Problem 3: A pharmaceutical company conducts an experiment to test the effect of a new cholesterol medication. The company selects 15 subjects randomly from a larger population. Each subject is randomly assigned to one of three treatment groups. Within each treatment group, subjects receive a different dose of the new medication. In Group 1, subjects receive 0 mg/day; in Group 2, 50 mg/day; and in Group 3, 100 mg/day. The treatment levels represent all the levels of interest to the experimenter, so this experiment used a fixed-effects model to select treatment levels for study. After 30 days, doctors measure the cholesterol level of each subject. The results for all 15 subjects appear in the table below. Test at 0.01 level of significance whether there are significant differences among the treatments. Group 1, 0 mg Group 2, 50 mg Group 3, 100 mg 210 240 Subjectl Subject2 Subject3 Subject4 Subject5 210 180 240 210 270 270 240 270 210 210 240 300 270

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Help me answer these problems :  One-way ANOVA

Provide the ANOVA Table for each problem. An example ANOVA table is presented below:

Instruction:
Provide the ANOVA Table for each problem. An example ANOVA table is
presented below:
Source of Variation
SS
df
MS
F
p-value
Between Groups
Within Groups
Total
Problem 3:
Problem 4:
A pharmaceutical company conducts an experiment to test the effect of a
new cholesterol medication. The company selects 15 subjects randomly from a
larger population. Each subject is randomly assigned to one of three treatment
Each of the following four columns (stored in columns f1 to f4 of the table)
represents instrument recording of some arbitrary property consisting of 6
samples. At 0.05 significance level, determine whether there is a significance
different among the four recordings.
groups. Within each treatment group, subjects receive a different dose of the
new medication. In Group 1, subjects receive 0 mg/day; in Group 2, 50 mg/day3;
and in Group 3, 100 mg/day. The treatment levels represent all the levels of
interest to the experimenter, so this experiment used a fixed-effects model to
select treatment levels for study. After 30 days, doctors measure the cholesterol
level of each subject. The results for all 15 subjects appear in the table below.
f1
f2
f3
f4
Samplel
Sample2
Sample3
Sample4
Sample5
15
15
23
29
24
16
25
25
27
18
16
17
Test at 0.01 level of significance whether there are significant differences among
26
19
16
26
the treatments.
22
18
26
30
Sampleó
20
25
15
17
Group 1, 0 mg Group 2, 50 mg Group 3, 100 mg
Subject1
Subject2
Subject3
Subject4
Subject5
210
210
180
240
240
210
270
240
210
270
270
210
300
270
240
Transcribed Image Text:Instruction: Provide the ANOVA Table for each problem. An example ANOVA table is presented below: Source of Variation SS df MS F p-value Between Groups Within Groups Total Problem 3: Problem 4: A pharmaceutical company conducts an experiment to test the effect of a new cholesterol medication. The company selects 15 subjects randomly from a larger population. Each subject is randomly assigned to one of three treatment Each of the following four columns (stored in columns f1 to f4 of the table) represents instrument recording of some arbitrary property consisting of 6 samples. At 0.05 significance level, determine whether there is a significance different among the four recordings. groups. Within each treatment group, subjects receive a different dose of the new medication. In Group 1, subjects receive 0 mg/day; in Group 2, 50 mg/day3; and in Group 3, 100 mg/day. The treatment levels represent all the levels of interest to the experimenter, so this experiment used a fixed-effects model to select treatment levels for study. After 30 days, doctors measure the cholesterol level of each subject. The results for all 15 subjects appear in the table below. f1 f2 f3 f4 Samplel Sample2 Sample3 Sample4 Sample5 15 15 23 29 24 16 25 25 27 18 16 17 Test at 0.01 level of significance whether there are significant differences among 26 19 16 26 the treatments. 22 18 26 30 Sampleó 20 25 15 17 Group 1, 0 mg Group 2, 50 mg Group 3, 100 mg Subject1 Subject2 Subject3 Subject4 Subject5 210 210 180 240 240 210 270 240 210 270 270 210 300 270 240
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