Hyderabad to Toronto Distance
12,857 km · 7,989 miles · 16 h 34 min flight
The distance from Hyderabad to Toronto is 12,857 km (7,989 miles) in a straight line. A direct flight takes about 16 h 34 min. Toronto is 9 hours 30 minutes behind Hyderabad.
Hyderabad
India
Toronto
Ontario
- Kilometres
- 12,857
- great-circle distance
- Miles
- 7,989
- 6,942 nautical miles
- Flight time
- 16 h 34 min
- non-stop, estimated
- Time difference
- −9 hours 30 minutes
- Toronto vs Hyderabad
Direction and halfway point
| Direction from Hyderabad | North-northwest (342°) |
|---|---|
| Direction back from Toronto | North-northeast (24°) |
| Halfway point | 68.29° N, 34.72° E |
| Hyderabad coordinates | 17.38° N, 78.46° E |
| Toronto coordinates | 43.71° N, 79.40° W |
Plan your trip
More distances from Hyderabad
- Hyderabad → Delhi1,259 km
- Hyderabad → Mumbai618 km
- Hyderabad → Kolkata1,184 km
- Hyderabad → Bengaluru499 km
- Hyderabad → Chennai516 km
- Hyderabad → Ahmedabad876 km
- Hyderabad → Pune503 km
- Hyderabad → Jaipur1,095 km
- Hyderabad → Lucknow1,082 km
- Hyderabad → Dhaka1,428 km
- Hyderabad → Chattogram1,502 km
- Hyderabad → Sylhet1,621 km
- Hyderabad → Khulna1,307 km
- Hyderabad → Rajshahi1,309 km
- Hyderabad → Rangpur1,452 km
- Hyderabad → Barishal1,377 km
- Hyderabad → Mymensingh1,485 km
- Hyderabad → Comilla1,488 km
Frequently asked questions
How far is Toronto from Hyderabad?
12,857 kilometres or 7,989 miles (6,942 nautical miles), measured along the shortest path over the Earth’s surface.
How long is the flight from Hyderabad to Toronto?
About 16 h 34 min for a non-stop flight, estimated at 800 km/h plus 30 minutes for take-off and landing. Flights with stops take longer.
What is the time difference between Hyderabad and Toronto?
Toronto is 9 hours 30 minutes behind Hyderabad right now.
In which direction is Toronto from Hyderabad?
Toronto lies to the north-northwest of Hyderabad (initial bearing 342°).
Distances are calculated on a sphere (radius 6,371 km) from city-centre coordinates (GeoNames, CC BY 4.0). Flight times are estimates; road distances are longer.