A particle executes elliptical (but almost circular) motion about a force center At some point in the orbit a tangential impulse is applied to the particle, changing the velocity from v to v v Show that the resulting relative change in the major and minor axes of the orbit is twice the relative change in the velocity and that the axes are increased if v 0

Question: A particle executes elliptical (but almost circular) motion about a force center. At some point in the orbit a tangential impulse is applied to the

A particle executes elliptical (but almost circular) motion about a force center. At some point in the orbit a tangential impulse is applied to the particle, changing the velocity from v to v + δv. Show that the resulting relative change in the major and minor axes of the orbit is twice the relative change in the velocity and that the axes are increased if δv > 0.

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