A nonhomogeneous linear differential equation has the following form: an (x) ym) + an-1 (x) yn-1)+...+a2 (x) y" + a1 (x) y' + ao (x) y = g (x) Determine g (x) in the following equation: y" – y' +3y = 2 cos r +3 sin 2x O 3 sin 2r O 2 cos z +3 sin 2x O 2x O 2 cos z

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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A nonhomogeneous linear differential equation has the following form:
an (x) y") + an--1 (x) yn-1)+..+a2 (x) y" + a1 (x) y' + ao (x) y = g (x)
Determine g (x) in the following equation:
y" – y' + 3y = 2 cos a +3 sin 2æ
%3D
3 sin 2x
O 2 cos x +3 sin 2x
O 2x
2 cos x
99+
6p
Transcribed Image Text:A nonhomogeneous linear differential equation has the following form: an (x) y") + an--1 (x) yn-1)+..+a2 (x) y" + a1 (x) y' + ao (x) y = g (x) Determine g (x) in the following equation: y" – y' + 3y = 2 cos a +3 sin 2æ %3D 3 sin 2x O 2 cos x +3 sin 2x O 2x 2 cos x 99+ 6p
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