Suppose a certain satellite has a highly eccentric orbit about Earth. At its greatest distance (apogee), it is 1487 km above the surface of Earth. At its closest approach (perigee), it is 737 km above Earth's surface. If it is moving at 7 km/s at apogee, what is its speed, in m/s, at perigee? Assume four sig figs.
speed of satellite at Perigee can be calculated using Orbital speed Formula
Orbital speed at a height h is V=
Suppose a certain satellite has a highly eccentric orbit about Earth. At its greatest distance (apogee),...
A satellite is put into an elliptical orbit around the Earth. When the satellite is at its perigee, its closest approach to the Earth, its height above the ground is hp = 217.0 km and it is moving with a speed of vp = 8.850 km/s. When the satellite reaches its apogee, at its farthest point from the Earth, what is its height ha above the ground?
A satellite is put into an elliptical orbit around the Earth. When the satellite is at its perigee, its closest approach to the Earth, its height above the ground is h_p = 225.0 km and it is moving with a speed of v_p = 9.850 km/s. When the satellite reaches its apogee, at its farthest point from the Earth, what is its height ha above the ground?
A satellite in an elliptical orbit around Earth has a speed of 8202 m/s when it is at perigee, the position in the orbit closest to Earth. At this position, the satellite is 122 km above Earth's surface. Part A How far above the ground is the satellite when it is at apogee, the position in its orbit farthest from Earth? Express your answer with the appropriate units.
A satellite is put into an elliptical orbit around the Earth. When the satellite is at its perigee, its closest approach to the Earth, its height above the ground is hp = 255.0 km and �t is moving with a speed or vp = 8.650 km/s. When the satellite reaches its apogee, at its farthest point from the Earth, what is its height ha above the ground?
A satellite in earth orbit has the altitude of its perigee at 400k and altitude of its apogee at 800 km. u_E = 398,600km^3/s^2, R_E = 6371 km a) Determine its orbital period b) Determine its eccentricity c) Determine the magnitude of its specific angular momentum d) Determine the radius r_pi/2 when the true anomaly theta = pi/2 rad. Sketch an elliptical orbit and show where the point is. e) Determine the orbital speed when the true anomaly theta =...
A satellite is put into an elliptical orbit around the Earth. When the satellite is at its perigee, its nearest point to the Earth, its height above the ground is hp=227.0 km, and it is moving with a speed of vp=8.950 km/s. The gravitational constant G equals 6.67×10−11 m3·kg−1·s−2 and the mass of Earth equals 5.972×1024 kg. When the satellite reaches its apogee, at its farthest point from the Earth, what is its height ha above the ground? For this...
A satellite is put into an elliptical orbit around the Earth. When the satellite is at its perigee, its nearest point to the Earth, its height above the ground is hp = 249.0 km, and it is moving with a speed of up = 7.950 km/s. The gravitational constant G equals 6.67 x 10-11 mº.kg-1.5-2 and the mass of Earth equals 5.972 x 1024 kg. When the satellite reaches its apogee, at its farthest point from the Earth, what is...
A satellite is put into an elliptical orbit around the Earth. When the satellite is at its perigee, its nearest point to the Earth, its height above the ground is he = 227.0 km, and it is moving with a speed of up = 8.050 km/s. The gravitational constant G equals 6.67 x 10-'1 m² kg---5-2 and the mass of Earth equals 5.972 x 1024 kg. When the satellite reaches its apogee, at its farthest point from the Earth, what...
A satellite is put into an elliptical orbit around the Earth. When the satellite is at its perigee, its nearest point to the Earth, its height above the ground is ho = 207.0 km, and it is moving with a speed of v, = 8.050 kr/s. The gravitational constant G equals 6.67 x 10-11 m² kg-15-2 and the mass of Earth equals 5.972 x 1024 kg. When the satellite reaches its apogee, at its farthest point from the Earth, what...
consider a spacecraft in an elliptical orbit around the earth. At the low point, or perigee, of its orbit, it is 300 km above the earth's surface; at the high point or apogee, it is 2500 km above the earth's surface. Part A: find ratio of the spacecraft's speed at perigee to its speed at apogee? (Vperigee / Vapogee) = ..... Part B: find the speed at the apogee? V apogee = ........ m/s Part C: find speed at perigee?...