Please help me solve this differential equation yI=(1-x)y2 + (2x-1) y-1 given y͵=1
lol im learning this right now...
\[y'=(1-x)y^2+(2x-1)y-1\text{ given }y=1\]correct? are you doing Laplace right now?
\[y'=(1-x)y^2+(2x-1)y-1\text{ given }y(0)=1\]and what do you mean y=1, do you mean this^
no, Bernoulli and Riccati's equations
I don't know Riccati and I have to review Bernoulli...
do I have the problem right?\[y'=(1-x)y^2+(2x-1)y-1\text{ given }y(0)=1\]
or is it\[y'=(1-x)y^2+(2x-1)y^{-1}\text{ given }y(0)=1\]
divide the original equation by highest power of Y, example if we have a y^2 term we divide it by Y^2 then rewrite it, let 1/y= K OR variable of your choice sub that in the equation and that will give you a hint how to proceed further
must say that if you have chosen 1/y= k, then make sure you find k',
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