If the series y(z)=> CnT" is a solution of the differential equation 2y" – 1zy = 0, then 7-0 C-1, n = 1, 2, ... A general solution of the same equation can be written as y(z) = coy (z) + q2(x), where 00 Y1(T) = 1, 00 Y2 (1) = b,Tn+1, bo = 1 %3D Calculate a1 = a2 a3 = b2 b3 %3D

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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If the series y(z)=> CnT" is a solution of the differential equation 2y" – 1ry = 0, then
7-0
C+2
G-1, n = 1, 2, -..
A general solution of the same equation can be written as y(z) = coy (z) + c2(x), where
%3D
Y1 (1) =
1,
00
Y2 (T) = bnTn-+1, bo = 1
%3D
Calculate
a2
a3 =
b2
bz
%3D
Transcribed Image Text:If the series y(z)=> CnT" is a solution of the differential equation 2y" – 1ry = 0, then 7-0 C+2 G-1, n = 1, 2, -.. A general solution of the same equation can be written as y(z) = coy (z) + c2(x), where %3D Y1 (1) = 1, 00 Y2 (T) = bnTn-+1, bo = 1 %3D Calculate a2 a3 = b2 bz %3D
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