rield to be affected of two factors, x1 Observation Number 2 3 recorded for 4 5 s of the two factors the following table. etween X1 and x2 is 7 10

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter4: Eigenvalues And Eigenvectors
Section4.6: Applications And The Perron-frobenius Theorem
Problem 25EQ
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By studying a chemical process,
expects the yield to be affected
by the levels of two factors, X1
and x2.
Observation
Factor 1
Factor 2
Yield
(X)
(x2)
29.1
(v,)
251.3
Number
1
41.9
2
43.4
29.3
251.3
3
43.9
29.5
248.3
Observations
recorded
for
4
44.5
29.7
267.5
5
47.3
29.9
273.0
various levels of the two factors
47.5
30.3
276.5
are shown in the following table.
• Interaction between x, and x2 is
expected
knowledge of similar processes.
7
47.9
30.5
270.3
50.2
30.7
274.9
9
52.8
30.8
285.0
10
53.2
30.9
290.0
not
based
on
11
56.7
31.5
297.0
12
57.0
31.7
302.5
13
63.5
31.9
304.5
Units of the factor levels and the
14
65.3
32.0
309.3
15
71.1
32.1
321.7
yield
analysis.
Determine resulting least-squares
equation of Multiple regression
using matrix approach.
ignored for the
are
16
32.5
32.9
77.0
330.7
17
77.8
349.0
34
Transcribed Image Text:By studying a chemical process, expects the yield to be affected by the levels of two factors, X1 and x2. Observation Factor 1 Factor 2 Yield (X) (x2) 29.1 (v,) 251.3 Number 1 41.9 2 43.4 29.3 251.3 3 43.9 29.5 248.3 Observations recorded for 4 44.5 29.7 267.5 5 47.3 29.9 273.0 various levels of the two factors 47.5 30.3 276.5 are shown in the following table. • Interaction between x, and x2 is expected knowledge of similar processes. 7 47.9 30.5 270.3 50.2 30.7 274.9 9 52.8 30.8 285.0 10 53.2 30.9 290.0 not based on 11 56.7 31.5 297.0 12 57.0 31.7 302.5 13 63.5 31.9 304.5 Units of the factor levels and the 14 65.3 32.0 309.3 15 71.1 32.1 321.7 yield analysis. Determine resulting least-squares equation of Multiple regression using matrix approach. ignored for the are 16 32.5 32.9 77.0 330.7 17 77.8 349.0 34
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