Jada fills the bathtub before taking a bath and then allows the water to drain when she is done. the graph below models the number of gallons of water, y, in the bathtub over time, t, in minutes. mc021-1.jpg is the number of gallons of water in the bathtub a function of time?

I found the graph for this question and attached it to this answer.

As you see, the graph shows a curve that lets you find the number of gallons of water given any value of t betweeh 0 and 30 plus.

So, the number of gallons of time indeed is a function of time, in the interval shown by the graph.

The answer is "Yes, because each t value is paired with exactly one number of gallons".

A) Yes because each t value is paired with exactly one number of gallons

Step-by-step explanation:

I just took the quiz on edge

7x-2=3

1 Add 22 to both sides.

7x=3+2

7x=3+2

2 Simplify  3+23+2  to  55.

7x=5

7x=5

3 Divide both sides by 77.

x=\frac{5}{7}

x=  

7

5

​  

 

Done

Decimal Form: 0.714286

7x-2=3

7x−2=3

1 Let x=\frac{5}{7}x=  

7

5

​  

.

7\times \frac{5}{7}-2=3

7×  

7

5

​  

−2=3

2 Cancel 77.

5-2=3

5−2=3

3 Simplify  5-25−2  to  33.

3=3

3=3

Step-by-step explanation: