Distance between cities › USA › Illinois › Orland Hills, IL › Distance from Orland Hills to Richton Park Book Hotels

Distance from Orland Hills, IL to Richton Park, IL

Distance

14 mi

Time

26 minutes

Gas Cost

$2 - $3

There are 10.04 miles from Orland Hills to Richton Park in southeast direction and 14 miles (22.53 kilometers) by car, following the IL 43 route.

Orland Hills and Richton Park are 26 minutes far apart, if you drive non-stop .

This is the fastest route from Orland Hills, IL to Richton Park, IL.

Orland Hills, IL and Richton Park, IL are in the same time zone (CDT). Current time in both locations is 9:44 pm.

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Lowest Price Rental Cars in Orland Hills, IL

Planning on renting a car to go from Orland Hills, IL to Richton Park, IL? Here there are some offers to rent a car in Orland Hills, IL

Small

From $14

Intermediate

From $18

Full-size

From $24

SUVs

From $28

Vans

From $40

Compare rental car prices in Orland Hills »

Gas Consumption and Emissions

A car with a fuel efficiency of MPG will need 0.57 gallons of gas to cover the route between Orland Hills, IL and Richton Park, IL.

The estimated cost of gas to go from Orland Hills to Richton Park is $2.15.

During the route, an average car will release 11.09 pounds of CO₂ to the atmosphere. The carbon footprint would be 0.79 pounds of CO₂ per mile.

Average USA gas price used for calculation is $3.79 per gallon of regular gas. Price last updated on March 18, 2026.
Read more about our CO₂ calculation.

Recommended hotels in Richton Park, IL

Looking for a place to stay in Richton Park, IL? Check out these hotel deals:

Halfway Point Between Orland Hills, IL and Richton Park, IL

If you want to meet halfway between Orland Hills, IL and Richton Park, IL or just make a stop in the middle of your trip, the exact coordinates of the halfway point of this route are 41.558243 and -87.760010, or 41º 33' 29.6748" N, 87º 45' 36.036" W. This location is 7.04 miles away from Orland Hills, IL and Richton Park, IL and it would take approximately 13 minutes to reach the halfway point from both locations.