construct an
interval estimate at 95°/ confidence interval for difference of means of two ice cream companies.
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