10. Consider a thought experiment performed in free space. In the experiment, a small cube C of mass m is placed at the centre of a large and highly massive disc D and a ball B of mass M revolves in circular path of radius R around the centre of the disc. The plane of the circle is perpendicular to the plane of the disc as shown in the figure. Intensity of the gravitational field of the disc near its centre is g. What should be range of coefficient of friction between the cube and the disc so that the cube remains motionless? R. QB gR² gR² (a) μ Σ (b) uz V(gR) +(GM) V(gR)-(GM) GM GM (c) u 2 (d) μ V(&R*-(GM) V(gR*) +(GM |

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Chapter1: Units, Trigonometry. And Vectors
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Consider a thought experiment performed in free space. In the experiment, a small cube C of mass m is placed at the centre of a large and highly massive disc D and a ball B of mass M revolves in circular path of radius R around the centre of the disc. The plane of the circle is perpendicular to the plane of the dise as shown in the figure. Intensity of the gravitational field of the disc near its centre is g. What should be range of coefficient of friction between the cube and the disc so that the cube remains motionless?

10. Consider a thought experiment performed in free space. In the
experiment, a small cube C of mass m is placed at the centre of a large
and highly massive disc D and a ball B of mass M revolves in circular
path of radius R around the centre of the disc. The plane of the circle is
perpendicular to the plane of the disc as shown in the figure. Intensity
of the gravitational field of the disc near its centre is g. What should be
range of coefficient of friction between the cube and the disc so that the
cube remains motionless?
R.
QB
gR²
gR²
(a) μ Σ
(b) uz
V(gR) +(GM)
V(gR)-(GM)
GM
GM
(c) u 2
(d) μ
V(&R*-(GM)
V(gR*) +(GM
|
Transcribed Image Text:10. Consider a thought experiment performed in free space. In the experiment, a small cube C of mass m is placed at the centre of a large and highly massive disc D and a ball B of mass M revolves in circular path of radius R around the centre of the disc. The plane of the circle is perpendicular to the plane of the disc as shown in the figure. Intensity of the gravitational field of the disc near its centre is g. What should be range of coefficient of friction between the cube and the disc so that the cube remains motionless? R. QB gR² gR² (a) μ Σ (b) uz V(gR) +(GM) V(gR)-(GM) GM GM (c) u 2 (d) μ V(&R*-(GM) V(gR*) +(GM |
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