Describe the solutions of y' =3xy^1/3 again it uses separate variables. attachment coming
Obviously you divide both sides by \(y^{1/3}\)
Integrate both sides with respect to \(x\) first. Then replace \(y'dx\) with \(dy\).
Don't do any of that multiply \(dx\)s and \(dy\)s around. I can't stand that crap.
blame the vintage book. seriously last minute prof change...but the prof isn't bad. It's just that the book is coo coo. I think reading it super hard is worth it
That's good. Then just solve for \(y\).
solve for y meaning... like divide everything by 3/2? or just multiply everything by the 3/2
Integrate both sides and solve for \(\sf \color{red}{y}\)!
Get the solution in the form y(x) = f(x) + C\(_1\) or something like that.
alright...I did integrate...just need to solve for the y since it has 3/2y^2/3-3/2x^2 =c
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