The general solution to D. E 2y(4) – y" – 2y" + y' = 0 is given by y(x) = C1 + c2e* + C3e~* + c4e7* Cje* + cze#* - czet* C3 + C4xe* + cje* + c2x e¯*+ Cze" + c4e** C1 + c2e* + + C4e* 2 cje=* + c2e¯³* + C3 + C4e* cje* + c2 x e*+ Cze + C4e* cje* + c2x e* +

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The general solution to D. E
2y(4) – y" – 2y" +y' = 0
is given by y(x) =
C1 + c2e* +
Cze=* + c4ez*
Cje* + czez*
C3 + C4xe*
+
cje + c2x e¯*+
Cze* +
c4e?*
C1 + c2e* +
cze
+ C4e*
cje=* + cze¯i* +
C3 + C4e*
cje* + c2 x e*+
Cze¯*
+ c4e*
Cje* + c2x e* +
Transcribed Image Text:The general solution to D. E 2y(4) – y" – 2y" +y' = 0 is given by y(x) = C1 + c2e* + Cze=* + c4ez* Cje* + czez* C3 + C4xe* + cje + c2x e¯*+ Cze* + c4e?* C1 + c2e* + cze + C4e* cje=* + cze¯i* + C3 + C4e* cje* + c2 x e*+ Cze¯* + c4e* Cje* + c2x e* +
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