USE THE SAME MATRIX "E" from above. Verify E x inv(E) is a 4 x 4 Identity Matrix. Fill Up the Empty part by using "Partitioned Matrix" - Divide matrices in submatrices that have more than one entry! I = 1

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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[ A,
А, В, С, D]
В, с, D]
E 3D [0, в, С, D]
0, С,
0, 0, D]
[о, о, с, D]
[ 0,
[о, о, о,
[ 0,
[ 1/А, -1/А,
0,
0]
[
0,
1/В, -1/В,
0]
inv (E)
1/с, -1/C]
1/D]
[
[
Transcribed Image Text:[ A, А, В, С, D] В, с, D] E 3D [0, в, С, D] 0, С, 0, 0, D] [о, о, с, D] [ 0, [о, о, о, [ 0, [ 1/А, -1/А, 0, 0] [ 0, 1/В, -1/В, 0] inv (E) 1/с, -1/C] 1/D] [ [
B) USE THE SAME MATRIX "E" from above. Verify E x inv(E) is a 4 x 4 Identity
Matrix. Fill Up the Empty part by using "Partitioned Matrix" - Divide matrices in
submatrices that have more than one entry!
I =
1
Transcribed Image Text:B) USE THE SAME MATRIX "E" from above. Verify E x inv(E) is a 4 x 4 Identity Matrix. Fill Up the Empty part by using "Partitioned Matrix" - Divide matrices in submatrices that have more than one entry! I = 1
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