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Thermal Energy Transfer in the Hydrosphere Section 2.3
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Thermal Energy Transfer in the Hydrosphere Section 2.3.

Dec 19, 2015

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Page 1: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Thermal Energy Transfer in the HydrosphereSection 2.3

Page 2: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Objectives

•Define specific heat capacity and use it to calculate thermal energy

•Describe the hydrological cycle•Distinguish between different phases of

the hydrological cycle•Calculate heat of fusion and heat of

vaporization

Page 3: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Specific Heat Capacity

•Symbolized as “c”•Amount of energy needed to raise temp of

1 g of a substance by 1 degree Celsius•Water c= 4.19 J/g degree Celsius

▫This is high•What effect might this have on the climate

of Vancouver compared to Calgary?

Page 4: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Calculating thermal energy

Q = mcΔt

Q= amount of thermal energy (Joules)m = mass of substance in grams (g)c = specific heat capacity (J/g°C)t = change in temperature (°C)

Page 5: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Specific Heat Capacity• Each substance on

earth has a SHC.

Page 6: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Examples

•A house contains 170 g of dry air. The furnace has broken, and the temperature of the air has fallen to 2.0°C. How much energy is needed to heat the air in the home back to 20°C.

Page 7: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Examples

•What is the mass of water that has its temperature raised 35°C and absorbs 100 J of energy?

Page 8: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Water • Water has a very

large SHC for its size.

• This is due to some of the properties that we discussed in the previous units. ▫ Hydrogen Bonds ▫ Dipoles

Page 9: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Oceans and Mountains Influence Climate• How do these geological

features affect weather?▫ When moist air cools, it

cannot hold as much water which may fall in the form of precipitation.

▫ Warm air rises and cool air replaces it this causes the movement of air.

Page 10: Thermal Energy Transfer in the Hydrosphere Section 2.3.

How Oceans Distribute Heat • Oceans are a great

storage of heat. ▫ Low albedo▫ Absorb 90% of incoming

solar energy▫ Large specific heat

capacity▫ Cover lots of the earth’s

surface

Page 11: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Oceans and Mountains Influence Climate• Because water has a higher

SHC its temperature changes slower.

• During the day air over the land warms faster and flows out to sea while the cooler sea air comes in to replace it.

• This is called a sea breeze.

Page 12: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Oceans and Mountains Influence Climate• During the night the land

cools faster than the sea so warm air from the sea rises and is replaced by the cooler air from the land.

• This is called a land breeze

Page 13: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Oceans and Mountains Influence Climate• Mountains provide a

barrier that forces air to rise over top of them.

• As moist air rises it cools and the water held in it condenses.

• This leaves very little moisture in the air as it flows quickly down the other side of the mountain. ▫Areas on the other side of the mountain are in a rain shadow.

Page 14: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•A 50.0 g mass of water at 25.0 °C is heated to 50.0°C on a hot plate. Given that the theoretical specific heat capacity of water is 4.19 J/g°C, determine the value for Q

•Answer:

Page 15: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•How much thermal energy must be released to decrease the temperature of 100 g of water by 10.0 °C, given that the theoretical specific heat capacity of water is 4.19 J/g°C?

•Answer:

Page 16: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•Calculate the change in temperature that occurs when 8380 J of thermal energy is added to 100.0 g of water. c= 4.19 J/g°C

•Answer:

Page 17: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•When 21.6 J of thermal energy is added to a 2.0 g mass of iron, the temperature of the iron increases by 24.0°C. What is the experimental specific heat capacity of iron?

Page 18: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Hydrological Cycle

•Water is constantly moving through the biosphere

•Changing phases from solid to liquid to gas and back again

•Uses evaporation, condensation, transpiration, and precipitation

•Add or release thermal energy for phase changes

Page 19: Thermal Energy Transfer in the Hydrosphere Section 2.3.
Page 20: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Energy Transfer Types

•Heat of fusion▫Energy absorbed when 1 mol of a

substance changes from solid to liquid•Heat of Solidification

▫Energy released when 1 mol of a substance changes from liquid to solid

•Heat of Vaporization▫Energy absorbed when 1 mol of a

substance changes from liquid to vapor

Page 21: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Energy Transfer Types cont…

•Heat of Condensation▫Energy released when 1 mol of a substance

changes from vapor to liquid

Page 22: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Energy Transfer Graph

Where on the graph would we label heat of fusion? Heat of vaporization?

Page 23: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Phase Changes

•With specific heat capacity that tells us how much energy is needed to raise the temperature.

•When moving from solid liquid and liquid gas more energy is required to break bonds.

Page 24: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Heat of Fusion

• The amount of energy required to melt a substance is referred to as the heat of fusion.

• Q = nHfus ▫ Q = energy

required▫ n = number of

moles▫ Hfus = J/mol

Page 25: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Example

•A beaker contains 360.4 g of water in the solid state at 0°C. How much energy is required to convert the solid ice to liquid water?

Page 26: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Heat of Vapourization

•The amount of energy required to move a substance from liquid to gas is referred to as the heat of vapourization.

•Q = nHvap ▫Q = energy required▫n = number of moles▫Hvap = J/mol

Page 27: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Example

•A beaker contains 360.4 g of water in the liquid state at 100°C. How much energy is required to convert the liquid water to water vapour?

Page 28: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Summary ChartEnergy Transfer Type

Phase changes

Energy absorbed or released?

Page 29: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Calculating Heat of Fusion

Hfus = _Q_ n

Hfus = heat of fusion (kJ/mol)

Q = quantity of thermal energy (kJ)n = amount of the substance (mol)

Page 30: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•When 27.05 kJ of thermal energy is added to 4.50 mol of ice at 0.0°C, the ice melts completely. What is the experimental heat of fusion of water?

•Answer:

Page 31: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•When 5.00 g of ice melts, 1.67 kJ of thermal energy is absorbed. Calculate the experimental heat of fusion of ice. The molar mass, M, of ice is 18.02 g/mol.

•Answer:

Page 32: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•When 0.751 kJ of thermal energy is added to 0.125 mol of ice at 0.0°C, the ice changes phase. Calculate the experimental heat of fusion of ice.

Page 33: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Calculating Heat of VaporizationHvap = _Q_

n

Hvap = heat of vaporization (kJ/mol)

Q = quantity of thermal energy (kJ/mol)n = amount of the substance (mol)

Page 34: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•When 150 g of water changes from liquid to vapor phase, 339 kJ of energy is absorbed. Determine the experimental heat of vaporization of water, given that the molar mass, M, of water is 18.02 g/mol

•Answer:

Page 35: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Practice

•When 8.70 kJ of thermal energy is added to 2.50 mol of liquid methanol, all the methanol enters the vapor phase. Determine the experimental heat of vaporization of methanol.

Page 36: Thermal Energy Transfer in the Hydrosphere Section 2.3.

Phase Changes and Global Energy Transfer•Phase changes in the hydrologic cycle

play a role in global transfer of thermal energy

•The transfer of energy warms the air, which rises

•This can cause thunderstorms or hurricanes