A research team used a latin square design to test three drugs A, B, C for their effect in alleviating the symptoms of a chronic disease. Three patients are available for a trial and each will be available for three weeks. The data for drug effects are given in the parentheses. Please make an ANOVA table including source of variation, sum of squares, degree of freedom, mean square, F-ratio and p-values.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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Chapter10: Statistics
Section10.3: Measures Of Spread
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A research team used a latin square design to test three drugs A, B, C for their effect in alleviating the symptoms of a chronic disease. Three patients are available for a trial and each will be available for three weeks. The data for drug effects are given in the parentheses. Please make an ANOVA table including source of variation, sum of squares, degree of freedom, mean square, F-ratio and p-values.

A research team used a latin square design to test three drugs A, B, C for their effect in alleviating
the symptoms of a chronic disease. Three patients are available for a trial and each will be available
for three weeks. The data for drug effects are given in the parentheses. Please make an ANOVA table
including source of variation, sum of squares, degree of freedom, mean square, F-ratio and p-values.
----..
Week/Patient
P1
P2
P3
A(-6) B(0)
В(2) С(1) A(-5)
C(-1) A(-5) B(1)
W1
С(2)
W2
W3
Table 2: Two blocking factors: week and patient
Transcribed Image Text:A research team used a latin square design to test three drugs A, B, C for their effect in alleviating the symptoms of a chronic disease. Three patients are available for a trial and each will be available for three weeks. The data for drug effects are given in the parentheses. Please make an ANOVA table including source of variation, sum of squares, degree of freedom, mean square, F-ratio and p-values. ----.. Week/Patient P1 P2 P3 A(-6) B(0) В(2) С(1) A(-5) C(-1) A(-5) B(1) W1 С(2) W2 W3 Table 2: Two blocking factors: week and patient
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