Respuesta :
Given function:
y=-7.3x+39.7
Where y= number of gallons of water
and x= number of minutes
Put value of y=17.8 gallons and solving for x.
17.8=-7.3x+39.7
Subtract 39.7 from both sides
-21.9=-7.3x
Divide both sides by -7.3
3=x
or
x=3 minutes
After 3 minutes the water in the tub will be 17.8 gallons.
Answer: 3 minutes
y=-7.3x+39.7
Where y= number of gallons of water
and x= number of minutes
Put value of y=17.8 gallons and solving for x.
17.8=-7.3x+39.7
Subtract 39.7 from both sides
-21.9=-7.3x
Divide both sides by -7.3
3=x
or
x=3 minutes
After 3 minutes the water in the tub will be 17.8 gallons.
Answer: 3 minutes
Answer:
After 3 minutes the tub will have 17.8 gallons of water remaining.
Step-by-step explanation:
Given : The amount of water in a bathtub as it drains can be modeled by the equation,
y = −7.3 x + 39.7 .............(1)
Where, y representing the number of gallons of water in the tub and x representing the time, in minutes.
We have to determine the time when the tub have 17.8 gallons of water remaining.
That is y = 17.8
Substitute y = 17.8 in (1) , we get,
⇒ y = −7.3 x + 39.7
⇒ 17.8 = −7.3 x + 39.7
Solve for x , we get,
⇒ 17.8 - 39.7 = −7.3 x
⇒ - 21.9 = −7.3 x
⇒ 21.9 = 7.3 x
⇒ x = 3
Thus, after 3 minutes the tub will have 17.8 gallons of water remaining.