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  1. The axis of the cone is vertical and gravity is directed downwards. The apex half-angle of the cone is θ as shown in Figure 9.12. Find the radius of the circular path and the time it takes to complete one circular orbit in terms of the given quantities and g . Figure 9.12 Object in a circular orbit on inside of a cone.

  2. A geostationary orbit, also referred to as a geosynchronous equatorial orbit[ a ] (GEO), is a circular geosynchronous orbit 35,786 km (22,236 mi) in altitude above Earth's equator, 42,164 km (26,199 mi) in radius from Earth's center, and following the direction of Earth's rotation.

  3. For the geostationary orbit, calculate. (i) the orbital period X in minutes. (ii) the height Y above the Earth's surface that a geostationary satellite will orbit in km. (i) Step 1: Convert the time period from seconds to minutes. The period of a geostationary orbit is X = 24 hrs. The period of a geostationary orbit is X = 24 × 60 = 1440 minutes.

  4. The Geostationary Orbit 3.1. Introduction A satellite in a geostationary orbit appears to be stationary with respect to the earth, hence the name geostationary. Three conditions are required for an orbit to be geostationary: 1. The satellite must travel eastward at the same rotational speed as the earth. 2. The orbit must be circular. 3.

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  5. Some Facts About Geostationary Orbit. Above the Earth’s Surface - 35,786 km (or 22,236 mi) The orbital velocity of 3.07 km/s (1.91 mi/s) Circular orbit at 0 degree inclination with Equator. This allows satellite to match the Earth’s rotation period. Source: Wikipedia.

  6. 9.3 Worked Examples Circular Motion Example 9.1 Geosynchronous Orbit A geostationary satellite goes around the earth once every 23 hours 56 minutes and 4 seconds, (a sidereal day, shorter than the noon-to-noon solar day of 24 hours) so that its position appears stationary with respect to a ground station. The mass of the earth is m e = 5.98 × 10

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  8. Pixel – the Smallest Unit of an Image. row. column. A digital image is composed of a two-dimensional array of individual picture elements – called pixels – arranged in columns in rows. Each pixel represents an area on the Earth’s surface. A pixel has an intensity value and a location address in the 2D image.

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