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[13 17 61 B =|-1 -4 2 -2 31 19 C = 20 -4 -1 3 -11 12 2 A =5 2 7 -9 10 2 2 -5 -3 -11 1 -10 -3 -6 2 18 -21 D =|-18 11 5 -8 1-1 2 -4 3 10 6 2 E = [° -8 3 15 6 -1 1 -5 -141 F = 9 7 -10 3 1 2.1. [A) x [C) 2.5. Classical adjoint of [B] 2.2. [E]" × [C]T 2.6. [E] x [B]-1 2.3. (F] x (D] 2.7. [B] x [B]T 2.4. Cofactor of -1 in (F]

[13 17 61 B =|-1 -4 2 -2 31 19 C = 20 -4 -1 3 -11 12 2 A =5 2 7 -9 10 2 2 -5 -3 -11 1 -10 -3 -6 2 18 -21 D =|-18 11 5 -8 1-1 2 -4 3 10 6 2 E = [° -8 3 15 6 -1 1 -5 -141 F = 9 7 -10 3 1 2.1. [A) x [C) 2.5. Classical adjoint of [B] 2.2. [E]" × [C]T 2.6. [E] x [B]-1 2.3. (F] x (D] 2.7. [B] x [B]T 2.4. Cofactor of -1 in (F]

Advanced Engineering Mathematics
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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2.1, 2.2 and 2.3

-1 3 -11 12 2 -9 10 -3 -1 [13 17 6] B =|-1 -4 2 -2 31 19 C =| 20 -4 9. A =|5 2 7 -11 -10 -3 2 2 -5 1 -6 2 18 -2] D =|-18 11 5 -8 2 -4 3 10 6 2 E = [° -8 3 15 6 -1 1 -5 -141 7 -10 3 9 1-1 2.1. [A) x [C) 2.5. Classical adjoint of [B] 2.2. [E]™ × [C]T 2.6. [E] x [B]-1 2.3. [F] x [D] 2.7. [B] x [B]T 2.4. Cofactor of -1 in (F]
Transcribed Image Text:-1 3 -11 12 2 -9 10 -3 -1 [13 17 6] B =|-1 -4 2 -2 31 19 C =| 20 -4 9. A =|5 2 7 -11 -10 -3 2 2 -5 1 -6 2 18 -2] D =|-18 11 5 -8 2 -4 3 10 6 2 E = [° -8 3 15 6 -1 1 -5 -141 7 -10 3 9 1-1 2.1. [A) x [C) 2.5. Classical adjoint of [B] 2.2. [E]™ × [C]T 2.6. [E] x [B]-1 2.3. [F] x [D] 2.7. [B] x [B]T 2.4. Cofactor of -1 in (F]
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