It works out to 101.16 feet. In the field, we use the rule of thumb of 100 ft.
one minute of latitude is approximately 1.15 miles (1.853 km). You can just divide that by 60 to get the distance for one second and multiply 60 to get 60 minutes.
A geographic second is equal to one second of longitude at the equator, which is approximately 31.5 meters or 103.3 feet. This measure represents a unit of angular measurement rather than a fixed distance on the Earth's surface.
Latitude is how far something is North or South of the Equator.
To convert seconds of latitude and longitude into meters, you can use the following approximations: For latitude: 1 second of latitude is approximately equal to 30.87 meters. For longitude: 1 second of longitude is approximately equal to 30.87 meters at the equator, but varies depending on the latitude. You can use a formula like 30.87 meters * cos(latitude) to get a rough estimate at different latitudes.
One second of latitude is equal to approximately 30.9 meters, while one second of longitude can vary depending on the latitude but is generally around 30.9 meters near the equator. However, this distance decreases as you move closer to the poles.
One minute of arc as measured at the centre of the Earth covers one nautical mile on the surface of the Earth at mean sea level. One nautical mile is 6080 feet or 1853.2 metres. Therefore one second of arc would be 6080 / 60 = 101.3 feet or 30.886 metres. Lines of latitude are at regular intervals parallel to the equator. The relationship between degrees of latitude and the distance spanned on the earths surface remains constant. Therefore at all latitudes 1 minute of latitude spans 1 nautical mile on the earths surface. Lines of longitude converge at the poles. Therefore the relationship between degrees of longitude and the distance spanned on the earths surface is reduced as the poles are approached. At the equator the distance spanned by 1 minute of longitude would be 1 nautical mile. At the poles it would be zero. To calculate the actual distance on the surface of the earth between two points of known latitude and longitude requires a knowledge of spherical trigonometry to calculate the great circle distance between the two points. The distances quoted are for the surface of the earth at mean sea level. Distances will be increased above sea level and reduced below it.
one minute of latitude is approximately 1.15 miles (1.853 km). You can just divide that by 60 to get the distance for one second and multiply 60 to get 60 minutes.
About 9.8 meters per second square. It varies slightly, depending on latitude, and other factors.About 9.8 meters per second square. It varies slightly, depending on latitude, and other factors.About 9.8 meters per second square. It varies slightly, depending on latitude, and other factors.About 9.8 meters per second square. It varies slightly, depending on latitude, and other factors.
yes you can. It will represent longitude and latitude. Take the longitude and latitude from the first point and from the second one place the values in the formula you get the distance.
A geographic second is equal to one second of longitude at the equator, which is approximately 31.5 meters or 103.3 feet. This measure represents a unit of angular measurement rather than a fixed distance on the Earth's surface.
Latitude is how far something is North or South of the Equator.
To convert seconds of latitude and longitude into meters, you can use the following approximations: For latitude: 1 second of latitude is approximately equal to 30.87 meters. For longitude: 1 second of longitude is approximately equal to 30.87 meters at the equator, but varies depending on the latitude. You can use a formula like 30.87 meters * cos(latitude) to get a rough estimate at different latitudes.
Warm, shallow seas covered much of Earth's surface during early Paleozoic time.
One second of latitude is equal to approximately 30.9 meters, while one second of longitude can vary depending on the latitude but is generally around 30.9 meters near the equator. However, this distance decreases as you move closer to the poles.
the one with the most damege is the surface wave because they are on the surface of earth. but p-waves are the second and s-waves are the third
The approximate acceleration of a body in freefall near the earths surface due to earths gravitational pull. The object in freefall gains 9.81 meters per second for every second that elapses (ignoring air resistance).
A second name for latitude is parallel i am pretty sure that is how you spell it