A tank of water has been outdoors in cold weather, and a slab of ice 4.8 cm thick has formed on its surface (see the figure). The air above the ice is at -7.4°C. Calculate the rate of formation of ice (in centimeters per hour) on the ice slab. Take the thermal conductivity of ice to be 0.0040 cal/s-cm-C°, its density to be 0.92 g/cm?, and its latent heat of fusion to be 333 kJ/kg. Assume no energy transfer through the tank walls or bottom. Air Ice Water Number i 0.40 Units cm/h

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Chapter1: Units, Trigonometry. And Vectors
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A tank of water has been outdoors in cold weather, and a slab of ice 4.8
cm thick has formed on its surface (see the figure). The air above the ice
is at -7.4°C. Calculate the rate of formation of ice (in centimeters per
hour) on the ice slab. Take the thermal conductivity of ice to be 0.0040
cal/s-cm-C°, its density to be 0.92 g/cm?, and its latent heat of fusion to
be 333 kJ/kg. Assume no energy transfer through the tank walls or
bottom.
Air
Ice
Water
Number
i
0.40
Units
cm/h
>
Transcribed Image Text:A tank of water has been outdoors in cold weather, and a slab of ice 4.8 cm thick has formed on its surface (see the figure). The air above the ice is at -7.4°C. Calculate the rate of formation of ice (in centimeters per hour) on the ice slab. Take the thermal conductivity of ice to be 0.0040 cal/s-cm-C°, its density to be 0.92 g/cm?, and its latent heat of fusion to be 333 kJ/kg. Assume no energy transfer through the tank walls or bottom. Air Ice Water Number i 0.40 Units cm/h >
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