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Gravitation Test - 82

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Gravitation Test - 82
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  • Question 1
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    A satellite of mass ms revolving in a circular orbit of radius rs around the earth of mass M, has a total energy E. Then its angular momentum will be
    Solution

  • Question 2
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    At a given place where, acceleration due to gravity is gm/sec2, a sphere of lead of density d kg/metre3 is gently released in a column of liquid of density ρ kg/metre3. If d>ρ, the sphere will
    Solution

  • Question 3
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    An artificial satellite of mass m is revolving round the earth in an orbit of radius R, the work done in one revolution is
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  • Question 4
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    A satellite is circling the earth along a circular orbit of radius R. Which of the following is not true ?
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  • Question 5
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    The magnitudes of the gravitational field at distance r1 and r2 from the centre of a uniform sphere of radius R and mass M are F1 and F2 respectively. Then
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  • Question 6
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    The escape velocity on the surface of the earth is 11.2 km/s. What would be the escape velocity on the surface of another planet of the same mass but 1⁄4 times the radius of the earth ?
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  • Question 7
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    A solid sphere of uniform density and radius 4 units is located with its centre at the origin O. Two spheres of equal radii 1 unit with their centres at A (–2, 0, 0) and B (2, 0, 0) respectively are taken out of the solid leaving behind cavities as shown in fig. Then

  • Question 8
    4 / -1
    The spherical hole of radius R/2 is made in a solid sphere of radius R. The mass of the sphere before hollowing was M. The gravitational field at the centre O1 of the hole due to the remaining mass is

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  • Question 9
    4 / -1
    A point P lies on the axis of a ring of mass M and radius r, at a distance r from its centre O. A small particle starts from P and reaches O under gravitational attraction only. Its speed at O will be

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  • Question 10
    4 / -1
    The masses and radii of the earth and moon are M1, R1 and M2, R2 respectively. Their centres are distance d apart. The minimum velocity with which a particle of mass m should be projected from a point midway between their centres so that it escapes to infinity is
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