Calculating the Cost of a Trip from Dartmouth, Massachusetts to Johnston, Rhode Island Based on Current Gas Prices
Traveling from Dartmouth, Massachusetts to Johnston, Rhode Island, can be an enjoyable experience, but understanding the costs involved is essential for planning your budget. In this article, we will examine various routes, calculate the distance, assess the travel time, and break down the travel costs based on current gas prices.
Overview of the Trip
The distance between Dartmouth and Johnston is approximately 55 miles. The journey typically takes around 1 hour and 15 minutes without significant delays. However, the time and cost can fluctuate based on traffic conditions, route selection, and current gas prices. Let’s explore the potential routes you might take and determine which may be the most economical.
Route Options
Route 1: I-195 W to I-95 N
Distance: Approximately 55 miles
Estimated Travel Time: 1 hour 15 minutes
Cost: Based on current gas prices of approximately $3.50 per gallon and an average fuel efficiency of 25 miles per gallon.
Gasoline Needed:
[ \text = \frac{\text}{\text} = \frac{55}{25} = 2.2 \text ]Total Gas Cost:
[ \text = \text \times \text = 2.2 \times 3.50 \approx $7.70 ]
Route 1 takes you directly to Johnston using I-195 and I-95. This route provides a straightforward drive with minimal turns and traffic signals, making it both convenient and effective for quick travel.
Route 2: Route 6 E
Distance: Approximately 63 miles
Estimated Travel Time: 1 hour 30 minutes
Cost: Based on the same gas price and vehicle efficiency.
Gasoline Needed:
[ \text = \frac{63}{25} = 2.52 \text ]Total Gas Cost:
[ \text = 2.52 \times 3.50 \approx $8.82 ]
Route 2 involves traveling along Route 6 which can be scenic but may experience more traffic lights and slower-moving sections. It's a viable option if you seek to enjoy some charming views, yet it adds slightly to the distance and cost.
Route 3: I-195 W to Route 44
Distance: Approximately 57 miles
Estimated Travel Time: 1 hour 20 minutes
Cost: Also based on the same factors.
Gasoline Needed:
[ \text = \frac{57}{25} = 2.28 \text ]Total Gas Cost:
[ \text = 2.28 \times 3.50 \approx $7.98 ]
This route mixes highway driving with some local roads and can be a little more indirect. It can be suitable for those looking to avoid the heavier traffic found on I-95, although it may not save you much time or money.
Summary of Costs and Distances
| Route | Distance | Estimated Time | Gas Needed | Total Gas Cost |
|---|---|---|---|---|
| I-195 W to I-95 N | 55 miles | 1 hr 15 min | 2.2 gallons | $7.70 |
| Route 6 E | 63 miles | 1 hr 30 min | 2.52 gallons | $8.82 |
| I-195 W to Route 44 | 57 miles | 1 hr 20 min | 2.28 gallons | $7.98 |
Recommendations
When considering the best route for your trip from Dartmouth to Johnston, Route 1 via I-195 W to I-95 N stands out as the most efficient choice. Not only does it provide the shortest distance and quickest travel time, but it also offers the lowest fuel cost. Save both time and money by selecting this route. However, if you're inclined to explore and enjoy scenic views, Route 2 offers an alternative that may be worth considering, despite the higher costs and travel time.
Additional Considerations
While gas prices currently average around $3.50 per gallon, fluctuations can happen based on various factors, including economic changes, local demand, and seasonal variations. It is advisable to check current gas prices before embarking on your trip and consider using fuel apps that provide the best gas stations along your route.
Moreover, consider any potential tolls if you opt for I-95, as they may add to overall costs. It pays to thoroughly check your route and decide beforehand how much you’re willing to spend.
Conclusion
In conclusion, the trip between Dartmouth, Massachusetts, and Johnston, Rhode Island, offers various routes ranging from approximately 55 to 63 miles. Given the current assumptions about gas prices and average vehicle fuel efficiency, traveling via I-195 W to I-95 N costs approximately $7.70 and takes around 1 hour and 15 minutes. This route serves as both the quickest and most economical choice for a smooth journey, allowing you to enjoy your travels with minimal interruptions and maximum enjoyment.