Question: $$ Using the general logistic growth population model in the form: P*t} P(t)=frac{L}{lta e'{-k t}} $$ 1. Solve $P(t)=frac{L}{2}$, and show that St=frac{ln (a) k}$

$$ Using the general logistic growth population model in the form: P*t} P(t)=\frac{L}{lta e'{-k t}} $$ 1. Solve $P(t)=\frac{L}{2}$, and show that St=\frac{\ln (a) k}$ 2. Solve $P^{\prime \prime) (t)=0$, and show that $t=\frac{\ln (a) k}$ SP.SD. 309
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