4. Solve the equations for general solutions. d a. D(D² +D – 1)(D – n1)²y = 0, where D = ] and y = y(0) de d²x b. dt2 +B * + w?x = 42, B,w > 0 and ß > 2w. No need to show work when finding x, here. Зx2у" + 8ху' — 2у %3D0 с.

Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter13: Conic Sections
Section13.1: Circles
Problem 48PS
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4. Solve the equations for general solutions.
a. D(D² + D – 1)(D – n)²y = 0, where D = [ ] and y = y(0)
de
b.
+ w²x = 42,
B, w > 0 and ß > 2w. No need to show work when finding x, here.
Зx?у" + 8ху' — 2у %3D0
с.
Transcribed Image Text:4. Solve the equations for general solutions. a. D(D² + D – 1)(D – n)²y = 0, where D = [ ] and y = y(0) de b. + w²x = 42, B, w > 0 and ß > 2w. No need to show work when finding x, here. Зx?у" + 8ху' — 2у %3D0 с.
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