Given a function $H\left(t\right)$ that models the height (in centimeters) of a plant $t$ days after it was planted, estimate $H^{\prime }\left(90\right)$ from the provided graph. What does this derivative indicate?

$H^{\prime }\left(90\right)=-\frac{1}{5}$

At $t=90\(\text{ days}\)$, the plant is shrinking at a rate of $\(\frac\)15\(\text{ cm/day}\)$.

$H^{\(\prime\)}\(\left\)(90\(\right\))=\(\frac\)15$

At $t=90\(\text{ days}\)$, the plant is growing at a rate of $\(\frac\)15\(\text{ cm/day}\)$.

$H^{\(\prime\)}\(\left\)(90\(\right\))=\(\frac\)15$

At $t=90\(\text{ days}\)$, the plant is growing at a rate of $5\text{ cm/day}$.

$H^{\(\prime\)}\(\left\)(90\(\right\))=-\(\frac\)15$

At $t=90\(\text{ days}\)$, the plant is shrinking at a rate of $5\(\text{ cm/day}\)$.