Within a phase, the amount of heat required = Mass × Specific heat × Temperature difference.
When a phase change occurs, the amount of heat required = Mass × Heat of fusion/vaporization at the transition point.
Now, for raising the temperature of ice from -25℃ to 0℃,
The amount of heat required = 25 g × 2.11 J/(g℃) × (0℃ - (-25℃))
= 1318.75 J = 1.32 kJ.
For the melting of ice at 0℃ to water at 0℃,
The amount of heat required = 25 g × 6.01 kJ/mol / 18 g
= 8.35 kJ.
For raising the temperature of water from 0℃ to 100℃,
The amount of heat required = 25 g × 4.18 J/(g℃) × (100℃ - 0℃)
= 10450 J = 10.45 kJ.
For the boiling of water i.e. phase change of water at 100℃ to water vapour at 100℃,
The amount of heat required = 25 g × 40.67 kJ/mol / 18 g
= 56.49 kJ.
For raising the temperature of water vapour from 100℃ to 105℃,
The amount of heat required = 25 g × 2.00 J/(g℃) × (105℃ - 100℃)
= 250 J = 0.25 kJ.
So, the total amount of heat required to heat ice at -25℃ to water vapour at 105℃ will be
= (1.32 + 8.35 + 10.45 + 56.49 + 0.25) kJ = 76.86 kJ.
The heating curve for the process is given below:
Answer the Q.'s I the spaces below. 1. 'Antifreeze' (ethylene glycol, (HOCH,CH,OH)) is much more viscous...
Be sure to answer all parts. Ethylene glycol (EG), CH (OH)CH (OH), is a common automobile antifreeze. It is water soluble and fairly nonvolatile (b.p. 197°C). Calculate the boiling point and freezing point of a solution containing 557.5 g of ethylene glycol in 2881 g water. The molar mass of ethylene glycol is 62.07 g/mol. Boiling point: Freezing point: I °C
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Water will rise up into a capillary tube. Why, and how is this phenomenon important in nature? Calculate the amount of heat in kJ that is required to heat 20.0 g of ice from -25 degree C to 90 degree C, and sketch a heating curve for the process. The specific heat of ice is 2.11 J/(g. degree C); water 4.18 J/(g. degree C) and the Delta H_fus for water is 6.01 kJ/mol Calculate the amount of heat liberated when...
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