The Cost of Driving From Burleson, Texas to North Richland Hills, Texas
If you need to travel from Burleson to North Richland Hills, you might be wondering how much money it will cost you. Of course, the cost will depend on several factors, such as gas prices, tolls, and the route you choose.
Here are some options for making the trip and the estimated cost of each one, based on current gas prices:
Via US-377 S
The first route you could take is through US-377 S. This option takes about 25 minutes and is around 17 miles long. According to GasBuddy, the average gasoline price in Burleson is $2.56 per gallon. Assuming your vehicle averages 25 miles per gallon, the cost of driving this route would be:
- Distance: 17 miles
- Time: 25 minutes
- Cost: $1.78 (gas only)
You won't have to pay tolls if you choose this route.
Via I-35W N
Another possibility is to take I-35W N, which is about 25 minutes long and 16 miles. According to GasBuddy, the current average gas price in Burleson is $2.56 per gallon and should stay this way for the near future. Gasoline prices could increase but that is not guaranteed. If your vehicle uses an average of 25 miles per gallon, the cost of making this journey would be:
- Distance: 16 miles
- Time: 25 minutes
- Cost: $1.62 (gas only)
If you do not have an EZ TAG, expect to pay $1.50 for tolls.
Via I-35W S and US-377 S
A third option for travelling from Burleson to North Richland Hills is to take I-35W S and US-377 S. This route takes about 30 minutes and is around 20 miles long. If you use GasBuddy for the current gas prices, the average gas price in Burleson is $2.56 per gallon. Assuming your car uses an average of 25 miles per gallon, the cost of using this route would be:
- Distance: 20 miles
- Time: 30 minutes
- Cost: $2.03 (gas only)
If you do not have an EZ TAG, expect to pay around $1.25 for tolls.
Conclusion
You can choose whichever route is most convenient for you, depending on tolls and distance. The US-377 S route should help you to spend the least in gas only expenses. Keep in mind that gas prices could change at any given moment and this would change the costs.