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What happens when you wring out a washcloth in space [video]

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Re: What happens when you wring out a washcloth in space [video]

#111
post #40

Earlier quoted context omitted.

The water won't have less than 200K when you start the experiment though (else you won't have a wet cloth but a frozen cloth), so all the water will boil off almost instantly.

It would start boiling but this very fact would very quickly cool it off to freezing point: water has a very high heat of vaporization.

~72% of the initial water would freeze as ice.

Phase #1, water cooling and boiling:

    mc dT = λv dm

    dT = λv/(mc) dm | ∫

    Tƒ - T₀ = λv/c ∫ (dm/m) 
        = λv/c (ln mƒ' - ln m₀) =
        = λv/c ln (mƒ'/m₀)

    ln (mƒ'/m₀) = c/λv (Tƒ - T₀)

    mƒ'/ m₀ = exp[c/λv (Tƒ - T₀)]

    mƒ'/m₀ = exp[ 4192J/(kg K) * 1/(2257 * 10^3J/kg) * (-100K)] =
        = exp[ -4192/2257 * 10^-3 * 10^2 ] = 
        = exp[ -4192/2257 * 10^-1 ] ≈
        ≈ 83%.
Phase #2, water freezing, remaining water still boiling:

    mƒ = mƒ' - mv

    |Qced| = Qabs

    mƒ λc = mv λv

    mƒ = λv/λc mv

    mƒ = λv/λc (mƒ' - mƒ) = λv/λc mƒ' - λv/λc mƒ

    mƒ (1 + λv/λc) = λv/λc mƒ'

    mƒ = λc/(λc + λv) * λv/λc mƒ' =
        = λv/(λc + λv) mƒ'

    mƒ/m₀ = 2257kJ/kg * 1/(2257kJ/kg + 335kJ/kg) * 0.83 ≈
        ≈ 2257/2592 * 0.83 ≈
        ≈ 72%

Re: What happens when you wring out a washcloth in space [video]

#112
post #97

Earlier quoted context omitted.

Hydrogen and Oxygen compress though, and are combined into water in the station's fuel cells.

You still need to carry the same mass of hydrogen and oxygen than the resulting mass of water, though.

Mass, yes, but saving volume is also beneficial.

Re: What happens when you wring out a washcloth in space [video]

#113
post #111

Earlier quoted context omitted.

It would start boiling but this very fact would very quickly cool it off to freezing point: water has a very high heat of vaporization.

~72% of the initial water would freeze as ice. Phase #1, water cooling and boiling: mc dT = λv dm dT = λv/(mc) dm | ∫ Tƒ - T₀ = λv/c ∫ (dm/m) = λv/c (ln mƒ' - ln m₀) = = λv/c ln (mƒ'/m₀) ln (mƒ'/m₀) = c/λv (Tƒ - T₀) mƒ'/ m₀ = exp[c/λv (Tƒ - T₀)] mƒ'/m₀ = exp[ 4192J/(kg K) * 1/(2257 * 10^3J/kg) * (-100K)] = = exp[ -4192/2257 * 10^-3 * 10^2 ] = = exp[ -4192/2257 * 10^-1 ] ≈ ≈ 83%. Phase #2, water freezing, remaining wa…

Well that escalated quickly!
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