Two planets have the same density but different radii. The acceleration due to gravity would be:

  • same on both planets.

  • greater on the smaller planet.

  • greater on the larger planet.

  • dependent on the distance of the planet from the sun.

If the radius of the earth shrinks by 1.5% (mass remaining the same), then the value of the gravitational acceleration changes by:

  • 2%

  • -2%

  • 3%

  • -3%

If the density of a planet is double that of the earth and the radius is 1.5 times that of the earth, the acceleration due to gravity on the surface of the planet is:

  •  34 times that on the surface of the earth.

  • 3 times that on the surface of the earth.

  •  43 times that on the surface of the earth.

  • 6 times that on the surface of the earth.

The gravitational force on a body of mass 1.5 kg situated at a point is 45 N. The gravitational field intensity at that point is:

  • 30 N/kg

  • 67.5 N/kg

  • 46.5 N/kg

  • 43.5 N/kg

At what height above the surface of the earth, the value of "g" decreases by 2%?

[radius of the earth is 6400 km]

  • 32 km

  • 64 km

  • 128 km

  • 1600 km

During the motion of a man from the equator to the pole of the earth, its weight will (neglect the effect of change in the radius of the earth)

  • increase by 0.34%.

  • decrease by 0.34%.

  • increase by 0.52%.

  • decrease by 0.52%.

If R is the radius of earth and g is the acceleration due to gravity on the earth's surface, then mean density of the earth is:

  •  4πG3gR

  •  3πR4gG

  •  3g4πRG

  •  πRg12G

The value of g at the surface of the earth is 9.8 m/s2. Then the value of 'g' at a place 480 km above the surface of the earth will be nearly (radius of the earth is 6400 km):

  • 9.8 m/s2

  • 7.2 m/s2

  • 8.5 m/s2

  • 4.2 m/s2

If the change in the value of 'g' at a height 'h' above the surface of the earth is the same as at a depth x below it, then: (x and h being much smaller than the radius of the earth)

  •  x=h

  •  x=2h

  •  x=h2

  •  x=h2

As we go from the equator to the poles, the value of 'g':

  • Remains the same

  • Decreases

  • Increases

  • First increase and then decrease

What should be the angular speed with which the earth has to rotate on its axis so that a person on the equator would weigh 35th as much as he weighs at present?

  •  2g5R

  •  2R5g

  •  2R5g

  •  2g5R

The acceleration due to gravity on a planet is 1.96 m/s2. If it is safe to jump from a height of 3 m on the earth, the corresponding height on the planet will be:

  • 3 m

  • 6 m

  • 9 m

  • 15 m

An object is taken to height 2R above the surface of the earth, the increase in potential energy is: [R is the radius of the earth]

  •  mgR2

  •  mgR3

  •  2mgR3

  •  2 mgR

The change in potential energy when a body of mass m is raised to height nR from the earth's surface is: (R is the radius of the earth)

  •  mgR nn-1

  •  nmgR

  •  mgRnn+1

  •  mgRn2n2+1

If an object is projected vertically upward with a speed equal to half the escape velocity on earth, then the maximum height attained by it is: [R is radius of earth]

  • R

  •  R2

  • 2R

  •  R3

If a satellite of mass 400 kg revolves around the earth in an orbit with a speed of 200 m/s, then its potential energy is:

  • -1.2 MJ

  • -8.0 MJ

  • -16 MJ

  • -2.4 MJ

The escape velocity of a body from the earth is about 11.2 km/s. Assuming the mass and radius of the earth to be about 81 and 4 times the mass and radius of the moon respectively, the escape velocity in km/s from the surface of the moon will be:

  • 0.54

  • 2.48

  • 11

  • 49.5

If M is the mass of a planet and R is its radius, then in order to become black hole:

[c is speed of light]

  •  GMRc

  •  GM2Rc

  •  2GMRc

  •  2GMRc

The atmosphere on a planet is possible only if: [where vrms is root mean square speed of gas molecules on planet and ve is escape speed on its surface]

  •  vrms=ve

  •  vrms>ve

  •  vrmsve

  •  vrms<ve

When the speed of a satellite is increased by x percentage, it will escape from its orbit where the value of x is:

  • 11.2%

  • 41.4%

  • 27.5%

  • 34.4%

In an orbit if the time of revolution of a satellite is T, then P.E. is proportional to:

  •  T1/3

  •  T3

  •  T-2/3

  •  T-4/3

A small satellite is revolving near earth's surface. Its orbital velocity will be nearly:

  • 8 km/s

  • 11.2 km/s

  • 4 km/s

  • 6 km/s

If the potential energy of a satellite is -2 MJ, then the binding energy of the satellite is:

  • 1 MJ

  • 2 MJ

  • 8 MJ

  • 4 MJ

The time period of a polar satellite is about:

  • 24 hr

  • 100 min

  • 84.6 min

  • 6 hr

The mean radius of the earth is R and its angular speed on its axis is ω. What will be the radius of orbit of a geostationary satellite?

  •  Rgω21/3

  •  R2gω21/3

  •  R2gω1/3

  •  R2ω2g1/3

A satellite of the earth is revolving in a circular orbit with a uniform speed v. If the gravitational force suddenly disappears, the satellite will:

  • continue to move with velocity v along the original orbit.

  • move with a velocity v tangentially to the orbit.

  • fall down with increasing velocity.

  • ultimately come to rest somewhere on the original orbit.

The relay satellite transmits the television signals continuously from one part of the world to another because its:

  • period is greater than the period of rotation of the earth.

  • period is less than the period of rotation of the earth.

  • period has no relation with the period of the earth about its axis.

  • period is equal to the period of rotation of the earth about its axis.

If the height of a satellite from the surface of the earth is increased, then its:

  • potential energy will increase.

  • kinetic energy will decrease.

  • total energy will increase.

  • All of these

Which of the following diagrams most closely shows the variation in kinetic energy of the Earth as it moves once around the Sun in its elliptical orbit ?

  •  

  •  

  •  

  •  

Starting from the centre of the Earth having radius R, the variation of g (acceleration due to gravity) is shown by:

  •  

  •  

  •  

  •  

0:0:1


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