Water Powered Rockets: Where Does the Energy Come From?

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Discussion Overview

The discussion revolves around the energy dynamics of water-powered rockets, specifically focusing on the sources of kinetic energy during launch, the role of compressed air, and the calculations involved in determining energy storage and pressure within the rocket system.

Discussion Character

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

Main Points Raised

  • Some participants suggest that the kinetic energy of a bottle rocket comes from the potential energy stored in the compressed air, while others argue that kinetic energy is simply a state of the system.
  • One participant proposes that the potential energy can be calculated using the formula PE = p * V, where p is pressure and V is volume.
  • There is a discussion about the optimal ratio of water to air for maximizing thrust, with some suggesting that higher air pressure leads to better performance.
  • Some participants challenge the idea that no work is done at constant volume, arguing that pressure changes can still represent energy changes, and that work is done by the pressure in expanding the volume.
  • There is a debate about the role of the container's walls in energy storage, with differing views on their significance in a semi-rigid plastic rocket compared to a balloon.
  • One participant expresses uncertainty about the implications of constant volume and its effects on temperature and pressure in the gas.
  • A participant seeks further clarification on calculating pressure within a container, indicating a desire for more quantitative analysis.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the nature of energy storage and conversion in water rockets, with multiple competing views and ongoing debate about the mechanics involved.

Contextual Notes

Some limitations in the discussion include unresolved mathematical steps regarding pressure calculations and varying definitions of work done in the context of constant volume versus changing volume.

darkar
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What kind of energy is stored when u pump air
into a bottle ie plastic bottle rocket. When it is launched, it has KE,
but where does the KE comes from? the compressed air? what kind of
enery then? n how do u calculate the enerygy stored inside?
 
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Pressure is built up when you pump air into a plastic bottle rocket. Kinetic energy doesn't "come from" any place, its simple a state that the bottle is in. The compressed air will create a force that will result in a change in kinetic energy though. Pressure is created by the compressed air, that's pretty much what your looking for. I don't know a very simple way of calculating it though.
 
The energy stored is potential energy. When you release the bottle, the potential energy is converted to kinetic energy. The potential energy due to the pressure will be PE=p*V where p = pressure and V = volume.
 
The fun thing about water rockets is figuring out how much water to put in: since they work via action-reaction, you want a lot of water to be thrown out the nozzle. But since the force is due to air pressure, you want as much air (and as high a pressure) as you can get. I suppose, given the maximum pressure, you could calculate the exact ratio between water and air...
 
Actually Fred, no work is done at constant volume (like pushing against a wall does no work). All of the potential energy is stored in the walls of the container, which expand imperceptibly. (relatively high bulk modulus)
 
The air that is pumped into the container, builds up pressure on the top of the bottle. The water is sitting by the neck, building up more pressure which is applied by the air. When the pressure is too great, it breaks from its stand and the air pressure pushes the water from the bottom, creating thrust and propelling the bottle skyward.

If you can work out the volume, I believe you should be able to work out the pressure ( P = I R ) and get a ratio from that. Then all being well you should be able to get the perfect amount for max height.

:)
 
Crosson,
Good catch. I am slapping myself for that.
 
Crosson said:
Actually Fred, no work is done at constant volume (like pushing against a wall does no work). All of the potential energy is stored in the walls of the container, which expand imperceptibly. (relatively high bulk modulus)
This is not correct. Fred was right. The air pressure increases and the increased pressure represents energy/unit volume. The energy is [itex]\Delta (PV) = \Delta PV[/itex]. The work is done by the pressure in expanding the volume by pushing on the water, which provides rearward momentum to the water and forward momentum to the bottle.

The walls may stretch a little and give some additional potential energy (and increase the volume a little, thereby decreasing air pressure) but it will be very small compared to the energy stored as air pressure.

AM
 
FredGarvin said:
Crosson,
Good catch. I am slapping myself for that.
Slap yourself for that. You were right the first time.

The walls of the container matter if they can store a lot of energy, but in the case of a semi-rigid plastic water-rocket, they don't. In a balloon (air only), yes...
 
  • #10
Yes sorry, it appears that I need a slap.

It is true that no work can be done at constant volume, but increasing pressure at constant volume increases the temperature of the gas.
 
  • #11
Crosson said:
Yes sorry, it appears that I need a slap.

It is true that no work can be done at constant volume, but increasing pressure at constant volume increases the temperature of the gas.
I am not sure what you mean by constant volume. The volume of the trapped air is reduced as the water is pushed into the bottle. Work is done in compressing the air and it is converted into potential energy (pressure x volume). That pressure is then converted back into work by the air expanding and pushing the water out of the bottle.

AM
 
  • #12
Ahh that sweet spectre of self doubt...
 
  • #13
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