How Much Will It Cost to Drive from Attleboro, Massachusetts to Haverhill, Massachusetts?

Are you planning a road trip from Attleboro to Haverhill? It's good to know how much it will cost to drive to your destination before hitting the road. Gas prices and toll prices are the main factors that determine your trip's cost. Let's take a look at different routes, their distances and their costs.

Route 1: I-95 N and I-495 N

This route is the most direct way to get from Attleboro to Haverhill. Take I-95 N and continue onto I-495 N until you reach Haverhill. The distance between Attleboro and Haverhill is 70 miles, and it takes approximately 1 hour and 15 minutes to get there.

The cost of this trip is dependent on the current gas prices and your vehicle's fuel efficiency. Assuming you have a car that gets 25 miles to the gallon and gas costs $3.00 a gallon, it would cost about $8.40 to fuel your car for this journey.

Route 2: MA-114 N

If you prefer a scenic route, take MA-114 N from Attleboro to Haverhill. This route takes you through some small towns and past lakes. The distance between the two cities via this route is approximately 76 miles, and it takes about 1 hour and 45 minutes to get there.

This route is toll-free, but you will still need to factor in the cost of gas. Again, assuming you have a car that gets 25 miles to the gallon and gas costs $3.00 a gallon, it would cost about $9.12 to fuel your car for this journey.

Route 3: I-95 N and I-93 N

This is another direct route that's slightly longer than Route 1. Take I-95 N and then merge onto I-93 N until you reach Haverhill. The distance between the two cities via this route is 80 miles, and it takes about 1 hour and 30 minutes to get there.

This route has one toll booth, and the cost of that toll is $1.25. Using the same gas prices as before, you will need to spend about $9.60 to fuel your car for this trip.

Route 4: I-95 N and MA-213 W

If you are closer to I-95, you can use this route. Take I-95 N and then merge onto MA-213 W until you reach Haverhill. The distance between the two cities via this route is 74 miles, and it takes about 1 hour and 20 minutes to get there.

This route has one toll booth, and the cost of that toll is $1.75. Using the same gas prices as before, you will need to spend about $8.96 to fuel your car for this trip.

Conclusion

Now that you know different routes, distances, and costs involved, you can plan your trip accordingly. Make sure to account for gas prices, tolls, and any other expenses you may encounter. Safe travels!