Distance between Elm Creek MB and Gypsumville MB
The distance from Elm Creek to Gypsumville is 171 miles by road. Road takes approximately 3 hours and 17 minutes and goes through Saint-Laurent, Oak Point, Eriksdale, Mulvihill, Moosehorn, Hilbre and Fairford.
Shortest distance by air | 147 mi ✈️ |
Car route length | 171.5 mi 🚗 |
Driving time | 3 h 17 min |
Fuel amount | 81.3 gal |
Fuel cost | 590.9 CAD |
Point | Distance | Time | Fuel | |
Elm Creek | 0 mi | 00 min | 0.0 gal | |
PTH 2 PR 248 24 mi, 27 min
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Elie | 24 mi | 27 min | 10.7 gal | |
PR 248 12 mi, 14 min
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Marquette | 36 mi | 41 min | 15.3 gal | |
PR 248 33 mi, 37 min
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Saint-Laurent | 69 mi | 1 h 19 min | 23.2 gal | |
PTH 6 27 mi, 32 min
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Eriksdale | 97 mi | 1 h 51 min | 42.4 gal | |
PTH 6 9 mi, 11 min
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Mulvihill | 106 mi | 2 h 02 min | 49.1 gal | |
PTH 6 27 mi, 30 min
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Moosehorn | 133 mi | 2 h 32 min | 60.5 gal | |
PTH 6 16 mi, 18 min
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Hilbre | 149 mi | 2 h 51 min | 67.4 gal | |
PTH 6 9 mi, 11 min
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Fairford | 158 mi | 3 h 02 min | 73.9 gal | |
PTH 6 13 mi, 14 min
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Gypsumville | 171 mi | 3 h 17 min | 80.0 gal |
Frequently Asked Questions
How much does it cost to drive from Elm Creek to Gypsumville?
Fuel cost: 590.9 CAD
This fuel cost is calculated as: (Route length 171.5 mi) / (Fuel consumption 29.40 mpg) * (Fuel price 7.27 CAD / gal)
You can adjust fuel consumption and fuel price here.
How long is a car ride from Elm Creek to Gypsumville?
Driving time: 3 h 17 min
This time is calculated for driving at the maximum permitted speed, taking into account traffic rules restrictions.
- 74 mi with a maximum speed 56 mph = 1 h 19 min
- 98 mi with a maximum speed 50 mph = 1 h 57 min
The calculated driving time does not take into account intermediate stops and traffic jams.
How far is Elm Creek to Gypsumville by land?
The distance between Elm Creek and Gypsumville is 171.5 mi by road.
Precise satellite coordinates of highways were used for this calculation. The start and finish points are the centers of Elm Creek and Gypsumville respectively.
How far is Elm Creek to Gypsumville by plane?
The shortest distance (air line, as the crow flies) between Elm Creek and Gypsumville is 147.3 mi.
This distance is calculated using the Haversine formula as a great-circle distance between two points on the surface of a sphere. The start and finish points are the centers of Elm Creek and Gypsumville respectively. Actual distance between airports may be different.
How many hours is Elm Creek from Gypsumville by plane?
Boeing 737 airliner needs 17 min to cover the distance of 147 mi at a cruising speed of 497 mph.
Small plane "Cessna 172" needs 1 h 4 min to flight this distance at average speed of 136 mph.
This time is approximate and do not take into account takeoff and landing times, airport location and other real world factors.
How long is a helicopter ride from Elm Creek to Gypsumville?
Fast helicopter "Eurocopter AS350" or "Hughes OH-6 Cayuse" need 59 min to cover the distance of 147 mi at a cruising speed of 149 mph.
Popular "Robinson R44" needs 1 h 7 min to flight this distance at average speed of 130 mph.
This time is approximate and do not take into account takeoff and landing times, aerodrome location and other real world factors.
What city is halfway between Elm Creek and Gypsumville?
The halfway point between Elm Creek and Gypsumville is Eriksdale. It is located about 11 mi from the exact midpoint by road.
The distance from Eriksdale to Elm Creek is 97 mi and driving will take about 1 h 51 min. The road between Eriksdale and Gypsumville has length 75 mi and will take approximately 1 h 26 min.
The other cities located close to halfway point:
Where is Elm Creek in relation to Gypsumville?
Elm Creek is located 147 mi south-east of Gypsumville.
Elm Creek has geographic coordinates: latitude 49.6764, longitude -97.99791.
Gypsumville has geographic coordinates: latitude 51.76667, longitude -98.61667.
Which highway goes from Elm Creek to Gypsumville?
The route from Elm Creek to Gypsumville follows PTH 6.
Other minor sections pass along the road:
- PR 248: 37 mi
- PTH 2: 11 mi
- PR 513: 7 mi
- PTH 68: 7 mi
- PR 325: 1 mi
- PTH 26: 1 mi