Question $3(1$ point$)$

A juggler repeatedly throws two balls to the same height $3\mathrm{.}0$ m above the height of his hands. He times his throwing such that the balls are the same height when $1\mathrm{.}0$ m above his hands, with one ball going upwards and the other going downwards. At this position, $1\mathrm{.}0$ m above his hands:

The accelerations of the balls are equal but the velocity of the ball going downwards is three times that of the ball going upwards

The velocities of the balls are equal but their accelerations are equal and opposite

The velocities and accelerations of the balls are both equal and opposite

The velocities and accelerations of the balls are equal

Their velocities of the balls are equal but the acceleration of the ball going upwards is three times that of the ball going downwards

The accelerations of the balls are equal but their velocities are equal and opposite