The Cost of Driving From Argyle, Texas to Cedar Hill, Texas Based on Current Gas Prices

If you're planning a road trip from Argyle, Texas to Cedar Hill, Texas, the first thing to consider is the cost of driving. The price of gas can change frequently, so it's important to know the current gas prices before you make your plans.

Route 1: Via I-35E South

If you take the shortest and most direct route from Argyle to Cedar Hill, you'll travel south on I-35E. The distance is approximately 43 miles and should take you just under an hour to drive if traffic is light. The current gas price is around $2.50/gallon. With a car that gets 30 miles per gallon, you'd need about 1.4 gallons of gas, which would cost you around $3.50 in total. This route has no tolls.

Route 2: Via I-35W South and 287 North

Another popular route is to take I-35W South and 287 North towards Cedar Hill. This route spans approximately 48 miles and should take you just over an hour to drive if traffic is light. The current gas prices are still around $2.50/gallon. With a car that gets 30 miles per gallon, you'd need about 1.6 gallons of gas, which would cost you around $4.00 in total. This route has no tolls.

Route 3: Via SH-114 East and US-67 South

Another option is to take the scenic route via SH-114 East and US-67 South. It encompasses approximately 62 miles and should take you just over an hour and a half to drive if traffic is light. The current gas prices hold at $2.50/gallon. With a car that gets 30 miles per gallon, you'd need about 2.1 gallons of gas, which would cost you around $5.25. This route has no tolls.

Route 4: Via I-35E and Dallas North Tollway

If you prefer a faster and more direct route, you can go south on I-35E and then take the Dallas North Tollway to Cedar Hill. This route spans approximately 48 miles and should take you just over an hour to drive if traffic is light. However, it comes with a cost. The current gas prices stay at $2.50/gallon. With a car that gets 30 miles per gallon, you'd need about 1.6 gallons of gas, which would cost you around $4.00. Additionally, this route has a toll of $1.78.

With this information, you can budget for your road trip and choose the most cost-effective route. Safe travels!