How much will my pool water rise when it turns to ice?

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Discussion Overview

The discussion revolves around the effects of freezing on the water level in an above-ground pool, specifically addressing how much the water level will rise when it turns to ice. Participants explore the implications of ice expansion, the rigidity of the pool structure, and related practices such as using an air pillow under the winter cover.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • One participant notes that ice volume is approximately 10% larger than the same mass of water.
  • Another participant questions whether the water level will rise more than 5 inches due to the rigidity of the pool walls, suggesting that the expansion is isotropic.
  • A different perspective argues that if linear dimensions expanded by 10%, the total volume increase would be 33%, but in a rigid container, the height increase would match the 10% volume increase.
  • One participant proposes a formula to calculate the height increase based on the density of water and ice, assuming the pool is rigid.
  • Another participant suggests a practical experiment by freezing a cup of water to observe the change in water level when ice melts.
  • A participant shares their own experiment with a cup and a water-filled balloon to compare results and seeks to apply this to their pool situation.
  • Questions are raised about the effectiveness of using an air pillow under the winter cover to mitigate ice expansion effects.

Areas of Agreement / Disagreement

Participants express differing views on the extent of water level rise due to ice expansion, with no consensus reached on the exact implications of the pool's rigidity or the effectiveness of the air pillow practice.

Contextual Notes

There are assumptions regarding the rigidity of the pool and the isotropic nature of ice expansion that remain unverified. The discussion also includes unresolved mathematical interpretations of volume and height changes.

pkguy57
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My 21' above ground pool in northeast Ohio freezes each winter. There is 52" of water in it now and that is 3" below the wall caps. I usually don't have it this full, but we've had a LOT of rain lately. I was told to drain some water out of it so that the rising ice will not destroy the top pieces of the walls. How low from the top of the rails do I have to drain? I really don't like the idea of wasting water and then paying to fill it again in spring. But I also don't like the idea of buying new wall caps.

As a related question, I usually put an "air pillow" under the winter cover because I was told this helps keep the expanding ice from pushing out against the walls. Is this bunk or a justified practice?
 
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Ice volume is somewhat 10% larger than the same mass of fluid water
 
10%, huh? That means that the level will rise about 5 inches. But the sides of the pool don't bulge out 10% when frozen, so will the level rise more?
 
pkguy57 said:
10%, huh? That means that the level will rise about 5 inches. But the sides of the pool don't bulge out 10% when frozen, so will the level rise more?

You're right, the expansion is isotropic and in a rigid container the level will definitely rise more.
 
pkguy57 said:
10%, huh? That means that the level will rise about 5 inches. But the sides of the pool don't bulge out 10% when frozen, so will the level rise more?

If each linear dimension expanded by 10% then the total increase in volume would be 33%. In a non rigid container a volumetric expansion of 10% would mean that the linear dimensions would expand by about 3%. Since your pool is mostly rigid all the expansion takes place along its vertical axis, so a 10% increase in volume means a 10% increase in water height.
 
You don't need to think more. Just the height of water level inscrease by
(density of water/density of ice) * original height of pool

Note-While formulating this equation the pool is regarded as rigid. So length and breadth doesn't alters.
 
Why don't you just stick a cup of water in the freezer and find out.
And also this reminds me of an interesting concept in physics, let's say i have a glass of ice water and all the ice melts, How does the water level change in the glass?
 
Thanks to everyone who is trying to help. I did put a cup of water and a water filled balloon in the freezer just now. They have roughly the same volume of water so I will let interested parties know the results here. (Cup is 2.75" x 1" and the balloon has a circum. of 7.5")

Can I then safely use that info and say that the ice in my pool will rise to the same percentage as the cup?

And does anyone have any insight into the utilization of the "air pillow"?
 

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