Driving Cost from College Park, Maryland to Mount Airy, Maryland

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The Cost of a Trip between College Park, Maryland and Mount Airy, Maryland

When planning a trip between College Park, Maryland and Mount Airy, Maryland, one of the most important factors to consider is the cost of transportation. With current gas prices fluctuating, it's essential to know the different costs associated with various routes to make an informed decision. This article will explore the different possible routes, highlight the cost and distance of each one, and recommend the best route based on current gas prices.

Route 1: Taking I-95 and I-495

One possible route to travel from College Park to Mount Airy is taking I-95 and I-495. This route covers a distance of approximately 40 miles and takes about 45 minutes to an hour in normal conditions. The estimated cost of gas for this route is around $8 to $10, depending on the current gas prices.

Route 2: Using I-270

Another option for the trip is to take I-270, which covers a distance of approximately 50 miles and takes about an hour to an hour and a half to reach Mount Airy. The estimated cost of gas for this route is slightly higher, ranging from $10 to $12.

Route 3: Using MD-200 and I-70

A third route to consider is using MD-200 and I-70. This route covers a distance of approximately 40 miles and takes about 45 minutes to an hour to reach Mount Airy. The estimated cost of gas for this route is similar to Route 1, ranging from $8 to $10.

Based on current gas prices and the distance and time it takes to reach Mount Airy, the recommended route is taking I-95 and I-495. This route offers a good balance between cost, distance, and travel time, making it the most efficient option for the trip.

Conclusion

In conclusion, when planning a trip between College Park, Maryland and Mount Airy, Maryland, it's important to consider the cost of transportation, especially with fluctuating gas prices. Taking I-95 and I-495 is the recommended route, offering a good balance of cost, distance, and travel time. With an estimated cost of $8 to $10 in gas and a travel time of 45 minutes to an hour, it's the most efficient option for the trip.