A balloon is inflated, and its volume in cubic meters after $t$ seconds is given by the function $V\left(t\right)=4t$. Calculate $V^{\(\prime\)}\(\left\)(10\(\right\))$ and interpret the meaning of this value. Include units in your answer.

$V'(10) = 4$$\(\text{ m}\)^3\(\text{/s}\)$

The rate of change of the volume of the balloon is $4\(\text{ m}\)^3\(\text{/s}\)$ at $t = 10$$\(\text{ s}\)$.

$V^{\prime }\left(10\right)=10$$\(\text{ m}\)^3\(\text{/s}\)$

The rate of change of the volume of the balloon is $10$$\(\text{ m}\)^3\(\text{/s}\)$ at $t = 10$$\(\text{ s}\)$.

$V^{\prime }\left(10\right)=40$$\(\text{ m}\)^3\(\text{/s}\)$

The rate of change of the volume of the balloon is $40$$\(\text{ m}\)^3\(\text{/s}\)$ at $t = 10$$\(\text{ s}\)$.

$V^{\prime }\left(10\right)=5$$\(\text{ m}\)^3\(\text{/s}\)$

The rate of change of the volume of the balloon is $5$$\(\text{ m}\)^3\(\text{/s}\)$ at $t = 10$$\(\text{ s}\)$.