Time period of a satellite in a circular obbit around a planet is independent of
Answers
Answer:
The period of a satellite in a circular orbit around a planet depends on the radius of the orbit and the mass of the planet about which it is revolving. Thus, it is independent of the mass of the satellite.
Answer:
hey mate!!
here is Ur answer
The times it takes to make one orbit of the Sun (called its Period) depends on the average distance from the Sun to the planet. Planets that are further from the Sun take longer to orbit than planets that are closer to the Sun (i.e. Mars has a period of 1.6 years while the Earth has a period of 1 year).
The times it takes to make one orbit of the Sun (called its Period) depends on the average distance from the Sun to the planet. Planets that are further from the Sun take longer to orbit than planets that are closer to the Sun (i.e. Mars has a period of 1.6 years while the Earth has a period of 1 year).The relationship between a planet's period and its average distance is given by Kepler's third law which states that, "The squares of the periods of the planets are proportional to the cubes of their semi-major axis (average distance)."
The times it takes to make one orbit of the Sun (called its Period) depends on the average distance from the Sun to the planet. Planets that are further from the Sun take longer to orbit than planets that are closer to the Sun (i.e. Mars has a period of 1.6 years while the Earth has a period of 1 year).The relationship between a planet's period and its average distance is given by Kepler's third law which states that, "The squares of the periods of the planets are proportional to the cubes of their semi-major axis (average distance)."That is, period
The times it takes to make one orbit of the Sun (called its Period) depends on the average distance from the Sun to the planet. Planets that are further from the Sun take longer to orbit than planets that are closer to the Sun (i.e. Mars has a period of 1.6 years while the Earth has a period of 1 year).The relationship between a planet's period and its average distance is given by Kepler's third law which states that, "The squares of the periods of the planets are proportional to the cubes of their semi-major axis (average distance)."That is, period 2
The times it takes to make one orbit of the Sun (called its Period) depends on the average distance from the Sun to the planet. Planets that are further from the Sun take longer to orbit than planets that are closer to the Sun (i.e. Mars has a period of 1.6 years while the Earth has a period of 1 year).The relationship between a planet's period and its average distance is given by Kepler's third law which states that, "The squares of the periods of the planets are proportional to the cubes of their semi-major axis (average distance)."That is, period 2 ∝Averagedistance
The times it takes to make one orbit of the Sun (called its Period) depends on the average distance from the Sun to the planet. Planets that are further from the Sun take longer to orbit than planets that are closer to the Sun (i.e. Mars has a period of 1.6 years while the Earth has a period of 1 year).The relationship between a planet's period and its average distance is given by Kepler's third law which states that, "The squares of the periods of the planets are proportional to the cubes of their semi-major axis (average distance)."That is, period 2 ∝Averagedistance 3
The times it takes to make one orbit of the Sun (called its Period) depends on the average distance from the Sun to the planet. Planets that are further from the Sun take longer to orbit than planets that are closer to the Sun (i.e. Mars has a period of 1.6 years while the Earth has a period of 1 year).The relationship between a planet's period and its average distance is given by Kepler's third law which states that, "The squares of the periods of the planets are proportional to the cubes of their semi-major axis (average distance)."That is, period 2 ∝Averagedistance 3 .
The times it takes to make one orbit of the Sun (called its Period) depends on the average distance from the Sun to the planet. Planets that are further from the Sun take longer to orbit than planets that are closer to the Sun (i.e. Mars has a period of 1.6 years while the Earth has a period of 1 year).The relationship between a planet's period and its average distance is given by Kepler's third law which states that, "The squares of the periods of the planets are proportional to the cubes of their semi-major axis (average distance)."That is, period 2 ∝Averagedistance 3 .Hence, the period is not dependent on the mass of the satellite.
hope it helps..
#shruti