Given data:
When 20 miles were driven, 0.67 gallons of gas was used
when 35 miles were driven, 1.17 gallons of gas was used
when 40 miles were driven, 1.33 gallons of gas was used
when 45 miles were driven, 1.50 gallons of gas was used
Step 1: Find the unit rate of a gallon per mile




Step 2: Compare the unit rates obtained
We can see that the amount of gas used per mile is constant (0.033gallon per mile),
Hence, The amount of gas Miguel's car uses is a linear function of the amount of miles it travels