Question

The following two-way table gives data for a 2 × 2 factorial experiment with two observations per factor-level combination:

Screen Shot 2021-05-31 at 8.28.52 PM.png


The following two-way table gives data for a 2 × 2 factorial experiment with two observations per factor-level combination: The data are saved in the LM.TXT file. 

Factor B Level 1 2 Factor A 1 29.6, 35.2 47.3, 42.1 2 12.9, 17.6 28.4, 22.7 

a. Identify the treatments for this experiment. Calculate and plot the treatment means, using the response variable as y-axis and the levels of factor B as the x-axis. Use the levels of factor A as plotting symbols. Do the treatment means appear to differ? Do the factors appear to interact? (3) 

b. Construct an ANOVA table for this experiment. (3) 

c. Test to determine whether the treatment means differ at the α=0.05 level of significant. Does the test support your visual interpretation from part a? (3) 

d. Does the result of the test in part c warrant a test for interaction between the two factors? If so, perform it, using α=0.05. (3) 

e. Do the results of previous tests warrant tests of the two factor mean effects? If so, perform them, using α=0.05. 


LM.TXT FILE: Screen Shot 2021-05-31 at 8.30.21 PM.png

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> I need help on this too. How do I even start solving this?

[email protected] Mon, May 31, 2021 7:49 PM

> I am struggling with question a the most so if someone could please help me that would be amazing.

[email protected] Mon, May 31, 2021 9:51 PM

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Answer #2

. Two factors Two each at two levels & having two replicates. A level 1 levels 29.6,362 41.3 42.) Α 2 12.9, 17.6 28.4, 22:72 -18.15 main effect of B. Bakon, (ab+b-a-ci) :(5161789.4–30.5 -648) - 11.3 Omteraction effect AB. z än (ab+(1)-a-b) - ( 511Sum of square for AB. SSABB , (ab+)-a-6) un - (51.1 +64.8-30.6–89.45 Total Sum of squares. § z SST 2 § Ý - y... isk - y.... -

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