b₁ + x b₂ + x b3 + x + +x\ C₂+x, then show that A'(x) = 0 a₁ + x If A(x) = a₂ + x a3 + x C3 + x and that A(x) = A(0) + Sx, where S denotes the sum of all the cofactors of all the elements in A(0).

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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Question
|q₁ + x b₁₂+x
b₂ + x
b3 + x
If A(x) = a₂ + x
a2
G₁+x/
C₂ + x, then show that A"(x) = 0
1a3 + x
C3 + x
and that A(x) = A(0) + Sx, where S denotes the sum of all the
cofactors of all the elements in A(0).
Transcribed Image Text:|q₁ + x b₁₂+x b₂ + x b3 + x If A(x) = a₂ + x a2 G₁+x/ C₂ + x, then show that A"(x) = 0 1a3 + x C3 + x and that A(x) = A(0) + Sx, where S denotes the sum of all the cofactors of all the elements in A(0).
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