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When we work this kind of problem, we always ignore air resistance, mainly because

it's complicated, we're not exactly sure how to handle it, and if we included it, then

the complete answer would surely confuse everybody.

Ignoring air resistance, and considering gravity only, the ball tossed straight up

would have quite a bit more hang-time on Venus than on Earth, i.e. it would stay

up longer and hit the ground later. The reason is that the acceleration of gravity on

the surface of Venus is 9.7% less than it is on Earth, so the ball would slow down

less drastically on the way up, reach a higher peak, and accelerate less vigorously

on the way down.

Now, a word about why we were so desperate to ignore air resistance: The

atmospheric pressure on the surface of Venus is 93 times the atmospheric

pressure on the surface of the Earth, and the temperature there is over 850° F.

If we're not exactly sure how to account for the effects of air resistance on Earth,

we definitely don't know what allowances to make for air on Venus.

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Q: Would a ball thrown vertically upward on Venus return to the ground sooner or later to a ball thrown with the same velocity on earth and why?
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