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(Solved): 4. The number of chickens in a chicken farm is modeled by the function: \[ P(x)=235 e^{0.063 t} \] ...
![4. The number of chickens in a chicken farm is modeled by the function:
\[
P(x)=235 e^{0.063 t}
\]
where \( t \) is in days.](https://media.cheggcdn.com/study/01f/01f056c5-ae55-45c6-afde-74f71f42f7ac/image)
4. The number of chickens in a chicken farm is modeled by the function: \[ P(x)=235 e^{0.063 t} \] where \( t \) is in days. (a). (1 pts.) How many chickens were there at the beginning? (b). (5 pts.) How long will it take for the chicken population to become 1600 ? (c). \( (5+1 \) pts.) Find the derivative of \( P(t) \) at the time the chicken population becomes 1600 . Using a full sentence, explain what the result means.
Expert Answer
# solution, given population of chick