Isabella filled her pool with water at a constant rate.

The table compares the remaining volume of water left to fill the pool (in liters) and the time since Isabella started filling the pool (in minutes)
How fast did Isabella fill her pool?

Isabella filled her pool with water at a constant rate The table compares the remaining volume of water left to fill the pool in liters and the time since Isabe class=

Respuesta :

General Idea:

When we are given Time ' t ' in minutes and Volume ' V ' in liters, the speed at which the volume changes is given by its slope. That is change in Volume with respect to Change in time.

[tex] m = \frac{V_{2}-V_{1}}{t_{2}-t_{1}} [/tex]

Applying the Concept:

From the table picking the first two points (2, 184) and (7, 94)

[tex] Rate \; at \; which \; Volume \; is \; remaining \; in \; pool \\\\
Volume \; Rate_{\; Remaining}=\frac{94-184}{7-2}= \frac{-90}{5} =-18 [/tex]

Conclusion:

The rate at which Isabella fill her pool = 18 liters/minute

Answer:

Step-by-step explanation:

-18