Driving Cost from College Park, Georgia to Roswell, Georgia

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The Cost of a Trip Between College Park, Georgia, and Roswell, Georgia

When planning a trip between College Park and Roswell in Georgia, there are several factors to consider, including the cost of transportation. With gas prices constantly fluctuating, it's important to take into account the cost of fuel for the journey. In this article, we will explore the various routes between College Park and Roswell, highlighting the distance and cost of each one. We will also recommend the best route based on current gas prices.

Routes and Costs

Route 1: I-285 N

The first route we will consider is taking I-285 N from College Park to Roswell. This route covers a distance of approximately 29 miles. At the current average gas price of $2.75 per gallon, and assuming a vehicle fuel efficiency of 25 miles per gallon, the cost of the trip would be around $8.25 each way.

Route 2: GA-400 N

Another option is to take GA-400 N, which is a more direct route between College Park and Roswell, covering a distance of about 24 miles. With the same average gas price and vehicle fuel efficiency, the cost of this trip would be approximately $7.20 each way.

Route 3: I-85 N and GA-400 N

For those looking to avoid the Atlanta traffic, a combination of I-85 N and GA-400 N provides an alternative route to Roswell. This route covers a distance of approximately 28 miles. Based on current gas prices and vehicle fuel efficiency, the cost of this trip would be around $8.40 each way.

Based on the current gas prices and the cost of each route, taking GA-400 N would be the most cost-effective option for a trip between College Park and Roswell. Not only is it the most direct route, but it also offers a slightly lower cost compared to the other options.

Conclusion

Taking GA-400 N from College Park to Roswell would cost approximately $7.20 each way based on current gas prices. The distance of this route is about 24 miles, and with average traffic conditions, the journey would take approximately 35-40 minutes. Considering the cost and distance, GA-400 N proves to be the most efficient and economical route for this trip.