Frequently Asked Questions
What is the distance between Seoul, South Korea and Hat Yai, Songkhla, Thailand?
The straight-line (great-circle) distance between Seoul, South Korea and Hat Yai, Songkhla, Thailand is 4,323 kilometres (2,686 miles). This is the shortest possible distance between the two points on Earth's surface, calculated using the haversine formula based on precise latitude and longitude coordinates.
How long does it take to fly from Seoul, South Korea to Hat Yai, Songkhla, Thailand?
At an average commercial jet speed of 900 km/h, the estimated flight time from Seoul to Hat Yai is approximately 4.8 hours. This excludes takeoff, landing, taxi time, and potential layovers. Actual flight duration may vary depending on aircraft type, routing, weather conditions, and air traffic.
What is the time difference between Seoul, South Korea and Hat Yai, Songkhla, Thailand?
The time difference between Seoul, South Korea and Hat Yai, Songkhla, Thailand is -2h. Hat Yai is -2h behind Seoul. This difference is important to consider when scheduling calls, meetings, or travel between the two cities.
Is the distance shown the same as driving distance?
No. The distance shown is the straight-line distance (also called "as the crow flies" or great-circle distance). Actual driving distance would be longer due to roads, terrain, and geographic obstacles. Flight routing may also differ from the straight-line path due to air traffic corridors, weather, and political airspace restrictions.
How accurate is this distance calculator?
Our calculator uses precise latitude and longitude coordinates from a database of over 150,000 cities worldwide and applies the haversine formula. This method is accurate to within a fraction of a percent for Earth-scale distances, making it suitable for travel planning, logistics, and general reference.
What are the coordinates of Seoul and Hat Yai?
Seoul is located at approximately 37.56600000°N, 126.97840000°E. Hat Yai is located at approximately 7.00836000°N, 100.47668000°E. These coordinates are used to calculate the precise great-circle distance between the two cities.