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Indian style of cooling drinking water i...

Indian style of cooling drinking water is to keep it in a pitcher having porous walls. Water comes to the outer surface very slowly and evaporates .Most of the energy needed for evaporation is taken from the water itself and the water is cooled down. Assume that a pitcher contains `10kg` water and `0.2g` of water comes out per second. Assuming no backward heat transfer from the atmosphere to the water, calculate the time in which the temperature decreases by `5^(@)C`. Specific heat capacity of water `= 4200J kg^(-1).^@C^(-1)` and latent heat of vaporization of water `= 2.27 xx 10^(6)J kg^(-1)`

Text Solution

Verified by Experts

Energy required to decreases the temp of `10kg` of water to `5^(@)C`
`U = 10 xx 4200J//kg^(@)C xx 5^(@)C`
`= 210.000 = 21 xx 10^(6)J`
`Energy required to for evaporation of water to `0.2kg//sec`
`= 2 xx 10^(-4) xx 2.27 xx 10^(6)`
= 454`
`454J` energy losing system per second
`= (21 xx 10^(4))/(454)`
`21 xx 10^(4)J`energy losing system during one minute
`= (21 xx 10^(4))/(454 xx 60) = 7.7 minute`
The time required to decrease temp by
`5^(@)C is 7.7 minute`
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