359779 Two satellites \(S_{1}\) and \(S_{2}\) revolve round a planet in the same direction in circular orbits. Their periods of revolution are 1 hour and 8 hours respectively. The radius of \(S_{1}\) is \({10^4}\;km\). The velocity of \(S_{2}\) with respect to \(S_{1}\) will be-

359780 If the law of gravitation be such that the force of attraction between two particles vary inversely as the \(5/{2^{th}}\) power of their separation, then the graph of orbital velocity \(v_{0}\) plotted against the distance \(r\) of a satellite from the earth's centre on a log-log scale is shown along side. The slope of line will be

359781 Orbital velocity of an object of mass \(m\) is proportional to :

359782 The time period of a satellite of the Earth is \(5{\rm{ }}h\). If the separation between the Earth & satellite is increased to 4 times the previous value, the new time period will become:

359779 Two satellites \(S_{1}\) and \(S_{2}\) revolve round a planet in the same direction in circular orbits. Their periods of revolution are 1 hour and 8 hours respectively. The radius of \(S_{1}\) is \({10^4}\;km\). The velocity of \(S_{2}\) with respect to \(S_{1}\) will be-

359780 If the law of gravitation be such that the force of attraction between two particles vary inversely as the \(5/{2^{th}}\) power of their separation, then the graph of orbital velocity \(v_{0}\) plotted against the distance \(r\) of a satellite from the earth's centre on a log-log scale is shown along side. The slope of line will be

359781 Orbital velocity of an object of mass \(m\) is proportional to :

359782 The time period of a satellite of the Earth is \(5{\rm{ }}h\). If the separation between the Earth & satellite is increased to 4 times the previous value, the new time period will become:

359779 Two satellites \(S_{1}\) and \(S_{2}\) revolve round a planet in the same direction in circular orbits. Their periods of revolution are 1 hour and 8 hours respectively. The radius of \(S_{1}\) is \({10^4}\;km\). The velocity of \(S_{2}\) with respect to \(S_{1}\) will be-

359780 If the law of gravitation be such that the force of attraction between two particles vary inversely as the \(5/{2^{th}}\) power of their separation, then the graph of orbital velocity \(v_{0}\) plotted against the distance \(r\) of a satellite from the earth's centre on a log-log scale is shown along side. The slope of line will be

359781 Orbital velocity of an object of mass \(m\) is proportional to :

359782 The time period of a satellite of the Earth is \(5{\rm{ }}h\). If the separation between the Earth & satellite is increased to 4 times the previous value, the new time period will become:

359779 Two satellites \(S_{1}\) and \(S_{2}\) revolve round a planet in the same direction in circular orbits. Their periods of revolution are 1 hour and 8 hours respectively. The radius of \(S_{1}\) is \({10^4}\;km\). The velocity of \(S_{2}\) with respect to \(S_{1}\) will be-

359780 If the law of gravitation be such that the force of attraction between two particles vary inversely as the \(5/{2^{th}}\) power of their separation, then the graph of orbital velocity \(v_{0}\) plotted against the distance \(r\) of a satellite from the earth's centre on a log-log scale is shown along side. The slope of line will be

359781 Orbital velocity of an object of mass \(m\) is proportional to :

359782 The time period of a satellite of the Earth is \(5{\rm{ }}h\). If the separation between the Earth & satellite is increased to 4 times the previous value, the new time period will become: