The time period of an earth satellite in circular orbit is independent of

Question

The time period of an earth satellite in circular orbit is independent of (A) the mass of the satellite (B) radius of its orbit (C) both the mass and radius of the orbit (D) neither the mass of the satellite nor the radius of its orbit.

Tardigrade Admin · Accepted Answer

The time period of satellite is given by T = 2π√((R+h)3/GM) where, R + h = radius of orbit satellite, M = mass of earth.

Q. The time period of an earth satellite in circular orbit is independent of

the mass of the satellite

radius of its orbit

both the mass and radius of the orbit

neither the mass of the satellite nor the radius of its orbit.

The time period of satellite is given by
$T = 2 π \frac{( R + h ) ^{3}}{GM}$
where, R + h = radius of orbit satellite, M = mass of earth.

Q. The time period of an earth satellite in circular orbit is independent of

the mass of the satellite

radius of its orbit

both the mass and radius of the orbit

neither the mass of the satellite nor the radius of its orbit.

The time period of satellite is given by T=2πGM(R+h)3​​ where, R + h = radius of orbit satellite, M = mass of earth.

The time period of satellite is given by
$T = 2 π \frac{( R + h ) ^{3}}{GM}$
where, R + h = radius of orbit satellite, M = mass of earth.