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@amistre64 can you tell me how to use your method in exact DE for this?? \[(2x+y)dx + (x^2 - x)dy = 0\] it seems i end up in a dead end :/
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linear DE! i got integration factor=(x-1)/x
\[ e^{\int{\frac1{x(x-1)}}dx}\]
the ans is \[y(x-1/x)+logx=c\] @experimentX is it correct?
(x-1)/x not x-1/x
lol not sure ... \[ \frac{1}{x(x-1)} = \frac{-1}{x} + \frac{1}{x-1}\]
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Looks like you are right!!
hmn!
does Fxy = Fyx?
2x NOTequal 2x-1; therefore its not "exact"
opps, well, same unequal outcome but i didnt do the left part right did i?
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2x + y wrt y = 1 x^2-x wrt x = 2x -1 1 notequal 2x-1 so it aint exact
so it's not exact?? weird :/
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