Home
Class 11
PHYSICS
A 400 kg satellite is in a circular orbi...

A 400 kg satellite is in a circular orbit of radius `2 R_(E)` about the Earth. How much energy is required to transfer it to a circular orbit of radius `4R_(E)` ? What are the changes in the kinetic and potential energies ?

Text Solution

Verified by Experts

The correct Answer is:
Change in kinetic energy `=- 8.33 xx 10^(9) J` , change in potential energy `DeltaV = 1.67 xx 10^(10) J` )
Promotional Banner

Topper's Solved these Questions

  • GRAVITATION

    KUMAR PRAKASHAN|Exercise Section - B Numerical From Textual Exercise (Answer the following:)|21 Videos
  • GRAVITATION

    KUMAR PRAKASHAN|Exercise Section - B ADDITIONAL EXERCISE|4 Videos
  • GRAVITATION

    KUMAR PRAKASHAN|Exercise Section - A Try Yourself (VSQs)|76 Videos
  • LAW OF MOTION

    KUMAR PRAKASHAN|Exercise (QUESTION PAPER) SECTION-D|1 Videos

Similar Questions

Explore conceptually related problems

Energy required to move a body of mass m from an orbit of radius 2R to 3R is

A satellite of mass m revolves in a circular orbit of radius R a round a planet of mass M. Its total energy E is :-

A satellite of mass m revolving in a circular orbit of radius 3 R_E around the earth (mass of earth is Me and radius is R_E ). How much excess energy be spent to bring it to orbit of radius 9 R_E ?

Energy required to move a body of mass m from an orbit of radius 2R to 3R is..........

An artificial satellite moving in a circular orbit around the earth has a total energy E_(0) . Its potential energy is

For satellite rotating in an orbit around the earth the ratio of kinetic energy to potential energy is ...........

For a satellite moving in an orbit around the earth, ratio of kinetic energy to potential energy is

An artificial satellite is moving in a circular orbit of radius 42,250 km. Calculate its speed if it takes 24 hour to revolve around the earth.

A satellite of mass M_(S) is orbitting the earth in a circular orbit of radius R_(S) . It starts losing energy slowly at a constant rate C due to friction if M_(e) and R_(e) denote the mass and radius of the earth respectively show that the satellite falls on the earth in a limit time t given by t=(GM_(S)M_(e))/(2C)((1)/(R_(e))-(1)/(R_(S)))