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Show that the function p(t)=1000/(1+99e^-3000x) satisfies the differential equation p' (t)=3p(t)(1000-p(t)) with the initial condition P(0) = 10. I tried it but failed.Please show the full solution.Thanks!
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I not sure but what about just take integral of p'(t)?
You can indeed take the derivative of p(t) and show that p'(t) equals the derivative but I have problem in calculations
Please write te full soluton if you get the answer.I have to go
Well it depends on what easier for you you can also take derivitive of p(t)
p(t)=1000/(1+99e^-3000x) use chain rule i thinkfor this one.
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