8(x²-a²) = 2a (cos - cos 0') [8(x-a) + 6(x + a)], 8(0 - 0′) sin 0 = 8(0-0') sin 0¹

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
Show that
D
8(x² − a²) =
-
5(cos
Evaluate the following integrals,
2a
0
- cos 0') = S(0-0')
sin 0¹
13
[8(x − a) + 8(x + a)],
8(0 - 0')
sin 0
1₁ = [* dr 8 (x² − 3x + 2) ²
12 = √²² dx d'(x − 3) ln(x)
-
= √²
=
14 = 100
=
da 8(x - 2) In(x - 1)
k2
dk e-26² eika
2a2
е
Transcribed Image Text:Show that D 8(x² − a²) = - 5(cos Evaluate the following integrals, 2a 0 - cos 0') = S(0-0') sin 0¹ 13 [8(x − a) + 8(x + a)], 8(0 - 0') sin 0 1₁ = [* dr 8 (x² − 3x + 2) ² 12 = √²² dx d'(x − 3) ln(x) - = √² = 14 = 100 = da 8(x - 2) In(x - 1) k2 dk e-26² eika 2a2 е
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