Question

obtain a solution using linear DE from

y' = exp (2x - y)

Answer 1

exp?

Answer 2

its in variable separable form......
\[\frac{dy}{dx}=\frac{e ^{2x}}{e ^{y}}\]

\[dy(e ^{y})=dx(e^{2x})\]

Answer 3

but how to do it with linear DE only?

Answer 4

linear DE should be of the form
\[A \frac{d^{n}y}{dx^{n}}............+B \frac{d^{2}y}{dx^{2}}+Cfrac{dy}{dx}=P\]

Answer 5

we dont get this form here

Answer 6

soit's impossible?

Answer 7

i guess so ...not sure..

Answer 8

what about dy/dx - e^2x/e^y = 0?

Answer 9

dats not linear....

Answer 10

oh hmm so it's really impossible?

Answer 11

guess so!!!