The question I am trying to solve is:
Part I) How many gallons of gasoline are used in the U.S. in one day assuming there are $2$ cars for every $3$ people and each car is driven $10,000$ miles a year and averages $20$ miles per gallon.
Part II) If this gasoline were used to fill a cubical tank, how big would one side of the tank be?
I think my part I is correct.
I got $273972602.7$ gallons of gasoline used in US each year
My work: $$300 \text{million people} \times \frac{2 \text{cars}}{3 \text{people}}\times \frac{27.397 \text{mi/day}}{1 \text{car}}\times \frac{1 \text{gallon}}{ 20 \text{miles}}$$
However, I am not sure how to approach and solve part II.
I am not sure what information I can extract from the problem to solve this.
Thank you. Your help is appreciated.
Convet your volume into litters. Then take the qube root of the amount of gasoline in litters. This will give you the side of the cube in $10$'s of centimeters. Divide by $10$ and you will get it in meters.
In other words, denote the length of the side by $l$, the amount of gasoline by $g$. Then $$l=\sqrt[3]{g}$$