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p'=3p-p^2 just need a start. Thanks
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what does \(p'\) represent?
dp/dt
i don't remember any of this stuff, but i think you can divide, get \[\frac{p'}{3p-p^2}=1\] integrate both sides get \[\int\frac{p'}{3p-p^2}=t\]
hm i will try.thanx
partial fractions should do the integral
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what i have figured so far is that p(t)=0 and p(t)=3
partial fractions did it! thanx:)
\[\frac{1}{3y-y^2}=\frac{1}{3}\left(\frac{1}{y}-\frac{1}{y-3}\right)\]
yw
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