26. Find a basis for H and determine the dimension of H. 52 18 3 9 3 Let H = span 2 7 4 10 35 20 6 17 52 18 [1 0 3 0 Note: If H = - 1 3 9 3 0 120 the reduced-row-echelon form of H is 1 2 7 4 5 10 10 35 20 001 0 0 0 0
26. Find a basis for H and determine the dimension of H. 52 18 3 9 3 Let H = span 2 7 4 10 35 20 6 17 52 18 [1 0 3 0 Note: If H = - 1 3 9 3 0 120 the reduced-row-echelon form of H is 1 2 7 4 5 10 10 35 20 001 0 0 0 0
Operations Research : Applications and Algorithms
4th Edition
ISBN:9780534380588
Author:Wayne L. Winston
Publisher:Wayne L. Winston
Chapter11: Nonlinear Programming
Section: Chapter Questions
Problem 22RP
Question
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
Transcribed Image Text:26. Find a basis for H and determine the dimension of H.
52
18
3
9
3
Let H = span
2
7
4
10
35
20
6
17
52 18
[1 0 3 0
Note: If H =
-
1 3
9 3
0
120
the reduced-row-echelon form of H is
1
2 7 4
5 10
10 35 20
001
0 0 0 0
Expert Solution
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