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Question

Which of the following statement about a satellite orbiting around the earth is correct?

The correct answer is

Satellite does not require any energy for orbiting.

Understanding Satellite Orbits and Energy Requirements

The question asks about the energy requirements for a satellite orbiting the Earth. Let's analyze the options to understand what keeps a satellite in its path around the planet.

Analyzing the Options:

  • Option 1: Satellite is kept in orbit by remote control from ground station

    This statement is incorrect. Remote control from ground stations is used to monitor, communicate with, and command the satellite (e.g., orienting solar panels, operating instruments, performing maneuvers), but it does not provide the force or energy needed to keep the satellite in orbit. Orbit is maintained by natural forces.
  • Option 2: Satellite is kept in orbit by retro-rocket and solar energy keeps it moving around the earth

    This statement is incorrect. Retro-rockets are typically used to slow down a satellite, for example, to lower its orbit or initiate re-entry into the atmosphere. They are not used to maintain orbital velocity. Solar energy is collected by solar panels to power the satellite's internal systems (communications, instruments, computers), but it is not the energy that keeps the satellite in continuous motion around the Earth.
  • Option 3: Satellite requires energy from solar panels and solid fuels for orbiting

    This statement is incorrect. As mentioned, solar panels power the satellite's systems. Solid fuels or other propellants are used in thrusters for orbital maneuvers (like changing altitude or inclination) or station-keeping (making small corrections to stay in a specific orbit). These are not continuously fired to maintain the orbit itself. The primary force keeping the satellite in orbit is gravity, which does not require continuous energy input from the satellite.
  • Option 4: Satellite does not require any energy for orbiting.

    This statement is essentially correct regarding the energy required to *maintain* the orbital motion itself in an ideal scenario (neglecting atmospheric drag, which is only significant in very low orbits). Once a satellite is launched to the correct altitude and given the necessary tangential velocity, it falls towards the Earth while simultaneously moving forward at such a speed that it continuously misses the Earth. This state of continuous freefall is an orbit. The gravitational force provides the necessary centripetal force, and the satellite's inertia keeps it moving. No continuous energy input is needed to sustain this motion against gravity. The total mechanical energy (sum of kinetic and potential energy) of the satellite in orbit remains relatively constant in the absence of external forces like drag or thrust. Energy is required *to reach* the orbit (during launch) and for any subsequent maneuvers, but not simply to *be* in orbit.

Therefore, the most accurate statement is that the satellite does not require continuous energy input specifically for the act of orbiting itself once it has achieved a stable orbit.

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Important Questions from Gravitation

  1. Which one of the following statement is true for the relation, \(F= \frac{{G{m_1}{m_2}}}{{{r^2}}}\) ?

    (All symbols have their usual meanings)
  2. The free-fall acceleration g increases as one proceeds, at sea level, from the equator toward either pole. The reason is

  3. A planet has a mass M 1and radius R 1. The value of acceleration due to gravity on its surface is g 1. There is another planet 2, whose mass and radius both are two times that of the first planet. Which one of the following is the acceleration due to gravity on the surface of planet 2?

  4. Two bodies of mass M each are placed R distance apart. In another system, two bodies of mass 2M each are placed R/2 distance apart. If F be the gravitational force between the bodies in the first system, then the gravitational force between the bodies in the second system will be

  5. Suppose the force of gravitation between two bodies of equal masses is F. If each mass is doubled keeping the distance of separation between them unchanged, the force would become

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