SUMMARY
This discussion focuses on calculating latitude and longitude changes based on known distances in ΔN (north) and ΔE (east) using the flat Earth assumption. For small distances, a change in latitude can be approximated as 10m corresponding to 10/1852 minutes. The change in longitude varies with latitude, requiring the use of the cosine of the latitude to adjust for the curvature of the Earth. The discussion emphasizes the use of basic trigonometry and Cartesian coordinates for small-scale calculations.
PREREQUISITES
- Understanding of ΔN and ΔE in geographic coordinates
- Basic knowledge of trigonometry and Cartesian coordinates
- Familiarity with the concept of azimuth in navigation
- Knowledge of spherical coordinates and their application in geolocation
NEXT STEPS
- Study the relationship between latitude and longitude changes using the cosine function
- Learn about the application of the flat Earth assumption in small-scale geographic calculations
- Explore the use of Pythagorean theorem in determining north and east components of movement
- Investigate the integration and differentiation in spherical coordinates for more complex calculations
USEFUL FOR
This discussion is beneficial for geospatial analysts, navigation engineers, and anyone involved in tracking systems or geographic information systems (GIS) who requires precise calculations of location changes over short distances.