The Cost of a Trip Between Clinton Township and Hazel Park Based on Current Gas Prices

When planning a trip between Clinton Township and Hazel Park in Michigan, it’s important to consider the cost of transportation, especially with fluctuating gas prices. There are several possible routes to choose from, each with its own distance and cost factors. This article will break down the different routes, highlighting the cost and distance of each one, and ultimately recommend the best route based on current gas prices.

Route 1: Taking I-696 W

One of the most direct routes from Clinton Township to Hazel Park is to take I-696 West. This route covers approximately 16 miles and takes around 20-30 minutes, depending on traffic. With the current average gas price in Michigan at around $3.00 per gallon, and with most vehicles averaging around 24 miles per gallon, the cost of this route would be around $18.00 for a round trip.

Route 2: Taking M-3 South to I-696 W

Another option is to take M-3 South to I-696 West. This route is slightly longer, covering approximately 18 miles, but can potentially save time depending on traffic conditions. With the current gas prices, the cost for this route would be around $21.60 for a round trip.

Route 3: Taking M-3 South to M-97 South

For a scenic route, one could take M-3 South all the way to M-97 South before connecting to I-696 West. This route adds some extra mileage, covering approximately 20 miles. However, the picturesque views may make it worth the additional time and gas. The average round trip cost for this route would be around $24.00.

Recommendation: Route 1

Based on the current gas prices and the most direct route, it’s recommended to take I-696 W for the trip between Clinton Township and Hazel Park. This route offers a good balance between distance, time, and cost, making it the most efficient choice for most travelers.

Conclusion

Ultimately, the best route for the trip between Clinton Township and Hazel Park, based on current gas prices, is taking I-696 West. With an average travel time of around 20-30 minutes and a round trip cost of approximately $18.00, this route provides a good balance of efficiency and economy.