Latent Heat Problem/ Phase Change .

AI Thread Summary
The discussion revolves around calculating the time it takes for water in an ice cube tray to freeze after being placed in a freezer. The initial temperature of the water is 20°C, and after 10 minutes, it drops to 12°C. The key formula being used is Q=mcΔT, which accounts for the heat loss as the water cools and the latent heat required for the phase change from water to ice. A suggestion is made to assume a constant rate of heat flow out of the ice to simplify the calculations. The thread emphasizes the importance of integrating both the cooling and phase change processes to determine the freezing time accurately.
jdhutto
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Latent Heat Problem/ Phase Change...Please Help!

At 1:00pm you place an ice cube tray in the freezer. Each of the 12 1-gram cubes has a temperature of 20°C. At 1:10 the water temperature has dropped to 12°C. At what time will you have ice?

i have been messing around with this problem for like 20 minutes and I am missing something, I am using Q=mc delta T, and i know it takes 1 cal/g/degree C to go from 20 down to zero, and you have to add the latent heat from water to ice to that to get Q total, i just can't figure out how to work the time factor in...please help, thanks
 
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Hi jdhutto,

jdhutto said:
At 1:00pm you place an ice cube tray in the freezer. Each of the 12 1-gram cubes has a temperature of 20°C. At 1:10 the water temperature has dropped to 12°C. At what time will you have ice?

i have been messing around with this problem for like 20 minutes and I am missing something, I am using Q=mc delta T, and i know it takes 1 cal/g/degree C to go from 20 down to zero, and you have to add the latent heat from water to ice to that to get Q total, i just can't figure out how to work the time factor in...please help, thanks

I believe that they want you to assume that the rate of heat flow out of the ice is constant. Do you see what to do now?
 
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