How are the curves on these pages different from a be curve ? They are not different b. They are skewed to the positive side They are skewed to the negative side d. a. С. None of these

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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ai Gns sulsy bonsedo
stioqd ilun ords nord T Observed
odi s sola The table looks like this. boyado or nd
Section 11-l Test for Goodness of Fit
593
Frequency
Cherry
Strawberry
dje- Expected
Orange
Grape
Lime
32
20
28
20
The test value is computed by subtracting the expected value from the
corresponding observed value, squaring the result and dividing by the
16
20
14
20
10
20
Step 4
expected value, and finding the sum of all these values.
(0 - E)
E
(32 – 20)²
(28 – 20)²
(16 – 20)2
%3D
(14 – 20)2
(10 – 20)2
+
20
20
20
20
20
= 18.000
Step 4
Make the decision. The decision is to reject the null hypothesis, since
18.000 > 9.488, as shown in Figure 11-1.
FIGURE 11-1
Critical and Test Values
for Example 11-1bA lo leved oileoub3 AMAX3
eian lon bilb alubs 10ET Ja Bi
ud noiteoubo ogolloo omoz hoo
nog r li pon oT 201eubem
olesos Vinuo nloonodi dAwSloboo olanos o
d dalni on bib EA atr bro
28 bru noileoubo s maz bid
20 as torject the clalm Itn
Z y diferen from thoe
w b os0.95 renogfily
0.05
rea
x²
O10 G G tnu bioboioue mo pe ee
9.488
18.000
Step 5
Summarize the results. There is enough evidence to reject the claim that
consumers show no preference for the flavors.
ion bib EIwollo
Also P-values can be found for this test. In Example 11–1, the test value was 18.000.
o sm bedoc If you look across the row with d.f. = 4 of Table G, you will find that 18.000 is
mislo) soph gooli beyond 14.860, which corresponds to the 0.005 a value at the top of the table. Hence
P-value < 0.005, and the null hypothesis would be rejected.
To get some idea of why this test is called the goodness-of-fit test, examine graphs of
a mobogr o the observed values and expected values from Example 11–1. See Figure 11–2. From the
graphs, you can see whether the observed values and expected values are close together
or far apart. In this case, the observed values and the expected values are far apart, so this
aizorioq l lun
aulev bolboqshot a good fit. As a result, we reject the null hypothesis. of fredore
FIGURE 11-2
Graphs of the Observed and
Expected Values for Soda
Flavors
Step 3
30
ing he forula
174
008
20-
8 00
10 +
The able
Cherry Strawberry Orange
flavor
Lime
Grape
* Expected values
Observed values
11-5
Kouanbai
Transcribed Image Text:ai Gns sulsy bonsedo stioqd ilun ords nord T Observed odi s sola The table looks like this. boyado or nd Section 11-l Test for Goodness of Fit 593 Frequency Cherry Strawberry dje- Expected Orange Grape Lime 32 20 28 20 The test value is computed by subtracting the expected value from the corresponding observed value, squaring the result and dividing by the 16 20 14 20 10 20 Step 4 expected value, and finding the sum of all these values. (0 - E) E (32 – 20)² (28 – 20)² (16 – 20)2 %3D (14 – 20)2 (10 – 20)2 + 20 20 20 20 20 = 18.000 Step 4 Make the decision. The decision is to reject the null hypothesis, since 18.000 > 9.488, as shown in Figure 11-1. FIGURE 11-1 Critical and Test Values for Example 11-1bA lo leved oileoub3 AMAX3 eian lon bilb alubs 10ET Ja Bi ud noiteoubo ogolloo omoz hoo nog r li pon oT 201eubem olesos Vinuo nloonodi dAwSloboo olanos o d dalni on bib EA atr bro 28 bru noileoubo s maz bid 20 as torject the clalm Itn Z y diferen from thoe w b os0.95 renogfily 0.05 rea x² O10 G G tnu bioboioue mo pe ee 9.488 18.000 Step 5 Summarize the results. There is enough evidence to reject the claim that consumers show no preference for the flavors. ion bib EIwollo Also P-values can be found for this test. In Example 11–1, the test value was 18.000. o sm bedoc If you look across the row with d.f. = 4 of Table G, you will find that 18.000 is mislo) soph gooli beyond 14.860, which corresponds to the 0.005 a value at the top of the table. Hence P-value < 0.005, and the null hypothesis would be rejected. To get some idea of why this test is called the goodness-of-fit test, examine graphs of a mobogr o the observed values and expected values from Example 11–1. See Figure 11–2. From the graphs, you can see whether the observed values and expected values are close together or far apart. In this case, the observed values and the expected values are far apart, so this aizorioq l lun aulev bolboqshot a good fit. As a result, we reject the null hypothesis. of fredore FIGURE 11-2 Graphs of the Observed and Expected Values for Soda Flavors Step 3 30 ing he forula 174 008 20- 8 00 10 + The able Cherry Strawberry Orange flavor Lime Grape * Expected values Observed values 11-5 Kouanbai
How are the curves on these pages different from a bell
curve ?
They are not different
b. They are skewed to the positive side
They are skewed to the negative side
a.
Pages
593-596
С.
d.
None of these
Transcribed Image Text:How are the curves on these pages different from a bell curve ? They are not different b. They are skewed to the positive side They are skewed to the negative side a. Pages 593-596 С. d. None of these
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