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Chemistry 068, Chapter 8
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Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Jan 18, 2018

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Amos Newton

Moles and Chemical Equations (Cont’d) For example: 2A + B 2  2AB –Ratios will be the same at both single molecule and mole level. –2 molecules A and 1 molecule B 2 makes 2 molecules AB. –Likewise for moles, 2 moles A and 1 mole B 2 makes 2 moles AB. –This ratio will be consistent even if the number of moles or molecules varies.
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Page 1: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Chemistry 068, Chapter 8

Page 2: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Moles and Chemical Equations

• Chemical equations can be viewed in terms of molecules or in terms of moles.

• The coefficients in the chemical equations give the ratios of reactants and products.

• These ratios are the ratio of molecules at the microscopic (single molecule) level and the ratio of moles at the macroscopic (real world) level.

• These ratios are useful in problem solving.

Page 3: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Moles and Chemical Equations (Cont’d)

• For example:2A + B2 2AB– Ratios will be the same at both single

molecule and mole level.– 2 molecules A and 1 molecule B2 makes 2

molecules AB.– Likewise for moles, 2 moles A and 1 mole B2

makes 2 moles AB.– This ratio will be consistent even if the

number of moles or molecules varies.

Page 4: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Moles and Chemical Equations Problems

• Consider the reaction N2 + 3H2 2NH3

– How many moles of NH3 are formed when 1mol N2 and 3mol H2 react?

– How many moles of NH3 are formed when 2.3mol N2 and 6.9mol H2 react?

– How many moles of N2 and how many of H2 are needed to produce 3 moles of NH3?

Page 5: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Balanced Chemical Equations and Conservation of Mass

• Recall that the law of conservation of mass requires that the total mass of products and reactants in a chemical reaction must be equal.– This is because the type and number of each

atom is the same before and after a reaction.

Page 6: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Stoichiometry

• Stoichiometry calculations use chemical equations to determine quantitative relationships between products and reactants.– In practice, you will often need to go back and

forth between moles and grams.– You can use the coefficients in a balanced

chemical equation as the mole to mole ratio between substances in the reaction.

Page 7: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Stoichiometry Problems• Consider the following reaction:

HNO2 NO + HNO3 + H2O

– Is the reaction correctly balanced?

– What mass of HNO2 is needed to produce 5.0moles of NO?

– How many moles of HNO3 would be produced from the same mass?

– How many moles of H2O?

Page 8: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Stoichiometry Problems (Cont’d)

• 3HNO2 2NO + HNO3 + H2O

– How many molecules of H2O would be produced by 25.0g of HNO2?

– How many of NO and HNO3?

Page 9: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Stoichiometry Problems (Cont’d)

• 3HNO2 2NO + HNO3 + H2O

– How many grams of NO, HNO3, and H2O are produced when 50.0g of HNO2 react fully?

Page 10: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Stoichiometry Problems (Cont’d)

• 3HNO2 2NO + HNO3 + H2O

– What mass of HNO2 is needed to produce 15.0g of NO?

– What mass of HNO3 and H2O would be produced?

Page 11: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

The Limiting Reagent Concept

• Many times the amounts you work with won’t be in perfect ratios according to your chemical equation.

• In such cases you will run out of one reactant before you do the other – the reactant you run out of is the limiting reagent.

Page 12: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

The Limiting Reagent Concept (Cont’d)

• The sandwich analogy.– Suppose you make a ham sandwich by using

two slices of bread and one slice of ham.– You would write the following “equation”:2Bread + 1Ham 1Sandwich

Page 13: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

The Limiting Reagent Concept (Cont’d)

• You need twice as much bread as ham to make sandwiches. If you didn’t have your supplies in just the right ratio you’d have either bread or ham left over.

• Reactions work the same way.

Page 14: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

The Limiting Reagent Concept (Cont’d)

• Since you use up reactants at different rates (coefficients) you may run out of the one you actually have more of to start with.

• When a reactant is listed as being “in excess” it means there is much, much, more of it than any other reactant.– This means that it is not the limiting reagent –

another reactant is limiting.

Page 15: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

The Limiting Reagent Concept (Cont’d)

• For example, consider the following reaction.2A + B2 2AB

• In each of the following cases identify the limiting reagent and determine how many moles AB you produce.– 2.0mol A, 1.0mol B2.

– 3.0mol A, 2.0mol B2.

– 3.5mol A, 1.2mol B2.

– Excess A, 1.0mol B2.

– 1.0mol A, excess B2.

Page 16: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Limiting Reagent Problems

• Consider the following reaction:2NaOH(aq) + Cl2(g) NaCl(aq) + NaClO(aq) + H2O(l)

– If 1.23mol NaOH reacts with 1.47mol Cl2, which is limiting? How much of each is there after the reaction?

– If 2.47mol NaOH reacts with 1.32mol Cl2?

Page 17: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Limiting Reagent Problems (Cont’d)

• Consider the following reaction:2NaOH(aq) + Cl2(g) NaCl(aq) + NaClO(aq) + H2O(l)

– If 54.0g NaOH reacts with 42.0g Cl2, which is limiting? How much of each is there after the reaction?

– If 19.0g NaOH reacts with 113g Cl2?

Page 18: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Percent Yield

• The theoretical yield is the maximum amount of product that could be produced from a given amount of reactants assuming no losses.

• Sometimes a reaction doesn’t give the full amount predicted as the theoretical yield.– The actual amount of product produced is

called the actual yield or experimental yield.– Sometimes it is simply called the yield.

Page 19: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Percent Yield (Cont’d)

• In fact, real reactions rarely produce the full amount predicted by the theoretical yield.– Product can be lost during purification or

during transfer from one container to another.– Side reactions can also occur that create

different final products.• We define the % Yield as:

100%*(actual yield)/(theoretical yield)– Should be less than or equal to 100%.

Page 20: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Percent Yield Problems• Consider the following reaction:

2SO2 + O2 2SO3

– What is the theoretical yield, in grams, of SO3 if 20.0g of SO2 with 32.0g of O2?

– What mass would be produced if there was only a 80.0% yield?

– What would the % yield be if only 10.0g were produced?

Page 21: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Exothermic vs. Endothermic Phase Changes

• An endothermic phase change requires an input of energy.– For example, melting or boiling.

• An exothermic phase change releases energy.– For example, freezing or condensation.

• Heat is the type of energy used in either sort of change of state.

Page 22: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Heat

• Heat is the energy flow into or out of a system due to a temperature difference between a thermodynamic system and its surroundings.

• It is given the symbol Q.• Heat can only flow between systems in thermal

contact.• Heat flows to attain thermal equilibrium (equal

temperature).– Thus it flows from high to low temperature.

Page 23: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Enthalpy• Enthalpy, given the symbol H, is an extensive

(depends on amount) property of a substance that can be used to obtain the heat absorbed of released as part of a chemical reaction.

• Enthalpy is a state function and as such depends only on its present state (such as temperature or pressure) rather than the path used to get there.

• The heat and enthalpy change of a process are usually equal.– Thus, in general, the terms heat and enthalpy are

used interchangeably.

Page 24: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Enthalpy of Reaction• Is the change in energy for a given chemical

reaction at a given temperature and pressure.• Usually you are interested in the change in

enthalpy for a reaction, called a delta, denoted by ΔH.

• ΔH = ΔHProducts – ΔHReactants

• Remember, enthalpy is independent of path.• Enthalpy is related to heat by:

ΔH = qp

• Where qp is heat at constant pressure.

Page 25: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Thermochemical Equations

• Thermochemical equations are chemical equations that include an enthalpy of reaction.

• The enthalpy of reaction is written directly after the chemical equation.

• For example:A(g) + 2B(s) AB2(s); ΔH = -450kJ

Page 26: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Manipulating Thermochemical Equations – Stoichiometry and

Heat of Reaction• The ΔH for a reaction assumes that the listed

moles react.• More or less moles will change ΔH accordingly.• Reversing a reaction reverses the sign of ΔH.• If twice as many moles react you will have twice

as much energy released.• If three times then three times the energy, and

so forth.

Page 27: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Manipulating Thermochemical Equations – Stoichiometry and

Heat of Reaction (Cont’d)• For example, consider the following

reaction:A + 2B AB2; ΔH = -50.0kJ

• If 1 mole A and 2 moles B react, then ΔH = -50.0

• If twice as many moles react, ΔH = -100kJ.• The reverse reaction would be:

AB2 A + 2B; ΔH = +50.0kJ

Page 28: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Heat of Reaction Problems

• Consider the following reaction:A + 2B AB2; ΔH = -50.0kJ• How much heat is evolved when 0.050mol of A

reacts with 0.10mol B?

• How much heat is evolved when 1.2mol of A reacts with 1.2mol B? Is there a limiting reagent?

Page 29: Chemistry 068, Chapter 8. Moles and Chemical Equations Chemical equations can be viewed in terms of molecules or in terms of moles. The coefficients in.

Heat of Reaction Problems (Cont’d)

• Consider the following reaction:2H2(g) + O2(g) 2H2O(g); ΔH = -484kJ

• How much heat is evolved when 10.0g hydrogen reacts with excess oxygen?