Lauren M.

asked • 10/14/23

HW Physics Problem-I want to make sure I understand how to do this for an exam.

An impala is an African antelope capable of a remarkable vertical leap. In one recorded leap, a 45 kg impala went into a deep crouch, pushed straight up for 0.21 s, and reached a height of 2.5 m above the ground.


-To achieve this vertical leap, with what force did the impala push down on the ground?


-What is the ratio of this force to the antelope's weight?



1 Expert Answer

By:

Lauren M.

I am still pretty confused. I apologize, I appreciate the explanation, but it didn't help me understand it:(
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10/16/23

Ariel B.

tutor
Pls telle where exactly you got confused
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10/16/23

Lauren M.

I am not understanding the 3, and 2 and some of how the equations are typed are confusing. I know it is hard to type out equations.
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10/17/23

Ariel B.

tutor
Lauren, #2 is just using the definition of acceleration (a=change of velocity over time passed. The change of vertical velocity here is from 0 to Vo and t is the time the antilope would accelerate from 0 to Vo) #3 shows the net force (from the ground) the antelope must get in order to get accelerated upwards (on top of the force mg that the ground would apply to the antelope when it is just standing. That force mg just compensates the gravitational downward pull -mg (from the Earth) so that the net force acting on the antelope is zero and it is neither falling nor moving upward. To get now an upward acceleration a, the antelope now would need an additional upward push. How the antelope cen get it? It now hits the ground downward with it's feet "knowing" from experience that the ground would respond to such downward push "in kind",namely, eith an equal and opposite (i.e. upward) force which the antelope is needed. It almost looks like the antelope "teasing" or "challenging" the ground with an extra (more than it needs to keep itself from falling) downward push just to cause the ground to respond. That the mechanism how the 3rd Newtonian Law is working here. I think this should help you understand the problem better. Best Dr Ariel B.
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10/19/23

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