Home
Class 12
PHYSICS
Two artificial satellites of the same ma...

Two artificial satellites of the same mass are moving around the earth in circular orbits of different radii. In comparision to the satellite with lesser orbital radius, the other satellite with higher orbital radius will have:

A

greater kinetic energy

B

greater potential energy

C

greater total energy

D

greater magnitude of angular momentum, about the centre of the circular orbit.

Text Solution

Verified by Experts

The correct Answer is:
A

`K.E.=(GMm)/(2R),P=-(GMm)/R`
`T.E.=-(GMm)/(2R)`
Angular momentum
`mvR=msqrt(GMR)`
Promotional Banner

Similar Questions

Explore conceptually related problems

Several artificial satellites of the same mass are circling the earth along circular orbits of different radii. How do the kinetic, potential, and total energies and angular momenta of the satellites depend on the radii of the orbits?

A satellite moves around the earth in a circular orbit with speed v . If m is the mass of the satellite, its total energy is

Two artificial satellites are revolving in the same circular orbit. Then they must have the same

A satellite is orbiting the earth in a circular orbit of radius r . Its

A satellite of mass m moves around the Earth in a circular orbit with speed v. The potential energy of the satellite is

A satellite is moving in an orbit around the earth due to

Two satellites are revolving around the earth in circular orbits of same radii. Mass of one satellite is 100 times that of the other. Then their periods of revolutions are in the ratio

Two different atrtificial satellites orbiting with same time period around the earth having angular momenta in 2:1 . The ratio of masses of the satellite will be:

Two satellites of masses 50 kg and 150 kg revolve around the earth in circular orbits of radii 4R and 9R respectively where R is the radius of the earth. The speed of the two satellites will be in the ratio ?

Two satellites are orbiting around the Earth in circular orbits of the same radius. The mass of satellite A is five times greater than the mass of satellite B. Their periods of revolution are in the ratio