are both solutions for the homogeneous DE: The functions y1 =e" and y2 =e y" - 16y = 0. Then, the general solution of nonhomogeneous DE y" – 16y = -32z – 16 is Select one: O y= cje + ce -2z+1 Oy = e + cze – 2z – 1 Oy= ce + cge +2z - 1 O None of these. Oy= cje +ce + 2z +1

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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are both solutions for the homogeneous DE:
The functions y1 =e" and y2 =e
y"-16y = 0.
Then, the general solution of nonhomogeneous DE
y" – 16y = -32x – 16
|
is
Select one:
O y= cje + ce - 2z +1
Oy= Ce +cye - 2z - 1
O y= ce" +cze +2z - 1
O None of these.
Oy= ce +cge +2z +1
Transcribed Image Text:are both solutions for the homogeneous DE: The functions y1 =e" and y2 =e y"-16y = 0. Then, the general solution of nonhomogeneous DE y" – 16y = -32x – 16 | is Select one: O y= cje + ce - 2z +1 Oy= Ce +cye - 2z - 1 O y= ce" +cze +2z - 1 O None of these. Oy= ce +cge +2z +1
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