This quantity can be found via the equation momentum squared divided by two times the mass, and it is reduced by damping. For rotating objects, it is equal to the one-half the moment of inertia times the angular velocity squared, and a pendulum reaches its (*) maximum height when this quantity is zero, or when the potential energy is maximized. Equal to one-half m times v squared, for ten points, name this amount of energy stored in an object's motion.
This quantity can be found via the equation momentum squared divided by two times the mass, and it is reduced by damping. For rotating objects, it is equal to the one-half the moment of inertia times the angular velocity squared, and a pendulum reaches its (*) maximum height when this quantity is zero, or when the potential energy is maximized. Equal to one-half m times v squared, for ten points, name this amount of energy stored in an object's motion.
This quantity can be found via the equation momentum squared divided by two times the mass, and it is reduced by damping.
{Kinetic} energy (prompt on energy)