Given that y1 = zi cos(z) and y2 = x¯i sin(z) form a fundamental set of solutions of z*y" + zy' + (z –)» O on 0 < z < o. Use variation of parameters to find a particular solution of fy" + zy' + ( -) = 23 Yp(z)-

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Given that yı
= xi cos(r) and y2 :
= i sin(x) form a fundamental set of solutions of
z'y" + ry' +
y = 0 on 0 < a < o. Use variation of parameters to find a particular
solution of
z'y" + ay' + (z - )y
Yp(x)-
Transcribed Image Text:Given that yı = xi cos(r) and y2 : = i sin(x) form a fundamental set of solutions of z'y" + ry' + y = 0 on 0 < a < o. Use variation of parameters to find a particular solution of z'y" + ay' + (z - )y Yp(x)-
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