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The acceleration of a body due to the attraction of the earth (radius R) at a distance 2 R from the surface of the earth is (g= acceleration due to gravity at the surface of the earth)
The correct answer is:
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A planet has mass 1/10 of that of earth, while radius is 1/3 that of earth. If a person can throw a stone on earth surface to a height of 90 m, then he will be able to throw the stone on that planet to a height
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The height of the point vertically above the earth's surface, at which acceleration due to gravity becomes 1% of its value at the surface is (Radius of the earth =R)
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Acceleration due to gravity on moon is 1/6 of the acceleration due to gravity on earth. If the ratio of densities of earth and moon is then radius of moon in terms of will be
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The velocity with which a body should be projected from the surface of the earth such that it reaches a maximum height equal to 5 times radius R of the earth is (M is mass of the earth)
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If a body is released from a point at a height equal to n times the radius of the earth, its velocity on reaching the surface of the earth is N ( R is radius of earth)
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A particle is placed in a field characterized by a value of gravitational potential given by , where 'k' is a constant . If is the gravitational field then
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The centres of ring of mass m and a sphere of mass M of equal radius R, are at a distance R apart as shown in fig. The force of attraction between the ring and the sphere is
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Kepler's third law states that square of period of revolution(T) of a planet around the sun, is proportional to third power of average distance r between sun and planet i.e. here K is constant. If the masses of sun and planet are M and m respectively then as for Newton's law of gravitation force of attraction between them is , here G is gravitational constant. The relation between G and K is described as
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