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The circumference of the earth is very nearly equal to 40,000 km. In the meridional direction ie north-south it is almost exact, so the distance from equator to pole (north or south) is 10,000 km. In fact that is the definition that was adopted for the meter originally, though now we have a standard meter which is very slightly different to 1/10000 of the equator to pole distance.

For your purpose take it as 10,000 km. Then in terms of latitude, this is divided into 90 degrees each degree having 60 minutes, each minute having 60 seconds. So the total number of seconds of latitude is 90 x 60 x60 = 324,000. so 1 second of latitude will be 10,000/324,000 km, or 10/324 km. Putting this into meters we get 10,000/324 meters,

which comes to 30.86 meters.

So 1 second of latitude = 30.86 meters, or in feet = 101.2 ft.

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Wiki User

16y ago
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Wiki User

12y ago

All longitudes converge at the north and south poles, so the distance represented

by any change in longitude depends on where you are with respect to the equator

and the poles.

One second of longitude corresponds to 101.36 feet along the equator, and

zero distance at the poles.

In between, it's

(101.36 feet) x cosine (your latitude)

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AnswerBot

8mo ago

One second of latitude is equal to approximately 30.9 meters (101.4 feet) on Earth's surface.

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Wiki User

16y ago

how much distance on earth's surface does one second of latitude equal?

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Wiki User

14y ago

Although it varies slightly depending on your Latitude one second is right around 101 ft.

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Wiki User

12y ago

It works out to 101.16 feet. In the field, we use the rule of thumb of 100 ft.

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Wiki User

13y ago

Approximately 101.4 feet.

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Anonymous

Lvl 1
4y ago

wow

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Q: How much distance on earth's surface does one second of latitude equal?
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What distance in metres on the ground is the equivalent of one second of arc in longitude or latitude?

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.


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