The engineering department at a steel mill is studying the tensile strength of a particular grade of steel when fabricated at various pressures (Factor A) and temperatures (Factor B The accompanying ANOVA table shows a portion of the results from conducting a two-way ANOVA test with interaction. Assume that tensile strength is normally distributed. a-1. Construct an ANOVA table. (Round "SS to 2 decimal places, "MS to 4 decimal places and "P to 3 decimal places.) ANOVA Source of Varlation SS of MS pvalue Sample (B, temperature) Columns (A pressure) Interaction Wehin 150.22 150.2200 5.753 0.034 124.12 2. 62.0600 2.377 0.135 0.641 12.0550 26.1108 24.11 0462 313.33 12 Total 611.76 17 -2. How many levels did pressure have? Number of leveis b. How many observations were run for each combination of pressure-temperature settings? Number of observations

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The engineering department at a steel mill is studying the tensile strength of a particular grade of steel when fabricatéd at various
pressures (Factor A) and temperatures (Factor B). The accompanying ANOVA table shows a portion of the results from conducting a
two-way ANOVA test with interaction. Assume that tensile strength is normally distributed.
a-1. Construct an ANOVA table. (Round "SS" to 2 decimal places, "MS to 4 decimal places and "F to 3 decimal places.)
ANOVA
Source of Variation
MS
p-value
Sample (B, temperature)
Columns (A, pressure)
150.22
150.2200
5.763
0.034
124.12
2
62.0600
2.377
0.135
Interaction
Within
Total
24.11
2
12.0550
0.462
0.641
313.33
12
26.1108
611.76
17
a-2. How many levels did pressure have?
Number of levels
b. How many observations were run for each combination of pressure-temperature settings?
Number of observations
Transcribed Image Text:The engineering department at a steel mill is studying the tensile strength of a particular grade of steel when fabricatéd at various pressures (Factor A) and temperatures (Factor B). The accompanying ANOVA table shows a portion of the results from conducting a two-way ANOVA test with interaction. Assume that tensile strength is normally distributed. a-1. Construct an ANOVA table. (Round "SS" to 2 decimal places, "MS to 4 decimal places and "F to 3 decimal places.) ANOVA Source of Variation MS p-value Sample (B, temperature) Columns (A, pressure) 150.22 150.2200 5.763 0.034 124.12 2 62.0600 2.377 0.135 Interaction Within Total 24.11 2 12.0550 0.462 0.641 313.33 12 26.1108 611.76 17 a-2. How many levels did pressure have? Number of levels b. How many observations were run for each combination of pressure-temperature settings? Number of observations
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