Distance between cities › USA › Illinois › Markham, IL › Distance from Markham to Benedicta Book Hotels

Distance from Markham, IL to Benedicta, ME

Distance

1,198 mi

Time

23 hours 55 mins

Gas Cost

$112 - $217

There are 1,003.34 miles from Markham to Benedicta in northeast direction and 1,198 miles (1,927.99 kilometers) by car, following the 401 route.

Markham and Benedicta are 23 hours 55 mins far apart, if you drive non-stop .

This is the fastest route from Markham, IL to Benedicta, ME.

Please note the time difference between Markham, IL and Benedicta, ME is 1 hour. The current time in Markham is 10:05 am and the current time in Benedicta is 11:05 am.

Any questions or tips to share?

Share with fellow travellers any question or tips about the route from Markham, IL to Benedicta, ME:

Lowest Price Rental Cars in Markham, IL

Planning on renting a car to go from Markham, IL to Benedicta, ME? Here there are some offers to rent a car in Markham, IL

Small

From $14

Intermediate

From $18

Full-size

From $24

SUVs

From $28

Vans

From $40

Compare rental car prices in Markham »

Gas Consumption and Emissions

A car with a fuel efficiency of MPG will need 48.13 gallons of gas to cover the route between Markham, IL and Benedicta, ME.

The estimated cost of gas to go from Markham to Benedicta is $156.99.

During the route, an average car will release 942.90 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 $3.26 per gallon of regular gas. Price last updated on March 12, 2026.
Read more about our CO₂ calculation.

Halfway Point Between Markham, IL and Benedicta, ME

If you want to meet halfway between Markham, IL and Benedicta, ME or just make a stop in the middle of your trip, the exact coordinates of the halfway point of this route are 44.093821 and -77.702308, or 44º 5' 37.7556" N, 77º 42' 8.3088" W. This location is 599.18 miles away from Markham, IL and Benedicta, ME and it would take approximately 11 hours 57 mins to reach the halfway point from both locations.