A small amount of water of mass m = 50 g in a container at temperature T = 273 K is placed inside a vacuum chamber which is evacuated rapidly. As a result, part of the water freezes and becomes ice and the rest becomes vapor.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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A small amount of water of mass m=50 g in a container at temperature T=273 K is placed inside a vacuum chamber which is evacuated rapidly. As a result, part of the water freezes and becomes ice and the rest becomes vapor.

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A small amount of water of mass m = 50 g in a container at temperature
T = 273 K is placed inside a vacuum chamber which is evacuated rapidly.
As a result, part of the water freezes and becomes ice and the rest becomes
vapor.
a) What amount of water initially transforms into ice? The latent heat
of fusion (ice/water) q =
(water/vapor) qv = 600 cal/g.
b) A piece of heated metal alloy of mass M = 325 g and original volume
V = 48 cm3 is placed inside the calorimeter together with the ice
obtained as a result of the experiment in (a). The density of metal
at T = 273 K is po = 6.8 g/cm³. The thermal capacity is C =
0.12 cal/g K, and the coefficient of linear expansion a = 1.1.10-5 K-1.
How much ice will have melted when equilibrium is reached?
80 cal/g, and the latent heat of vaporization
|3|
%3D
Transcribed Image Text:A small amount of water of mass m = 50 g in a container at temperature T = 273 K is placed inside a vacuum chamber which is evacuated rapidly. As a result, part of the water freezes and becomes ice and the rest becomes vapor. a) What amount of water initially transforms into ice? The latent heat of fusion (ice/water) q = (water/vapor) qv = 600 cal/g. b) A piece of heated metal alloy of mass M = 325 g and original volume V = 48 cm3 is placed inside the calorimeter together with the ice obtained as a result of the experiment in (a). The density of metal at T = 273 K is po = 6.8 g/cm³. The thermal capacity is C = 0.12 cal/g K, and the coefficient of linear expansion a = 1.1.10-5 K-1. How much ice will have melted when equilibrium is reached? 80 cal/g, and the latent heat of vaporization |3| %3D
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