Distance between cities › Canada › British Columbia › Madeira Park, BC › Distance from Madeira Park to Port Hope Simpson

Distance from Madeira Park, BC to Port Hope Simpson, NF

Distance

7,220 km

Time

3 days 6 hours

Gas Cost

$479 - $1

Helpful Inaccurate

There are 4,565.30 km (2,836.75 miles) from Madeira Park to Port Hope Simpson in east direction and 7,219.52 km (4,486 miles) by car and ferry, following the I-90 E route.

Madeira Park and Port Hope Simpson are 3 days 6 hours far apart, if you drive non-stop for 3 days 6 hours and take a ferry for 9 minutes .

This is the fastest route from Madeira Park, BC to Port Hope Simpson, NF.

Please note the time difference between Madeira Park, BC and Port Hope Simpson, NF is 4 hours and 30 minutes. The current time in Madeira Park is 6:23 pm and the current time in Port Hope Simpson is 10:53 pm.

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Gas Consumption and Emissions

A car with a fuel efficiency of 8.9 l/100 km will need 642.59 liters of gas to cover the route between Madeira Park, BC and Port Hope Simpson, NF.

The estimated cost of gas to go from Madeira Park to Port Hope Simpson is $852.71.

During the route, an average car will release 15,370.66 kilograms of CO₂ to the atmosphere. The carbon footprint would be 2,195.81 kilograms of CO₂ per kilometer.

Average Canada gas price used for calculation is $1.33 per liter of regular gas. Price last updated on April 28, 2017.
Read more about our CO₂ calculation.

Best Hotels In or Near Port Hope Simpson, NF

Do you have where to stay when you arrive to Port Hope Simpson, NF? Check out our hotel recommendations:

Halfway Point Between Madeira Park, BC and Port Hope Simpson, NF

If you want to meet halfway between Madeira Park, BC and Port Hope Simpson, NF or just make a stop in the middle of your trip, the exact coordinates of the halfway point of this route are 42.206688 and -88.851082, or 42º 12' 24.0768" N, 88º 51' 3.8952" W. This location is 2,243.18 miles away from Madeira Park, BC and Port Hope Simpson, NF and it would take approximately 1 day 15 hours to reach the halfway point from both locations.