Solve for the solution of the Homogeneous DE: y?dy = x(xdy – ydx)e %3D a. y ln? + e (y +x) = 0 b. y In? – e (y – x) = 0 c. y In? - e (y + x) = 0 d. y In? + e (y – x) = 0 - e. none of these

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Solve for the solution of the Homogeneous DE: y?dy = x(xdy – ydx)ey
a. y ln + ey (y + x) = 0
b. y In
eу (у — х) — 0
-
c. y In? - e (y + x) = 0
d. y In? + e (y
x) = 0
e. none of these
Transcribed Image Text:Solve for the solution of the Homogeneous DE: y?dy = x(xdy – ydx)ey a. y ln + ey (y + x) = 0 b. y In eу (у — х) — 0 - c. y In? - e (y + x) = 0 d. y In? + e (y x) = 0 e. none of these
Separation of Variables: tan? y dy = sin3 xdx
a. 4 In(sec y + tan y) = 4x + sin 2x
b. 4 In(sec y + tan y) = 4x + sin 2x +c
c. 4 In(sec y + tan y) = 2x + sin 2x
%3D
d. 4 In(sec y + tan y) = 2x + sin 2x + c
e. none of these
Transcribed Image Text:Separation of Variables: tan? y dy = sin3 xdx a. 4 In(sec y + tan y) = 4x + sin 2x b. 4 In(sec y + tan y) = 4x + sin 2x +c c. 4 In(sec y + tan y) = 2x + sin 2x %3D d. 4 In(sec y + tan y) = 2x + sin 2x + c e. none of these
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