The differential equation X dx + y dy= xy² dx can be rewritten as y + p(x)y=Dq(x)y" . The solution can be written in the f) – g(x) is? form f(y) = 1+ Cęgwx) ", where C is an arbitrary constant. Then y-x А) у-х y+x ху+x D) ху+1

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The differential equation X dx + y dy = xy dx can be rewritten as y+ p(x)y= q(x)y" . The solution can be written in the
fy) – g(x)
form f(y) = 1+ Ce9 ¸where Cis an arbitrary constant. Then
is?
у-х
A) y-x
B) y+x
ху+x
ху+1
Transcribed Image Text:The differential equation X dx + y dy = xy dx can be rewritten as y+ p(x)y= q(x)y" . The solution can be written in the fy) – g(x) form f(y) = 1+ Ce9 ¸where Cis an arbitrary constant. Then is? у-х A) y-x B) y+x ху+x ху+1
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