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Thermochemistry Heat Transfer and Specific Heat Energy Changes in Chemical Re actions Calculating ∆H

Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

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Page 1: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Thermochemistry• Heat Transfer and Specific Heat• Energy Changes in Chemical React

ions• Calculating ∆H

Page 2: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Heat

DefinitionThe energy transferred between samples of matter due to differences in their temperature.

Standard SI Unit Joule (J)

Other Common Unit

Calorie (cal)A calorie is the quantity of heat that raises the temperature of 1 g of pure water 1°C.

1 calorie = 4.18 J

Page 3: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Heat Transfer

Heat transfer – the transfer of energy, in the form of heat, from material at a higher temperature to a material at a lower temperature.

The three methods of transferring heat are conduction, convection and radiation.

Page 4: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Conduction - What is it?

Conduction is the transfer of heat by the direct contact of particles of matter.

Conduction can occur in all three states of matter.

Page 5: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Conduction - How does it happen?

1. Where two particles are in contact there are lots of collisions between the particles of each.

2. The particles with greater kinetic energy transfer some of that energy to the particles with less kinetic energy.

3. As energy is transferred, the temperature of the warmer object decreases and the temperature of the cooler object increases.

Page 7: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Convection - What is it?

Convection is the transfer of heat by the actual motion of a fluid (liquid or gas) in the form of currents.

Convection does not occur in solids.

Convection currents are responsible for our weather. Warm air is less dense than cold air so warm air rises.

Page 8: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Examples of Convection

Page 9: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Radiation - What is it?

Radiation is heat transfer by electromagnetic waves.

Page 10: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Examples of Radiation

Page 11: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

More Examples of Heat Transfer

Page 12: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Specific Heat

Specific Heat is the quantity of heat required to raise the temperature of one gram of a substance by one degree Celsius.

Page 13: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Formula for Calculating Specific

Heat

C p q

mass T( )

q mass T ( ) C p

The equation can be rearranged algebraically to solve for the amount of energy released or absorbed.

The specific heat of water is 4.18 J/g•°C or 1.00 cal/g•°C.

Cp = specific heat

q = energy released or absorbed

ΔT= change in temperature

Page 14: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Which metal will absorb the most energy?

Aluminum has a specific heat of 0.900 J/g•°C. Lead has a specific heat of 0.13 J/g•°C. If equal masses of both metals are heated to 100°C, which metal will absorb the most energy?

The aluminum will absorb the most energy because it has a higher specific heat.

Page 15: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

1. The temperature of a piece of copper with a mass of 95.40 g changes from 25.0°C to 48.0°C when the metal absorbs 849 J of energy. What is the specific heat of copper?

C = 849 J

(95.40 g)(23.0 C) = 0.387

J

g Cp

q

mass T( )

C = 849 J

(95.40 g)(23.0 C) = 0.387

J

g Cp

q

mass T( )

Page 16: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

2. The temperature of an unknown piece of metal with a mass of 50.00 g changes from 30.0°C to 60.0°C when the metal absorbs 400.0 J of energy. What is the specific heat of the metal?

C J

(50.00 g)(30.0 C)

J

g Cp

q

mass T( ).

400

0 267

C J

(50.00 g)(30.0 C)

J

g Cp

q

mass T( ).

400

0 267

C J

(50.00 g)(30.0 C)

J

g Cp

q

mass T( ).

400

0 267

Page 17: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

3. How much energy is required to change the temperature of 10.00 g of water from 30.0°C to 55.0°C?

q mass T

( ) ) C = 10.00 g (25.0 C)(4.18 J

g C = 1045 J = 1050 J = 1.05 10 Jp

3

q mass T

( ) ) C = 10.00 g (25.0 C)(4.18 J

g C = 1045 J = 1050 J = 1.05 10 Jp

3

q mass T

( ) ) C = 10.00 g (25.0 C)(4.18 J

g C = 1045 J = 1050 J = 1.05 10 Jp

3

Page 18: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

A coffee-cup calorimeter is commonly used to determine the heat of a reaction at constant pressure or to calculate the specific heat of a metal.

Calorimetry is used to determine the amount of heat released or absorbed during a chemical or physical change.

Page 19: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Energy Changes in Chemical Reactions

One indication that a chemical reaction has occurred is a change in energy.

This change in energy may be in the form of heat, light or sound.

Page 20: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Thermochemical Equations

A thermochemical equation is an equation that includes the heat change.

C2H5OH(l) + 3O2(g) → 2CO2(g) + 3H2O(l) + 1367 kJ

Page 21: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Heat of Reaction, ΔH

The heat of reaction (ΔH) (also called the enthalpy of reaction) is the quantity of energy absorbed or released as heat during a chemical reaction.

Page 22: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Heat of Reaction, ΔH

If ΔH is negative, the reaction is exothermic and energy is being released. However, when heat is shown as a “product” in an equation, it is expressed as an absolute value. Exothermic reactions are more common in nature.

CaO(s) + H2O(l) → Ca(OH)2(s) ΔH = -65.2 kJ

CaO(s) + H2O(l) → Ca(OH)2(s) + 65.2 kJ

Page 23: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Heat of Reaction, ΔH

If ΔH is positive, the reaction is endothermic and energy is being absorbed.

2NaHCO3(s) → 2Na2CO3(s) + H2O(g) + CO2(g) ΔH = 129 kJ

2NaHCO3(s) + 129 kJ → 2Na2CO3(s) + H2O(g) + CO2(g)

Page 24: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

For each equation listed below, determine the ΔH and type of reaction (endothermic or exothermic).

C(s) + O2(g) → CO2(g) + 393.51 kJ

CH4(g) + 2O2(g) → CO2(g) + 2H2O(l) + 890.31 kJ

CaCO3(s) + 176 kJ → CaO(s) + CO2(g)

ΔH = -393.51 kJ; exothermic

ΔH = -890.31 kJ; exothermic

ΔH = +176 kJ; endothermic

Page 25: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Interpreting Reaction Progress Diagrams

Potential Energy of the Reactants Activation Energy of the Forward Reaction Potential Energy of the Activated Complex Heat of Reaction (∆H) Potential Energy of the Products Activation Energy of Reverse Reaction

ABC+ E C

DE

C C-E or B-D

Page 26: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Heat of Combustion (ΔHc)

The heat of combustion (ΔHc) is the energy released by the complete combustion of one mole of a substance.

C3H8(g) + 5O2(g) → 3CO2(g) + 4H2O(l) ΔHc = -2219.2 kJ/mol

Note: In this reaction the heat of combustion and the heat of reaction would be the same since only one mole of C3H8 is being combusted.

Page 27: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Heat of Formation (ΔHf)

The heat of formation (ΔHf) is the energy absorbed or released in the formation of one mole a compound from its elements in their standard state.

H2(g) + ½O2(g) → H2O(l) ΔHf = -285.8 kJ/mol

What would be the heat of reaction for the reverse reaction?+285.8 kJ/mol

What would be the heat of reaction for the following reaction?

2H2(g) + O2(g) → 2H2O(l) 2(-285.8 kJ) = -571.6 kJ

Page 28: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Stoichiometrical Calculations1. Use the equation below to

calculate the kilojoules of heat required to decompose 2.24 mol NaHCO3.

2NaHCO3(s) + 129 kJ → 2Na2CO3(s) + H2O(g) +CO2(g)

Page 29: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Stoichiometrical Calculations2. Use the equation below to

determine the amount of heat released when 100.0 g of calcium oxide reacts with excess water.

CaO(s) + H2O(l) → Ca(OH)2(s) + 65.2 kJ

Page 30: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Stoichiometrical Calculations3. The heat of combustion for

ethane (C2H4) is -1390 kJ/mol. Calculate the amount of heat produced when 4.79 g C2H4 reacts with excess oxygen.

C2H4(g) + 3O2(g) → 2CO2(g) + 2H2O(l) + 1390 kJ

Page 31: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

Hess’s Law

There are several different ways in which the enthalpy change can be calculated from a reaction.

The first method we are going to look at is called Hess’s Law.

Hess’s Law states that the overall enthalpy change in a reaction is equal to the sum of the enthalpy changes for the individual steps in the process.

Page 32: Heat Transfer and Specific Heat Heat Transfer and Specific Heat Energy Changes in Chemical Reactions Energy Changes in Chemical Reactions Calculating ∆H

General Principles for Combining

Thermochemical Equations1. If a reaction is reversed, the sign of ∆H is also reversed.

2. If the coefficients in a balanced equation are multiplied by an integer, the value of ∆H is also multiplied by the same integer.