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find the general solution of the differential equation, xy'+y=1+x.
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Can you find the solution to the homogeneous version?
If i can find any I wouldn't ask
Good luck then.
laughing out loud
use d(xy) =xdy+ydx
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but x is separate, it's like x·y'+y=1+x
xy'+y=1+x can be stated as xdy/dx +y = 1+x ==>> xdy +ydx =(1+x)dx d(xy) = (1+x)dx
now integrate both sides.. we have xy = x+x^2 /2 +c
oh i got it thx!!
welcome dear....
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