Can this method turn potential energy into kinetic energy?

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Discussion Overview

The discussion centers around the feasibility of converting gravitational potential energy into kinetic energy for the purpose of generating usable electricity. Participants explore theoretical scenarios involving a weight free-falling and the potential for energy harvesting through controlled braking mechanisms, with references to existing methods such as regenerative braking in electric vehicles.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant questions whether the energy from a 100 kg weight free-falling 100 meters can be harvested into usable electricity, suggesting a device similar to electric car brakes for controlled stopping.
  • Another participant corrects the initial claim about watts and joules, emphasizing that watts measure power, not energy.
  • A participant inquires about the classification of their scenario as a power plant, questioning the terminology and calculations involved.
  • Concerns are raised about real-world energy losses due to resistance and friction, suggesting that not all energy can be harvested effectively.
  • One participant provides calculations for the kinetic energy of a vehicle and the power ratings required for regenerative braking, illustrating the relationship between energy conversion rates and time.

Areas of Agreement / Disagreement

Participants express differing views on the feasibility and efficiency of energy harvesting methods, with no consensus reached on the effectiveness of the proposed scenarios or the calculations involved.

Contextual Notes

Participants highlight limitations such as energy losses in real-world applications, the need for precise definitions of power and energy, and the complexity of energy conversion processes.

scott22
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I am wondering if this method is in use already somewhere, or if its possible to be used. For example, using the equation of gravitational potential energy a 100kg weight that freefalls 100 meters has 98,000 J of energy, which equals 24,000 watts after approx 4 seconds of freefall. Assuming I used the equation correctly, I'd like to know if any or all of those watts can be 'harvested' into usable electricity? I'm thinking that maybe a device, like the brakes on an electric car, could bring the weight to a controlled stop after the 4 seconds of freefall. If that's possible would the amount of time for the controlled stop effect the electricity produced?
My guess is that even if all 24,000 watts of energy could theoretically be 'harvested' the rate of electricity made available would decrease as the time for the controlled stop increased. If the stop took 1 second, for example, then the rate would be 24,000 watts/second, but if the stop took 60 seconds the rate would be 400 watts/second. Is that right, or anywhere in the vicinity of being right?
 
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scott22 said:
My guess is that even if all 24,000 watts of energy
Watt is not the unit of Energy.(It is joules)Watt is the unit of power.

Anyway,what the use of this?We already generate electricity by using the GPE of water.Water falling from a water fall,fall over a turbine,as the turbine rotates,electricity is produced.
 
Thanks for the tip about the difference between power and energy. I'm wondering if its correct, mathematically and the correct terminology, to say that the scenario I described constitutes a 24.5KW power plant, if only for 60 seconds?
 
scott22 said:
power plant
What you actually have is an “engine” not a power plant.
An engine converts energy from one form to another.
More powerful engines can convert more energy per unit of time.

It is important to realize that power is the rate of flow of energy.
One watt is equal to one joule per second.
More “powerful” equipment can handle higher energy flows.

When you buy electricity for your house you are buying energy.
It is often wrongly and misleadingly called the “power” supply.
At the end of a billing period you receive a bill for total energy used over that period.
Energy is traditionally sold in units of “kilowatt hours” which sounds like power.
But the units of power are (energy / time), so (power * time) is energy because the time dimensions cancel.

Energy and money are usually directly related.
Your accumulated pay at the end of a period of time is like accumulated energy.
Your rate of pay, (pay per unit of time), is equivalent to your financial power.
 
A 24.5kW power plant produces 1470000 J in 60 seconds. You only have 98000 J available. You must have made a mistake somewhere.
 
scott22 said:
Thanks for the tip about the difference between power and energy. I'm wondering if its correct, mathematically and the correct terminology, to say that the scenario I described constitutes a 24.5KW power plant, if only for 60 seconds?
You said 4 seconds in your first post. Where did you get 60?
 
scott22 said:
I am wondering if this method is in use already somewhere, or if its possible to be used. For example, using the equation of gravitational potential energy a 100kg weight that freefalls 100 meters has 98,000 J of energy, which equals 24,000 watts after approx 4 seconds of freefall. Assuming I used the equation correctly, I'd like to know if any or all of those watts can be 'harvested' into usable electricity? I'm thinking that maybe a device, like the brakes on an electric car, could bring the weight to a controlled stop after the 4 seconds of freefall. If that's possible would the amount of time for the controlled stop effect the electricity produced?

Firstly, the very wires in the engine to "harvest" energy have resistance in the real world. As a general rule of thumb, energy is usually lost in process by one form or another, such as friction, resistance, sound, etc. So, in the real world, not all of it will be collected to begin with.

Yes and no the the second bold portion. Theoretically, it is moving with a certain kinetic energy, and in order to make it come to a halt, you would have to match it. In the real world, however, there are other factors that will play into it. While your engine creates electricity from the moving object, will the heat of the engine change the resistance in the wires, or the friction of the mechanical parts that will inevitably lower efficiency? That is the problem with doing things on paper.
 
The power rating of an engine is the maximum rate it can convert energy.

If an electric car weighs 1 ton = 1000 kg and is traveling at 56mph = 25 m/sec
then the KE = 0.5 * 1000 * 25^2 = 312.5 kJ
To regeneratively brake from 56 mph = 25 m/s to a stop in;
20 seconds requires a generator rated at 15.625 kW = 20.95HP
10 seconds requires a generator rated at 31.25 kW = 41.9 HP
6.25 seconds requires a generator rated at 50.0 kW = 67.0 HP
5 seconds requires a generator rated at 62.5 kW = 83.8 HP
3 seconds requires a generator rated at 104.17 kW = 139.7

When regenerative braking is available that uses the drive motors as generators, the acceleration time and braking time will be very similar. Because braking efficiently and quickly is important the motor would need to be rated at about 67 HP. But if you could settle for less acceleration and if friction brakes were provided for emergency braking the engine power could be reduced maybe to 30 HP. There is no requirement that the full power of the motor / generator provided ever be fully utilised, but it needs to be there in case it is needed.
 

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