The Cost of a Trip between Broadview Heights, Ohio and Tinley Park, Illinois

Planning a trip from Broadview Heights, Ohio to Tinley Park, Illinois involves much more than selecting a route and packing your bags. Instead, you must consider a range of essential factors that influence your costs, time, and convenience. Among the most critical elements to consider include the road conditions, the distance of each route, and the price of gas along the way.

If you're traveling from Broadview Heights, Ohio, to Tinley Park, Illinois, there are various routes that you can take. Each route involves varying distances, travel time, and costs. Here's a closer look at each route and what you can expect in terms of cost.

Route 1: I-80 W

One of the shortest and most direct routes from Broadview Heights, Ohio to Tinley Park, Illinois is via I-80 W. This route is about 364 miles and takes approximately 5 hours and 43 minutes during good driving conditions. You will largely travel westward through the Pennsylvania Turnpike and continue across Ohio, Indiana, and Illinois.

The cost of a trip through I-80 W can vary depending on gas prices at the time of travel. If your car typically gets 23 miles per gallon and gas prices are currently at $2.50 per gallon, you will spend roughly $52.40 on gas. Additionally, you may have to pay tolls, which can cost around $40 or more depending on the parts of I-80 W that you drive through.

Route 2: I-77 S and I-80 W

Another option to consider is driving down I-77 S from Broadview Heights to I-80 W. This route is typically 413 miles long and takes about 6 hours and 32 minutes to complete under good conditions. Although you do have to take some tolls, the overall cost of the journey is reasonable.

If you follow this route and gas prices are around $2.50 per gallon, you should expect to spend around $65.60 in gas alone. Depending on the parts of I-77 S that you travel, you may need to pay around $20 in tolls.

Route 3: I-71 S and I-74 W

If you're traveling from the southern regions of Broadview Heights, Ohio, you might consider taking I-71 S and I-74 W. This route takes you down through Kentucky, Indiana, and Illinois, and it is approximately 406 miles long. On average, it takes about 6 hours and 30 minutes to complete this route when the traffic is good.

When fuel prices are around $2.50 per gallon, you expect to spend approximately $65.60 on gas alone if your vehicle gets 23 miles per gallon. Additionally, you can anticipate paying about $40 in tolls to complete this journey.

Route 4: US-30 W and I-80 W

Traversing the scenic US-30 W to connect with I-80 W can also be another alternative. This route is approximately 375 miles long and takes approximately 6 hours under favorable conditions.

If gas prices maintain an average of $2.50 per gallon, you will require approximately $61.40 for gas. You may also need to set aside some money for tolls, which usually range between $20 and $40.

Route 5: I-90 W and I-57 S

Finally, you might opt for I-90 W and I-57 S as your preferred route. This road is the longest of all the options, with approximately 442 miles of travel. Depending on the traffic, it can take about 7 hours and 11 minutes to complete this journey.

If you're traveling with a vehicle that runs 23 miles per gallon, you can expect to spend around $72.40 on gas at a gas price of $2.50 per gallon. You may also need to budget for tolls, which can cost you about $30 or more.

What is the Best Route?

Taking all the factors into account, it’s clear that the I-80 W route is the best option. Not only does it have the shortest distance, but it also takes the least amount of time when good driving conditions prevail. Additionally, it is far cheaper, requiring only around $52.40 on gas and $40 for tolls.

Conclusion

The journey from Broadview Heights, Ohio to Tinley Park, Illinois involves several routes to choose from. The most economical way to travel is via the I-80 W route, but every route provides a unique experience. By weighing up the distances, gas prices, and toll costs, you can select a route that best meets your needs and assures you of a smooth and straightforward journey that takes approximately 5 hours and 43 minutes.