Distance from San Mateo to Manhattan Beach
Distance between San Mateo and Manhattan Beach is 540 kilometers (336 miles).
Driving distance from San Mateo to Manhattan Beach is 611 kilometers (380 miles).
Distance Map Between San Mateo and Manhattan Beach
San Mateo, Sacramento, United States ↔ Manhattan Beach, Sacramento, United States = 336 miles = 540 km.
How far is it between San Mateo and Manhattan Beach
San Mateo is located in United States with (37.563,-122.3255) coordinates and Manhattan Beach is located in United States with (33.8847,-118.4109) coordinates. The calculated flying distance from San Mateo to Manhattan Beach is equal to 336 miles which is equal to 540 km.
If you want to go by car, the driving distance between San Mateo and Manhattan Beach is 611.42 km. If you ride your car with an average speed of 112 kilometers/hour (70 miles/h), travel time will be 05 hours 27 minutes. Please check the avg. speed travel time table on the right for various options.
Difference between fly and go by a car is 71 km.
| City/Place | Latitude and Longitude | GPS Coordinates |
|---|---|---|
| San Mateo | 37.563, -122.3255 | 37° 33´ 46.7640'' N 122° 19´ 31.9080'' W |
| Manhattan Beach | 33.8847, -118.4109 | 33° 53´ 5.0640'' N 118° 24´ 39.2760'' W |
Estimated Travel Time Between San Mateo and Manhattan Beach
| Average Speed | Travel Time |
|---|---|
| 30 mph (48 km/h) | 12 hours 44 minutes |
| 40 mph (64 km/h) | 09 hours 33 minutes |
| 50 mph (80 km/h) | 07 hours 38 minutes |
| 60 mph (97 km/h) | 06 hours 18 minutes |
| 70 mph (112 km/h) | 05 hours 27 minutes |
| 75 mph (120 km/h) | 05 hours 05 minutes |
Related Distances from San Mateo
| Cities | Distance |
|---|---|
| San Mateo 2 to Agoura | 599 km |
| San Mateo 2 to Agoura Hills | 604 km |
| San Mateo 2 to Alameda | 45 km |
| San Mateo 2 to Aliso Viejo | 681 km |
| San Mateo 2 to Altadena | 595 km |
| San Mateo 2 to Anaheim | 635 km |
| San Mateo 2 to Antelope | 191 km |
| San Mateo 2 to Antioch | 100 km |
| San Mateo 2 to Arcadia | 607 km |
| San Mateo 2 to Arroyo Grande | 369 km |