Answers: 1. a) F = 3.87, do not reject Ho: no evidence that the restaurants’ mean ratings differ significantly; b) F = 0.602, do not reject Ho: no evidence that the students differ significantly among themselves; c) t = 2.769, reject Ho: restaurant 2 did get significantly higher ratings than restaurant 1.

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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Answers: 1. a) F = 3.87, do not reject Ho: no evidence that the restaurants’ mean ratings differ significantly; b) F = 0.602, do not reject Ho: no evidence that the students differ significantly among themselves; c) t = 2.769, reject Ho: restaurant 2 did get significantly higher ratings than restaurant 1.
Psychology 2211 Assignment 6
1. Over the holidays, five students travel to Daytona Beach in
Florida where they share a rented condo. Some evenings
they each go their separate ways but on 3 nights they eat
together and decide to compare the relative merits of the
different restaurants they visit. The following are the
students' ratings of the overall quality of the 3 restaurants
on a 10-point scale (1 = terrible, 10 = outstanding).
Students
12345
1 2 3
8
∞4353
Restaurants
66996
8
3 8
59574
a) Do the restaurants differ significantly in the ratings
the students assign them (alpha = .05)?
b) Overall, do the students differ significantly among
themselves in their preferences for the 3 restaurants
(alpha = .05)?
c) Before visiting any of the restaurants, the students
had heard that restaurant 2 was supposed to be
much better than restaurant 1 and planned to check
this out. Do their ratings support the claim (alpha =
.05)?
Transcribed Image Text:Psychology 2211 Assignment 6 1. Over the holidays, five students travel to Daytona Beach in Florida where they share a rented condo. Some evenings they each go their separate ways but on 3 nights they eat together and decide to compare the relative merits of the different restaurants they visit. The following are the students' ratings of the overall quality of the 3 restaurants on a 10-point scale (1 = terrible, 10 = outstanding). Students 12345 1 2 3 8 ∞4353 Restaurants 66996 8 3 8 59574 a) Do the restaurants differ significantly in the ratings the students assign them (alpha = .05)? b) Overall, do the students differ significantly among themselves in their preferences for the 3 restaurants (alpha = .05)? c) Before visiting any of the restaurants, the students had heard that restaurant 2 was supposed to be much better than restaurant 1 and planned to check this out. Do their ratings support the claim (alpha = .05)?
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