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SIN → JFK

Singapore to New York: distance, flight time and the route it really takes

Singapore Changi to John F. Kennedy is 15,341 km of great circle — 9,532 mi — and an estimated 19h 34m in the air. It crosses from Asia to North America.

Great circle
15,341 km
9,532 mi
Estimated in the air
19h 34m
block time
Furthest from equator
87.5°N
at 64% along
One lap of Earth
38.3%
of 40,075 km
The Singapore to New York route drawn as a great circle arc on a globe

What the aircraft actually flies over

From Singapore the path crosses 920 km of open water, then Cambodia, then Thailand, then Laos, then Vietnam, then China, then Mongolia, then Russia, then 2,339 km of open water, then Greenland, then 652 km of open water, then Canada, then the United States.

The great circle reaches 87.5°N, inside the Arctic circle — which is why the route looks like a detour over the top of the world on a flat map, and like the obvious line on a globe.

Flying the line that looks straight on a Mercator map — one constant compass bearing — would cover 18,501 km. That is 3,161 km further, about 21% more, and roughly 3h 56m of extra flying.

From

SIN

Singapore Changi

Singapore, Singapore · Asia

1.4°N, 104.0°E

Flights to Singapore
To

JFK

John F. Kennedy

New York, United States · North America

40.6°N, 73.8°W

Flights to New York

How these numbers are worked out

The distance is the great circle between the two airports’ real coordinates — the shortest path over a sphere, and the measure airlines and loyalty programmes use. It is computed, not looked up from a table of published routes.

The time is an estimate derived from that distance, using the same arithmetic Orbit uses when you log a flight without timestamps: a typical airliner block speed of 500 mph plus thirty minutes for taxi, climb and descent. Real schedules run longer or shorter depending on winds, air traffic control routing and how far the gate is from the runway. Aircraft also do not fly perfect great circles — jet streams, airspace closures and ETOPS limits all bend the path, usually by a few percent.

Why the shortest path is a curve →

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