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Stoichiometry

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Title: Stoichiometry


1
Stoichiometry Ch. 3
  • AP/IB Chemistry
  • Chandler High School
  • Mr. Root

2
Stoichiometry
  • A. Stoichiometry - the study of quantities of
    substances consumed and produced in chemical
    reactions.
  • 1. Atomic mass - the average mass of an atom of
    an element in atomic mass units (amu)
  • a. Atomic masses are based on 12C ("carbon
    twelve"), which is assigned a value of exactly
    12 atomic mass units.
  • b. The atomic masses of other elements are
    determined by comparison to 12C.

3
1. Atomic Mass
  • c. Mass spectrometer - currently best method for
    determination of atomic masses of atoms
  • - Procedure
  • - atoms or molecules are placed in a beam of
    high-speed electrons (knocks electrons off the
    atoms or molecules giving them a positive charge
    - cations)
  • - an electric field is then applied accelerating
    these cations which causes each cation to create
    a magnetic field
  • - cations pass through an applied magnetic field
  • - cations with the least mass are deflected more
    than heavier cations and masses are determined by
    comparing amounts of deflection
  • e.g. If , in a mass spectrometer, 13C is found to
    have a mass 1.0836 times that of 12C, then the
    atomic mass of 13C 1.0836 (12 amu) 13.003 amu

4
1. Atomic Mass
  • The mass spectrometer can also be used to
    determine the isotopic composition of an element.
    When a sample of an element is placed in a mass
    spectrometer, a mass spectrum can be obtained
    which indicates the relative amounts of the
    various isotopes present in the sample.

5
1. Atomic Mass
  • The average mass of an atom (or mole) of an
    element is the sum of the fractions of each
    isotope times their mass.
  • e.g. Naturally occurring carbon is composed of
    two isotopes, 12C (98.89) and 13C (1.11). The
    average atomic mass for an atom of carbon (
    .9889 x 12 amu) ( .0111 x 13.003) 12.01 amu.

6
2. The Mole
  • 2. The Mole (abbrev. mol) - SI unit for the
    amount of a substance and is equal to the number
    of atoms in exactly 12 grams of pure 12C.
  • - Mass spectrometry has determined this number
    to be 6.02214 x 1023 (Avogadro's number)
  • (We will use 4 sig.fig 6.022 x 1023).

7
2. The Mole
  • a. Calculations involving the mole
  • - calculate moles from mass and vice versa
  • - calculate mass from atoms and vice versa

8
3. Molar Mass
  • 3. Molar mass - the mass in grams of one mole of
    a substance( equals the atomic mass in grams)
  • - be able to calculate the molar mass of atoms,
    ions or molecules or numbers of atoms, ions or
    molecules from moles or vice versa

9
4. Mass Percent Composition
  • 4. Mass percent composition - the percent
    composition of a substance by mass
  • Sample Problem What is the percent composition
    of glucose (C6H12O6)

10
5. Determining the Formula of a Compound
  • Empirical formula - lowest whole number ratio of
    the atoms in a compound
  • - Determination from percent composition data
  • Step 1 Determine mass composition (if not
    given) from percent composition (assume 100 g
    and then percents convert to grams)
  • Step 2 Determine moles of each element in the
    compound.
  • Step 3 Determine the lowest whole number
    ratio of each element in the compound
    (empirical formula)

11
Empirical Formula
12
Empirical Formula
  • - Determination of empirical formula from
    combustion data
  • - Use stoichiometry to determine the grams of
    C and H from the balanced chemical equation (if
    the combusted substance contains oxygen,
    determine the mass of oxygen from the mass of
    the original compound)

13
Empirical Formula
  • Sample problem A substance contains only
    carbon, hydrogen and oxygen. When 0.510 g of this
    substance is burned, 1.122 g of CO2 and 0.612 g
    of H2O are produced. What is the empirical
    formula of this compound?
  • Step 1 Determine moles of C and H
  • mol C 1.122 g CO2 (1 mol CO2/44.01g)
    0.02549 mol CO2 (1mol C/1 mol CO2) .02549 mol C
  • mol H 0.612 g H2O (1 mol H2O/18.02g) .0354
    mol H2O(2 mol H/1mol H2O) .0708 mol H
  • Step 2 Determine mass of C, H and O
  • Mass C .02549 mol C (12.01 g/mol C) 0.3061
    g C
  • Mass H .0708 mol H(1.01g/mol H) .0715 g H
  • Mass O total mass of cpd - (mass C H)
    0.510 - (0.3061 .0715) .0784 g O
  • Step 3 - Determine empirical formula as in above
    problem

14
Molecular Formula
  • b. Molecular formulas - the actual ratio of the
    atoms of elements in a compound and are whole
    number multiples of their empirical formulas.
  • For example if the molecular formula of a
    compound was N2O4, the empirical formula would be
    NO2. In this case the molecular formula is 2
    times the empirical formula ( NO2 x 2 N2O4 ).
    The mass of the molecular formula is necessarily
    also 2 times that of the mass of the empirical
    formula. This relationship can then be used to
    determine the molecular formula of a compound if
    the empirical formula and molecular mass of the
    compound are known. Take a look at a sample
    problem.

15
Molecular Formula
16
6. Chemical Equations
  • 6. Chemical Equations - represent what happens in
    a chemical reaction
  • a. reactant ? products (read "Reactants yield
    products")
  • b. conservation of atoms (mass) - atoms are
    neither created nor destroyed in chemical
    reactions, they are recombined to form different
    substances
  • - mass is neither created nor destroyed chemical
    reactions (as opposed to nuclear reactions)
  • - chemical reactions must therefore be balanced
    - have same kinds and numbers of atoms on both
    sides of the yields sign (?)

17
6. Chemical Equations
  • c. The physical states of the substances involved
    in a chemical reaction are represented by symbols
  • (aq) - aqueous (dissolved in water)
  • (g) - gas
  • (l) - liquid
  • (s) - solid

18
Balancing Chemical Equations
  • 7. Balancing chemical equations - usually by
    inspection
  • - it helps to do the most complex substance
    first
  • - never change the correct formulas of reactants
    or products (change the amounts of the substances
    represented, do not change the substances)
  • - balance by placing coefficients in front of
    the reactant or product species

19
8. Stoichiometric Calculations
  • 8. Stoichiometric Calculations Amounts of
    Reactants and Products
  • a. The following diagram represents the basic
    conversions used in stoichiometry

20
8. Stoichiometric Calculations
  • Calculations between moles and mass and moles
    and numbers of particles have already been
    covered (moles and volume conversion will be
    covered later). The only new thing here is the
    use of the mole ratio in a balanced equation to
    convert moles of one substance (known) to moles
    of another (unknown)

21
  • Sample From the balanced equation for the
    Haber process (N2 3H2 ? 2 NH3) we see that
    one mole of nitrogen is needed for every three
    moles of hydrogen present. How many moles of
    nitrogen are needed if 1.2 moles of hydrogen are
    present?

22
Limiting Reactant
  • 9. Calculations Involving a Limiting Reactant.
  • a. Stoichiometric quantities - the exact amounts
    of reactants needed so that no amount of any
    reactant will be left unused
  • b. Limiting Reactant - a reactant that there is
    proportionally less of so that it is used up
    first and limits the amount of product that can
    be produced
  • - you must first determine which reactant is
    the limiting reactant when doing stoichiometry
    problems involving limiting reactants
  • - to determine which reactant is limiting
    arbitrarily choose one reactant and use the mole
    ratio of reactants to see if you have an excess
    or not of the other reactant

23
Limiting Reactant
  • - e.g. Lets say you have 100.0 g of hydrogen and
    200.0 g of nitrogen and you are going to combine
    them to form ammonia according to the Haber
    Process
  • N2 3H2 ? 2NH3
  • You can start with either the 100.0 g of H2, or
    the 200.0 g of N2 and convert to the other
    reactant. Starting with grams of N2 and
    converting to moles of H2
  • Converting grams of H2 to moles H2

24
Limiting Reactant
  • Since the 200.0 g of N2 equates to a smaller
    quantity of H2 than what is available, N2 is the
    limiting reactant. Or, to put it another way,
    since the 100.0g of H2 present is much more than
    needed for the 200.0 g of N2, H2 is the excess
    reactant.

25
Limiting Reactant
  • c. Excess reactant -opposite of limiting reactant
    - some will remain at the completion of a
    reaction
  • d. Theoretical yield - the amount of product a
    reaction should yield if 100 of the limiting
    reactant is converted into the product
  • e. Actual yield - the amount of product that is
    actually produced when the reaction takes place
  • f. Percent yield - a measure of the efficiency of
    a chemical reaction or process
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