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The Velocity a Planet of Mass M with Circular Orbit $\omega$

Question 23

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The velocity a planet of mass m with circular orbit is given by $The velocity a planet of mass m with circular orbit is given by where vo in m/s is a constant, and \omega is the angular velocity. Its position vector is .The angular momentum of the planet about the center of the orbit is A) mvoro B) mvoro C) mvoro (2 sin \omega t cos \omega t) D) mvoro (2 sin \omega t cos \omega t) E) none of the above$ where v_o in m/s is a constant, and $\omega$ is the angular velocity. Its position vector is $The velocity a planet of mass m with circular orbit is given by where vo in m/s is a constant, and \omega is the angular velocity. Its position vector is .The angular momentum of the planet about the center of the orbit is A) mvoro B) mvoro C) mvoro (2 sin \omega t cos \omega t) D) mvoro (2 sin \omega t cos \omega t) E) none of the above$ .The angular momentum of the planet about the center of the orbit is

A) $The velocity a planet of mass m with circular orbit is given by where vo in m/s is a constant, and \omega is the angular velocity. Its position vector is .The angular momentum of the planet about the center of the orbit is A) mvoro B) mvoro C) mvoro (2 sin \omega t cos \omega t) D) mvoro (2 sin \omega t cos \omega t) E) none of the above$ mv_or_o $The velocity a planet of mass m with circular orbit is given by where vo in m/s is a constant, and \omega is the angular velocity. Its position vector is .The angular momentum of the planet about the center of the orbit is A) mvoro B) mvoro C) mvoro (2 sin \omega t cos \omega t) D) mvoro (2 sin \omega t cos \omega t) E) none of the above$
B) mv_or_o $The velocity a planet of mass m with circular orbit is given by where vo in m/s is a constant, and \omega is the angular velocity. Its position vector is .The angular momentum of the planet about the center of the orbit is A) mvoro B) mvoro C) mvoro (2 sin \omega t cos \omega t) D) mvoro (2 sin \omega t cos \omega t) E) none of the above$
C) mv_or_o (2 sin $\omega$ t cos $\omega$ t) $The velocity a planet of mass m with circular orbit is given by where vo in m/s is a constant, and \omega is the angular velocity. Its position vector is .The angular momentum of the planet about the center of the orbit is A) mvoro B) mvoro C) mvoro (2 sin \omega t cos \omega t) D) mvoro (2 sin \omega t cos \omega t) E) none of the above$
D) $The velocity a planet of mass m with circular orbit is given by where vo in m/s is a constant, and \omega is the angular velocity. Its position vector is .The angular momentum of the planet about the center of the orbit is A) mvoro B) mvoro C) mvoro (2 sin \omega t cos \omega t) D) mvoro (2 sin \omega t cos \omega t) E) none of the above$ mv_or_o (2 sin $\omega$ t cos $\omega$ t) $The velocity a planet of mass m with circular orbit is given by where vo in m/s is a constant, and \omega is the angular velocity. Its position vector is .The angular momentum of the planet about the center of the orbit is A) mvoro B) mvoro C) mvoro (2 sin \omega t cos \omega t) D) mvoro (2 sin \omega t cos \omega t) E) none of the above$
E) none of the above

The Velocity a Planet of Mass M with Circular Orbit ω\omegaω

Multiple Choice

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The Velocity a Planet of Mass M with Circular Orbit $\omega$

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