(Solved): The population, in millions, of arctic flounder in the Atiantic Ocean is modeled by the function P( ...

The population, in millions, of arctic flounder in the Atiantic Ocean is modeled by the function $$P(t)$$, where $$t$$ is measured in years. $$P(t)=\frac{5t+4}{0.3t^2+1}$$ (a) Determine the initial flounder population (in millions). million flounder (b) Determine $$P(10)$$ (in millions of flounder per year). (Round your answer to four decimal places.) $$P^{?}(10)=\text{ million founder/yr }$$ Interpret $$P^{?}(10)$$. $$P^{?}(10)$$ is the average rate of change, In milions of flounder per year, of the population of flounder over 10 years. $$P^{?}(10)$$ is the difference in population, in milions, of flounder after 10 years. $$P^{?}(10)$$ is the rate, in millions of flounder per year, at which the flounder population is changing at year 10. $$P^{?}(10)$$ is the average population, in millions, of flounder over 10 years. $$P^{?}(10)$$ is the population, in millions, of flounder at year 10 .