a-balloon-is-inflated-and-its-volume-in-cubic-meters-after-ttt-seconds-is-given-

Question

A balloon is inflated, and its volume in cubic meters after $t$ seconds is given by the function $V of t equals 4 t$ . Calculate $V prime of 10$ and interpret the meaning of this value. Include units in your answer.

Accepted Answer

$V prime of 10 equals 4$ $m^{3} /s$

The rate of change of the volume of the balloon is $4 m cubed slash s$ at $t equals 10$ $s$ .

Answer

$V prime of 10 equals 4$ $m^{3} /s$

The rate of change of the volume of the balloon is $10$ $m^{3} /s$ at $t equals 10$ $s$ .

Answer

$V prime of 10 equals 4$ $m^{3} /s$

The rate of change of the volume of the balloon is $10$ $m^{3} /s$ at $t equals 10$ $s$ .

Answer

$V prime of 10 equals 4$ $m^{3} /s$

The rate of change of the volume of the balloon is $10$ $m^{3} /s$ at $t equals 10$ $s$ .

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

A balloon is inflated, and its volume in cubic meters after $t$ seconds is given by the function $V of t equals 4 t$ . Calculate $V prime of 10$ and interpret the meaning of this value. Include units in your answer.