equatorial radius sentence in Hindi
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- You can also calculate the kilometers per degree of longitude, " k, " using one of the following formulas ( ? is the latitude, 6378.14 km is the equatorial radius, and 6356.8 km is the polar radius ):
- It uses the Airy spheroid, with equatorial radius being 6377563.39603 meters and the reciprocal of the flattening being 299.3249645938 ( both values being rounded ); the meridian distance from the equator to 49 degrees latitude therefore calculates to 5429228.602 meters on the spheroid.
- I guessed that they'd calculate that from the mean equatorial radius of the earth plus 300km as a'typical'orbital altitude ( the shuttle can orbit anywhere between 185 and 1000km altitude-but 300km is typical because that's roughly the altitude of the ISS ).
- Multiply that out and if you pick the right approximation for PI and the right approximation for the mean equatorial radius of the earth and round the result to the nearest million kilometers and by an AMAZING coincidence, you get 137, 000, 000km-which is almost exactly what you quoted above.
- :If Earth is approximated as an oblate spheroid ( with no atmosphere ), possibly the easiest way to calculate this is to first calculate the horizon for a sphere whose radius equals Earth's equatorial radius, and then scale z \ mapsto ( 1-f ) z where " f " is the flattening ratio.
- The Viking 1 Lander touched down in western Chryse Planitia ( " Golden Plain " ) at at a reference altitude of relative to a reference ellipsoid with an equatorial radius of and a flatness of 0.0105 ( 22.480?N, 47.967?W planetographic ) at 11 : 53 : 06 UT ( 16 : 13 local Mars time ).
- The GRS-80 ( Geodetic Reference System 1980 ) as approved and adopted by the IUGG at its Canberra, Australia meeting of 1979 is based on the equatorial radius ( semi-major axis of Earth ellipsoid ) a, total mass GM, dynamic form factor J _ 2 and angular velocity of rotation \ omega, making the inverse flattening 1 / f a derived quantity.
- The shape of the ellipsoid is given by the flattening, f, which indicates how much the ellipsoid departs from spherical . ( In practice, the two defining numbers are usually the equatorial radius and the reciprocal of the flattening, rather than the flattening itself; for the WGS84 spheroid used by today's GPS systems, the reciprocal of the flattening is set at exactly .)
- The Viking 2 Lander touched down about 200 km west of the crater Mie in Utopia Planitia at at an altitude of-4.23 km relative to a reference ellipsoid with an equatorial radius of 3397.2 km and a flattening of 0.0105 ( planetographic ) at 22 : 58 : 20 UT ( 9 : 49 : 05 a . m . local Mars time ).
- Assuming that you'd get a reading accurate to around a minute ( that's pretty reasonable, given a long stick, right ), you would be at most 4.4 km wrong ( the equatorial radius is 6378.1 km, divide that by 24 hours and then 60 minutes ), which is pretty darn good for a couple of sticks and a wristwatch, IMO.
- The Viking 1 Lander touched down in western Chryse Planitia ( " Golden Plain " ) at at a reference altitude of " 2.69 km relative to a reference ellipsoid with an equatorial radius of 3397.2 km and a flatness of 0.0105 ( 22.480?N, 47.967?W planetographic ) at 11 : 53 : 06 UT ( 16 : 13 local Mars time ).
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