Answer:
The required water is 9090 gallon
Explanation:
The objective of this solution is obtain how much water for the condition stated in the question to be attained
From the question the amount of gasoline is [tex]G=[/tex] 375 [tex]yd^3[/tex]
The porosity is [tex]n = 30[/tex]% = [tex]0.3[/tex]
The initial saturation [tex]s = 20[/tex]% = [tex]0.2[/tex]
The desired water content [tex]d = 60[/tex]% = [tex]0.6[/tex]
The amount of water needed can be mathematically represented as
Amount of water needed(W) [tex]=G *n*(d-s)[/tex]
[tex]= 375 *0.3 *(0.6-0.2)[/tex]
[tex]=45 yd^3[/tex]
Now one cubic yard ([tex]yd^3[/tex]) [tex]\approx[/tex] 202 US liquid gallon
So to convert 45[tex]yd^3[/tex] to gallon would require multiplying it by 202
[tex]=9090 gallon[/tex]