The speed of a satellite orbiting close to the Earth's surface is \(v.\) If the radius of the orbit becomes \(4\) times, then the orbital speed will be: (neglect air resistance)
1.
\(4v\)
2.
\(2v\)
3.
\(\dfrac{v}{2}\)
4.
\(\dfrac{v}{4}\)
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Subtopic: Orbital velocity |
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A planet of uniform density has a narrow frictionless tunnel \((AB)\) along its diameter (\(2R\)). The acceleration due to 'gravity' on the surface of the planet is \(g.\)
A particle is given a velocity \(v_0\) at the point \(A,\) perpendicular to \(OA,\) so that it circles the planet – close to its surface. What is its angular speed?
1.
\(\sqrt{\dfrac{g}{R}}\)
2.
\(\sqrt{\dfrac{2g}{R}}\)
3.
\(\sqrt{\dfrac{g}{2R}}\)
4.
\(2\sqrt{\dfrac{g}{R}}\)
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Subtopic: Orbital velocity |
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