1)
The following information is given for tin at
1atm:
boiling point = 2270 °C | ΔHvap(2270 °C) = 230 kJ/mol |
melting point = 232 °C | ΔHfus(232 °C) = 7.07 kJ/mol |
specific heat solid= 0.226 J/g°C | |
specific heat liquid = 0.243 J/g°C |
What is ΔH in kJ for the
process of freezing a 35.6 g sample of liquidt in at its normal melting point of 232 °C.
2)
The following information is given for antimony at 1atm:
boiling point = 1440 °C | ΔHvap(1440°C) = 195 kJ/mol |
melting point = 631 °C | ΔHfus(631°C) = 19.6 kJ/mol |
specific heat solid= 0.209 J/g°C | |
specific heat liquid = 0.259 J/g°C |
kJ are required to melt a 27.1 g sample of solid antimony, Sb, at its normal
melting point.
1)
Hfus = 7.07 KJ/mol
Molar mass of Sn = 118.7 g/mol
mass(Sn)= 35.6 g
use:
number of mol of Sn,
n = mass of Sn/molar mass of Sn
=(35.6 g)/(1.187*10^2 g/mol)
= 0.300 mol
Use:
ΔH freezing = -number of mol * Hfus
= -0.300 mol * 7.07 KJ/mol
= -2.12 KJ
Answer: -2.12 KJ
Only 1 question at a time please
The following information is given for antimony at 1 atm: boiling point = 1440 °C Hvap(1440 °C) = 195 kJ/mol melting point = 631 °C Hfus(631 °C) = 19.6 kJ/mol specific heat solid = 0.209 J/g°C specific heat liquid = 0.259 J/g°C What is H in kJ for the process of freezing a 45.3 g sample of liquid antimony at its normal melting point of 631 °C.
The following information is given for magnesium at 1atm: boiling point = 1090 °C deltaHvap(1090 °C) = 132 kJ/mol melting point = 649 °C deltaHfus(649 °C) = 8.95 kJ/mol specific heat solid= 1.02 J/g°C specific heat liquid = 1.34 J/g°C kJ are required to melt a 23.9 g sample of solid magnesium, Mg, at its normal melting point.
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Given the following information for an unknown chemical: Specific heat (c) of solid phase: 1.75 J/g°C Heat of fusion (ΔHfus): 32.0 kJ/mol Specific heat (c) of liquid phase: 4.50 J/g°C Heat of vaporization (ΔHvap): 400. kJ/mol Specific heat (c) of vapor phase: 1.50 J/g°C Molar mass: 72.5 g/mol Freezing point: -15.00°C Boiling point: 15.00°C 1.Calculate the total energy needed (in kJ) to convert 15.5g of this chemical from -21.5°C to room temperature (23.0°C).
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