Distance from Vila Pouca de Aguiar to Norton
The shortest distance (air line) between Vila Pouca de Aguiar and Norton is 949.42 mi (1,527.94 km).
How far is Vila Pouca de Aguiar from Norton
Vila Pouca de Aguiar is located in Alto Tâmega, Portugal within 41° 30' 2.16" N -8° 21' 28.08" W (41.5006, -7.6422) coordinates. The local time in Vila Pouca de Aguiar is 23:31 (16.03.2025)
Norton is located in Hartlepool and Stockton-on-Tees, United Kingdom within 54° 35' 20.4" N -2° 41' 3.48" W (54.5890, -1.3157) coordinates. The local time in Norton is 23:31 (16.03.2025)
The calculated flying distance from Norton to Norton is 949.42 miles which is equal to 1,527.94 km.
Vila Pouca de Aguiar, Alto Tâmega, Portugal
Related Distances from Vila Pouca de Aguiar
Norton, Hartlepool and Stockton-on-Tees, United Kingdom
Related Distances to Norton
| Cities | Distance |
|---|---|
| Newcastle to Norton | 29.45 mi (47.40 km) |
| Leeds to Norton | 55.31 mi (89.01 km) |
| Bradford to Norton | 57.27 mi (92.17 km) |
| Kingston upon Hull to Norton | 70.62 mi (113.65 km) |
| Bolton to Norton | 83.16 mi (133.83 km) |
| Sheffield to Norton | 83.71 mi (134.73 km) |
| Manchester to Norton | 85.44 mi (137.51 km) |
| Stockport to Norton | 88.32 mi (142.14 km) |
| Liverpool to Norton | 106.29 mi (171.05 km) |
| Nottingham to Norton | 113.22 mi (182.21 km) |
| Stoke-on-Trent to Norton | 115.36 mi (185.65 km) |
| Edinburgh to Norton | 119.67 mi (192.60 km) |
| Leicester to Norton | 135.26 mi (217.68 km) |
| Glasgow to Norton | 145.23 mi (233.72 km) |
| Birmingham to Norton | 147.70 mi (237.69 km) |
| Coventry to Norton | 150.90 mi (242.85 km) |
| Belfast to Norton | 184.69 mi (297.22 km) |
| Ipswich to Norton | 202.33 mi (325.62 km) |
| Reading to Norton | 217.06 mi (349.33 km) |
| London to Norton | 218.57 mi (351.75 km) |
| Bristol to Norton | 223.08 mi (359.01 km) |
| Caerdydd to Norton | 228.21 mi (367.26 km) |
| Southampton to Norton | 254.74 mi (409.96 km) |
| Portsmouth to Norton | 261.57 mi (420.95 km) |
| Worthing to Norton | 263.75 mi (424.47 km) |