Consider Example 11.2, and let Hp» Hsy, and µ, represent the mean monthly sales when using the bottom, middle, and top shelf display heights, respectively. Figure 11.3 gives the Minitab output of a one-way ANOVA of the bakery sales study data in Table 11.2 (page 467). Using the computer output in Figure 11.3: a Test the null hypothesis that µ, Har and µ, are equal by setting a = .05. On the basis of this test, can we conclude that the bottom, middle, and top shelf display heights have different effects on mean monthly sales? Shelf Display Height Middle (M) Bottom (B) Top (T) 58.2 73.0 52.4 53.7 78.1 49.7 55.8 75.4 50.9 55.7 76.2 54.0 52.5 78.4 52.1 58.9 82.1 49.9
Consider Example 11.2, and let Hp» Hsy, and µ, represent the mean monthly sales when using the bottom, middle, and top shelf display heights, respectively. Figure 11.3 gives the Minitab output of a one-way ANOVA of the bakery sales study data in Table 11.2 (page 467). Using the computer output in Figure 11.3: a Test the null hypothesis that µ, Har and µ, are equal by setting a = .05. On the basis of this test, can we conclude that the bottom, middle, and top shelf display heights have different effects on mean monthly sales? Shelf Display Height Middle (M) Bottom (B) Top (T) 58.2 73.0 52.4 53.7 78.1 49.7 55.8 75.4 50.9 55.7 76.2 54.0 52.5 78.4 52.1 58.9 82.1 49.9
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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
Transcribed Image Text:M Week 8 Virtual Class Li X
O Topic: Week 8 Virtual
f (2) Facebook
M Jam shared with you:
K44 12.1.21 - Google X
b My Questions |bartlel x
O Post Attendee - Zoom X
O ROQUE_YO1 vs ROQUI X
O ROQUE YO1 vs ROQUI X
+
A jamboard.google.com/d/11OFK_QFwmij_FSKDELJASK1_dx5C_SEdTdux42XE_fs/viewer?ts=61a7490b&f=1
I Apps
E Reading list
Quiz: PART 2 LONG..
K44 12.1.21
>
A Share
2/17
Set background
Clear frame
P Open on a Jamboard
Consider Example 11.2, and let µg, ly, and µ, represent
the mean monthly sales when using the bottom, middle,
and top shelf display heights, respectively. Figure 11.3
gives the Minitab output of a one-way ANOVA of the
bakery sales study data in Table 11.2 (page 467). Using
the computer output in Figure 11.3:
a Test the null hypothesis that µp, Hyp and µr are
equal by setting a = .05. On the basis of this test,
can we conclude that the bottom, middle, and top
shelf display heights have different effects on mean
monthly sales?
Shelf Display Height
Bottom (B)
Middle (M)
Тop (T)
58.2
73.0
52.4
53.7
78.1
49.7
55.8
75.4
50.9
55.7
76.2
54.0
52.5
78.4
52.1
58.9
82.1
49.9
Activate Windows
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