First we have to compute how much we spend money each year.
Compute like this:

is the number of gallons consumed each week.
In one year there is 48 weeks.
Then

is the number of gallons a year.
Now compute the price:

We do the same process with a car consuming 40 miles per gallon.
tex] \frac{450}{40}=11.25 [/tex] gallon consumed per week.

gallons consumed per year.

is the amount paid each year in gallons.
So we are saving the following amount: