a-farmer-is-analyzing-the-growth-pattern-of-a-particular-crop-which-can-be-appro

Question

A farmer is analyzing the growth pattern of a particular crop which can be approximated by the function $G (m) = 5 - 2 \cos (\frac{2 π (m + 15)}{365})$ , where $G$ represents the height of the crop in meters, and $m$ is the number of days since planting on March $1$ (considered as day $0$ ). What is the rate of growth of the crop with respect to days at any given day $m$ ?

Accepted Answer

$\frac{4 π}{365} \sin (\frac{2 π (m + 15)}{365})$

Answer

$\frac{4 π}{365} \sin (\frac{2 π (m + 15)}{365})$

Answer

$\frac{4 π}{365} \sin (\frac{2 π (m + 15)}{365})$

Answer

$\frac{4 π}{365} \sin (\frac{2 π (m + 15)}{365})$