AP Physics Problem Set: Pole Vault Event & Calculating Energy Transfer

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In the discussion about the pole vault physics problem, the participant outlines their calculations for gravitational potential energy and force, questioning the correctness of their steps. They present their updated answers for speed and power but receive feedback that the speed seems too high and request clarification on the calculation method for force. Another participant points out that the average force calculation is flawed due to the unknown time interval for impact absorption, suggesting an alternative approach using energy change over distance. The conversation emphasizes the complexity of calculating forces in dynamic events like pole vaulting, particularly when forces are not constant. Overall, the discussion highlights the challenges of applying physics principles to real-world scenarios in sports.
master_333
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Homework Statement


Sorry this may be a better picture. I missed the top of the page but the question says

1) In the pole vault event, an athlete runs as fast as possible towards the bar, holding a flexible fiberglass pole. He stick s the end of the pole into a slot in the ground, swings up on the pole and over the bar as shown below (not to scale). Assume the athlete has a mass of 60 kg and his center of mass is 1 m high, relative to the ground. Could you tell me if my steps to part d are correct.

GPE initial - Wfinal = GPEfinal
-Wfinal = GPE final - GPE initial

- 3.5F = 588J - 2646 J
-3.5F = -2058J
F = 588N

My updated answers for question 1 are
1 B) 9.52m/s
1 C) 513 w
 

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Your answer to B seems a little high. Please post your working.

For d, I do not understand your method for calculating F. Please explain it. What is the 3.5?

Anyway, question d is bad. Average force is defined as ##\Delta p/\Delta t##, the change in momentum divided by the time interval. Since you do not know the time taken for the cushion to absorb the impact, there is no way to calculate the average force.
The questioner probably expects you to use ##\Delta E/\Delta s##, the change in energy divided by the distance over which the force acted. That gives the right answer when the force is constant, but here it will not be.
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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