360001 A point \(P(\sqrt{3} R, 0,0)\) lies on the axis of a ring of a mass ' \(M\) ' and radius ' \(R\) '. The ring is located in \(y\)-z plane with its centre at origin ' \(O\) '. A small particle of mass ' \(m\) ' starts from ' \(P\) ' and reaches ' \(O\) ' under gravitational attraction only. Its speed ' \(O\) ' will be
360002 Different points in earth are at slightly different distances from the sun and hence experience different forces due to gravitation. For a rigid body, we know that if various forces act at various points in it, the resultant motion is as if a net force acts on the \(CM\) (centre of mass) causing translation and a net torque at the \(CM\) causing rotation around an axis through the \(CM\). For the earth-sun system (approximating the earth as a uniform density sphere)
360003 At what temperature, hydrogen molecules will escape from the earth's surface? (Take, radius of earth \( = 6.4 \times {10^6}\;m,\) mass of hydrogen molecule \( = 0.34 \times {10^{ - 26}}\;kg,\) Boltzmann constant \( = 1.38 \times {10^{ - 23}}J{K^{ - 1}}\) and acceleration due to gravity \( = 9.8\;m{s^{ - 2}}\) )
360001 A point \(P(\sqrt{3} R, 0,0)\) lies on the axis of a ring of a mass ' \(M\) ' and radius ' \(R\) '. The ring is located in \(y\)-z plane with its centre at origin ' \(O\) '. A small particle of mass ' \(m\) ' starts from ' \(P\) ' and reaches ' \(O\) ' under gravitational attraction only. Its speed ' \(O\) ' will be
360002 Different points in earth are at slightly different distances from the sun and hence experience different forces due to gravitation. For a rigid body, we know that if various forces act at various points in it, the resultant motion is as if a net force acts on the \(CM\) (centre of mass) causing translation and a net torque at the \(CM\) causing rotation around an axis through the \(CM\). For the earth-sun system (approximating the earth as a uniform density sphere)
360003 At what temperature, hydrogen molecules will escape from the earth's surface? (Take, radius of earth \( = 6.4 \times {10^6}\;m,\) mass of hydrogen molecule \( = 0.34 \times {10^{ - 26}}\;kg,\) Boltzmann constant \( = 1.38 \times {10^{ - 23}}J{K^{ - 1}}\) and acceleration due to gravity \( = 9.8\;m{s^{ - 2}}\) )
360001 A point \(P(\sqrt{3} R, 0,0)\) lies on the axis of a ring of a mass ' \(M\) ' and radius ' \(R\) '. The ring is located in \(y\)-z plane with its centre at origin ' \(O\) '. A small particle of mass ' \(m\) ' starts from ' \(P\) ' and reaches ' \(O\) ' under gravitational attraction only. Its speed ' \(O\) ' will be
360002 Different points in earth are at slightly different distances from the sun and hence experience different forces due to gravitation. For a rigid body, we know that if various forces act at various points in it, the resultant motion is as if a net force acts on the \(CM\) (centre of mass) causing translation and a net torque at the \(CM\) causing rotation around an axis through the \(CM\). For the earth-sun system (approximating the earth as a uniform density sphere)
360003 At what temperature, hydrogen molecules will escape from the earth's surface? (Take, radius of earth \( = 6.4 \times {10^6}\;m,\) mass of hydrogen molecule \( = 0.34 \times {10^{ - 26}}\;kg,\) Boltzmann constant \( = 1.38 \times {10^{ - 23}}J{K^{ - 1}}\) and acceleration due to gravity \( = 9.8\;m{s^{ - 2}}\) )
360001 A point \(P(\sqrt{3} R, 0,0)\) lies on the axis of a ring of a mass ' \(M\) ' and radius ' \(R\) '. The ring is located in \(y\)-z plane with its centre at origin ' \(O\) '. A small particle of mass ' \(m\) ' starts from ' \(P\) ' and reaches ' \(O\) ' under gravitational attraction only. Its speed ' \(O\) ' will be
360002 Different points in earth are at slightly different distances from the sun and hence experience different forces due to gravitation. For a rigid body, we know that if various forces act at various points in it, the resultant motion is as if a net force acts on the \(CM\) (centre of mass) causing translation and a net torque at the \(CM\) causing rotation around an axis through the \(CM\). For the earth-sun system (approximating the earth as a uniform density sphere)
360003 At what temperature, hydrogen molecules will escape from the earth's surface? (Take, radius of earth \( = 6.4 \times {10^6}\;m,\) mass of hydrogen molecule \( = 0.34 \times {10^{ - 26}}\;kg,\) Boltzmann constant \( = 1.38 \times {10^{ - 23}}J{K^{ - 1}}\) and acceleration due to gravity \( = 9.8\;m{s^{ - 2}}\) )