Question types

Gravitation question types

81 questions across 5 question groups — pick any mix to generate a Physics paper with step-by-step answer keys.

81
Questions
5
Question groups
5
Question types
Sample Questions

Gravitation questions

One sample from each question group in this chapter. Select any group above to see the full set with answer keys.

Q 1M.C.Q [1M]1 Mark
Consider a planet in some solar system which has a mass double the mass of the earth and density equal to the average density of the earth. An object weighing W on the earth will weight.

  1. W

  2. 2W

  3. $\frac{\text{W}}{2}$

  4. $2^{\frac{1}{3}}$ W at the planet.

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Q 2M.C.Q [1M]1 Mark
A satellite is orbiting the earth close to its surface. A particle is to be projected from the satellite to just escape from the earth. The escape speed from the earth is νe. Its speed with respect to the satellite:
  1. Will be less than νe.
  2. Will be more than νe.
  3. Will be equal to νe.
  4. Will depend on the direction of projection.
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Q 3M.C.Q [1M]1 Mark
The time period of an earth-satellite in circular orbit is independent of:
  1. The mass of the satellite.
  2. Radius of the orbit.
  3. None of them.
  4. Both of them.
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Q 4M.C.Q [1M]1 Mark
The acceleration of the moon just before it strikes the earth in the previous question is:
  1. 10ms-2
  2. 0.0027ms-2
  3. 6.4ms-2
  4. 5.0ms-2
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Q 5M.C.Q [1M]1 Mark
Let V and E represent the gravitational potential and field at a distance r from the centre of a uniform solid sphere. Consider the two statements:
  1. The plot of V against r is discontinuous.
  2. The plot of E against r is discontinuous.
  1. Both A and B are correct.
  2. A is correct but B is wrong.
  3. B is correct but A is wrong.
  4. Both A and B are wrong.
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Two satellites going in equatorial plane have almost same radii. As seen from the earth one moves from east to west and the other from west to east. Will they have the same time period as seen from the earth? If not, which one will have less time period?
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At noon, the sun and the earth pull the objects on the earth's surface in opposite directions. At midnight the sun and the earth pull these objects in same direction. Is the weight of an object, as measured by a spring balance on the earth's surface, more at midnight as compared to its weight at noon?
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Q 113 Marks Question3 Marks
The gravitational potential energy of a two particle system is derived in this chapter as $\text{U}=-\frac{\text{Gm}_1\text{m}_2}{\text{r}}.$ Does it follow from this equation that the potential energy for $\text{r}=\infty$ must be zero? Can we choose the potential energy for $\text{r}=\infty.$ to be 20J and still use this formula? If no, what formula should be used to calculate the gravitational potential energy at separation r?
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Q 123 Marks Question3 Marks
A tunnel is dug along a chord of the earth at a perpendicular distance $\frac{\text{R}}{2}$ from the earth's centre. The wall of the tunnel may be assumed to be frictionless. Find the force exerted by the wall on a particle of mass m when it is at a distance x from the centre of the tunnel.
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Q 133 Marks Question3 Marks
As the earth rotates about its axis, a person living in his house at the equator goes in a circular orbit of radius equal to the radius of the earth. Why does he/ she not feel weightless as a satellite passenger does?
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Q 143 Marks Question3 Marks
A body stretches a spring by a particular length at the earth's surface at equator. At what height above the south pole will it stretch the same spring by the same length? Assume the earth to be spherical.
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Find the acceleration due to gravity of the moon at a point 1000km above the moon's surface. The mass of the moon is 7.4 × 1022kg and its radius is 1740km.
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Suppose the gravitational potential due to a small system is $\frac{\text{k}}{\text{r}^2}$ at a distance r from it. What will be the gravitational field? Can you think of any such system? What happens if there were negative masses?
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A solid sphere of mass m and radius r is placed inside a hollow thin spherical shell of mass M and radius R as shown in A particle of mass m' is placed on the line joining the two centres at a distance x from the point of contact of the sphere and the shell. Find the magnitude of the resultant gravitational force on this particle due to the sphere and the shell if,
  1. r < x < 2r.
  2. 2r < x < 2R.
  3. x > 2R.

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Three equal masses m are placed at the three corners of an equilateral triangle of side a. Find the force exerted by this system on another particle of mass m placed at,
  1. The mid-point of a side,
  2. At the centre of the triangle.
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