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1
Chemical Composition
Chapter 8
2
Atomic Masses
• Balanced equation tells us the relative numbers
of molecules of reactants and products
C + O2  CO2
1 atom of C reacts with 1 molecule of O2
to make 1 molecule of CO2
• If I want to know how many O2 molecules I will
need or how many CO2 molecules I can make, I
will need to know how many C atoms are in the
sample of carbon I am starting with
3
Atomic Masses
• Dalton used the percentages of elements in
compounds and the chemical formulas to deduce
the relative masses of atoms
• Unit is the amu.
– atomic mass unit
– 1 amu = 1.66 x 10-24g
• We define the masses of atoms in terms of atomic
mass units
– 1 Carbon atom = 12.01 amu,
– 1 Oxygen atom = 16.00 amu
– 1 O2 molecule = 2(16.00 amu) = 32.00 amu
4
Atomic Masses
• Atomic masses allow us to convert weights
into numbers of atoms
If our sample of carbon weighs 3.00 x 1020 amu we
will have 2.50 x 1019 atoms of carbon
atoms
C
10
x
2.50
amu
12.01
atom
C
1
x
amu
10
x
3.00 19
20

Since our equation tells us that 1 C atom reacts
with 1 O2 molecule, if I have 2.50 x 1019 C
atoms, I will need 2.50 x 1019 molecules of O2
5
Example #1
• Determine the mass of 1 Al atom
1 atom of Al = 26.98 amu
• Use the relationship as a conversion factor
amu
2024
atom
Al
1
amu
26.98
x
atoms
Al
75 
Calculate the Mass (in amu) of 75 atoms of Al
6
Chemical Packages - Moles
• We use a package for atoms and molecules
called a mole
• A mole is the number of particles equal to the
number of Carbon atoms in 12 g of C-12
• One mole = 6.022 x 1023 units
• The number of particles in 1 mole is called
Avogadro’s Number
• 1 mole of C atoms weighs 12.01 g and has 6.02 x 1023 atoms
7
Figure 8.1: All these samples of pure
elements contain the same number (a
mole) of atoms: 6.022 x 1023 atoms.
8
Figure 8.2: One-mole samples of iron
(nails), iodine crystals, liquid mercury, and
powdered sulfur.
9
Example #2
 Use the Periodic Table to determine the mass
of 1 mole of Al
1 mole Al = 26.98 g
 Use this as a conversion factor for grams-to-
moles
Al
mol
0.371
g
26.98
Al
mol
1
x
Al
g
10.0 
Compute the number of moles
and number of atoms in 10.0 g of Al
10
 Use Avogadro’s Number to determine the
number of atoms in 1 mole
1 mole Al = 6.02 x 1023 atoms
 Use this as a conversion factor for moles-to-
atoms
Example #2
Compute the number of moles
and number of atoms in 10.0 g of Al
11
 Use Avogadro’s Number to determine the
number of atoms in 1 mole
1 mole Al = 6.02 x 1023 atoms
 Use this as a conversion factor for atoms-to-
moles
Al
mol
0.370
atoms
10
x
6.02
Al
mol
1
x
atoms
Al
10
x
2.23 23
23

Compute the number of moles
and mass of 2.23 x 1023 atoms of Al
Example #3
12
 Use the Periodic Table to determine the mass
of 1 mole of Al
1 mole Al = 26.98 g
 Use this as a conversion factor for moles-to-
grams
Al
g
9.99
Al
mol
1
g
26.98
x
Al
mol
0.370 
Compute the number of moles
and mass of 2.23 x 1023 atoms of Al
Example #3
13
Molar Mass
• The molar mass is the mass in grams of one
mole of a compound
• The relative weights of molecules can be
calculated from atomic masses
water = H2O = 2(1.008 amu) + 16.00 amu
= 18.02 amu
• 1 mole of H2O will weigh 18.02 g, therefore the
molar mass of H2O is 18.02 g
• 1 mole of H2O will contain 16.00 g of oxygen and
2.02 g of hydrogen
14
Percent Composition
• Percentage of each element in a compound
– By mass
• Can be determined from
 the formula of the compound or
 the experimental mass analysis of the compound
• The percentages may not always total to 100%
due to rounding
100%
whole
part
Percentage 

15
 Determine the mass of each element in 1
mole of the compound
2 moles C = 2(12.01 g) = 24.02 g
6 moles H = 6(1.008 g) = 6.048 g
1 mol O = 1(16.00 g) = 16.00 g
 Determine the molar mass of the compound
by adding the masses of the elements
1 mole C2H5OH = 46.07 g
Determine the Percent Composition
from the Formula C2H5OH
Example #4
16
 Divide the mass of each element by the molar
mass of the compound and multiply by 100%
52.14%C
100%
46.07g
24.02g


13.13%H
100%
46.07g
6.048g


34.73%O
100%
46.07g
16.00g


Determine the Percent Composition
from the Formula C2H5OH
Example #4
17
Empirical Formulas
• The simplest, whole-number ratio of atoms in a
molecule is called the Empirical Formula
– can be determined from percent composition or
combining masses
• The Molecular Formula is a multiple of the
Empirical Formula
% A mass A (g) moles A
100g MMA
% B mass B (g) moles B
100g MMB
moles A
moles B
18
 Find the greatest common factor (GCF) of the
subscripts
factors of 20 = (10 x 2), (5 x 4)
factors of 12 = (6 x 2), (4 x 3)
GCF = 4
 Divide each subscript by the GCF to get the empirical
formula
C20H12 = (C5H3)4
Empirical Formula = C5H3
Determine the Empirical Formula of
Benzopyrene, C20H12
Example #5
19
 Convert the percentages to grams by
assuming you have 100 g of the compound
– Step can be skipped if given masses
47gC
100g
47gC
100g 

47gO
100g
47gO
100g 
 6.0gH
100g
6.0gH
100g 

Determine the Empirical Formula of
Acetic Anhydride if its Percent Composition is
47% Carbon, 47% Oxygen and 6.0% Hydrogen
Example #6
20
 Convert the grams to moles
C
mol
3.9
12.01g
C
mol
1
C
47g 

O
mol
2.9
16.00g
O
mol
1
O
g
47 

H
mol
6.0
1.008g
H
mol
1
H
g
6.0 

Determine the Empirical Formula of
Acetic Anhydride if its Percent Composition is
47% Carbon, 47% Oxygen and 6.0% Hydrogen
Example #6
21
 Divide each by the smallest number of moles
1.3
2.9
C
mol
3.9 

1
2.9
O
mol
2.9 

2
2.9
H
mol
6.0 

Determine the Empirical Formula of
Acetic Anhydride if its Percent Composition is
47% Carbon, 47% Oxygen and 6.0% Hydrogen
Example #6
22
 If any of the ratios is not a whole number, multiply all
the ratios by a factor to make it a whole number
– If ratio is ?.5 then multiply by 2; if ?.33 or ?.67 then
multiply by 3; if ?.25 or ?.75 then multiply by 4
4
3
x
1.3
2.9
C
mol
3.9 


3
3
x
1
2.9
O
mol
2.9 


6
3
x
2
2.9
H
mol
6.0 


Multiply all the
Ratios by 3
Because C is 1.3
Determine the Empirical Formula of
Acetic Anhydride if its Percent Composition is
47% Carbon, 47% Oxygen and 6.0% Hydrogen
Example #6
23
° Use the ratios as the subscripts in the
empirical formula
4
3
x
1.3
2.9
C
mol
3.9 


3
3
x
1
2.9
O
mol
2.9 


6
3
x
2
2.9
H
mol
6.0 


C4H6O3
Determine the Empirical Formula of
Acetic Anhydride if its Percent Composition is
47% Carbon, 47% Oxygen and 6.0% Hydrogen
Example #6
24
Molecular Formulas
• The molecular formula is a multiple of the
empirical formula
• To determine the molecular formula you need to
know the empirical formula and the molar mass
of the compound
25
 Determine the empirical formula
• May need to calculate it as previous
C5H3
 Determine the molar mass of the empirical
formula
5 C = 60.05 g, 3 H = 3.024 g
C5H3 = 63.07 g
Determine the Molecular Formula of Benzopyrene
if it has a molar mass of 252 g and an
empirical formula of C5H3
Example #7
26
 Divide the given molar mass of the
compound by the molar mass of the
empirical formula
– Round to the nearest whole number
4
07
.
63
252

g
g
Determine the Molecular Formula of Benzopyrene
if it has a molar mass of 252 g and an
empirical formula of C5H3
Example #7
27
 Multiply the empirical formula by the calculated
factor to give the molecular formula
(C5H3)4 = C20H12
Determine the Molecular Formula of Benzopyrene
if it has a molar mass of 252 g and an
empirical formula of C5H3
Example #7

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Zumdahl Chapter 8.ppt

  • 2. 2 Atomic Masses • Balanced equation tells us the relative numbers of molecules of reactants and products C + O2  CO2 1 atom of C reacts with 1 molecule of O2 to make 1 molecule of CO2 • If I want to know how many O2 molecules I will need or how many CO2 molecules I can make, I will need to know how many C atoms are in the sample of carbon I am starting with
  • 3. 3 Atomic Masses • Dalton used the percentages of elements in compounds and the chemical formulas to deduce the relative masses of atoms • Unit is the amu. – atomic mass unit – 1 amu = 1.66 x 10-24g • We define the masses of atoms in terms of atomic mass units – 1 Carbon atom = 12.01 amu, – 1 Oxygen atom = 16.00 amu – 1 O2 molecule = 2(16.00 amu) = 32.00 amu
  • 4. 4 Atomic Masses • Atomic masses allow us to convert weights into numbers of atoms If our sample of carbon weighs 3.00 x 1020 amu we will have 2.50 x 1019 atoms of carbon atoms C 10 x 2.50 amu 12.01 atom C 1 x amu 10 x 3.00 19 20  Since our equation tells us that 1 C atom reacts with 1 O2 molecule, if I have 2.50 x 1019 C atoms, I will need 2.50 x 1019 molecules of O2
  • 5. 5 Example #1 • Determine the mass of 1 Al atom 1 atom of Al = 26.98 amu • Use the relationship as a conversion factor amu 2024 atom Al 1 amu 26.98 x atoms Al 75  Calculate the Mass (in amu) of 75 atoms of Al
  • 6. 6 Chemical Packages - Moles • We use a package for atoms and molecules called a mole • A mole is the number of particles equal to the number of Carbon atoms in 12 g of C-12 • One mole = 6.022 x 1023 units • The number of particles in 1 mole is called Avogadro’s Number • 1 mole of C atoms weighs 12.01 g and has 6.02 x 1023 atoms
  • 7. 7 Figure 8.1: All these samples of pure elements contain the same number (a mole) of atoms: 6.022 x 1023 atoms.
  • 8. 8 Figure 8.2: One-mole samples of iron (nails), iodine crystals, liquid mercury, and powdered sulfur.
  • 9. 9 Example #2  Use the Periodic Table to determine the mass of 1 mole of Al 1 mole Al = 26.98 g  Use this as a conversion factor for grams-to- moles Al mol 0.371 g 26.98 Al mol 1 x Al g 10.0  Compute the number of moles and number of atoms in 10.0 g of Al
  • 10. 10  Use Avogadro’s Number to determine the number of atoms in 1 mole 1 mole Al = 6.02 x 1023 atoms  Use this as a conversion factor for moles-to- atoms Example #2 Compute the number of moles and number of atoms in 10.0 g of Al
  • 11. 11  Use Avogadro’s Number to determine the number of atoms in 1 mole 1 mole Al = 6.02 x 1023 atoms  Use this as a conversion factor for atoms-to- moles Al mol 0.370 atoms 10 x 6.02 Al mol 1 x atoms Al 10 x 2.23 23 23  Compute the number of moles and mass of 2.23 x 1023 atoms of Al Example #3
  • 12. 12  Use the Periodic Table to determine the mass of 1 mole of Al 1 mole Al = 26.98 g  Use this as a conversion factor for moles-to- grams Al g 9.99 Al mol 1 g 26.98 x Al mol 0.370  Compute the number of moles and mass of 2.23 x 1023 atoms of Al Example #3
  • 13. 13 Molar Mass • The molar mass is the mass in grams of one mole of a compound • The relative weights of molecules can be calculated from atomic masses water = H2O = 2(1.008 amu) + 16.00 amu = 18.02 amu • 1 mole of H2O will weigh 18.02 g, therefore the molar mass of H2O is 18.02 g • 1 mole of H2O will contain 16.00 g of oxygen and 2.02 g of hydrogen
  • 14. 14 Percent Composition • Percentage of each element in a compound – By mass • Can be determined from  the formula of the compound or  the experimental mass analysis of the compound • The percentages may not always total to 100% due to rounding 100% whole part Percentage  
  • 15. 15  Determine the mass of each element in 1 mole of the compound 2 moles C = 2(12.01 g) = 24.02 g 6 moles H = 6(1.008 g) = 6.048 g 1 mol O = 1(16.00 g) = 16.00 g  Determine the molar mass of the compound by adding the masses of the elements 1 mole C2H5OH = 46.07 g Determine the Percent Composition from the Formula C2H5OH Example #4
  • 16. 16  Divide the mass of each element by the molar mass of the compound and multiply by 100% 52.14%C 100% 46.07g 24.02g   13.13%H 100% 46.07g 6.048g   34.73%O 100% 46.07g 16.00g   Determine the Percent Composition from the Formula C2H5OH Example #4
  • 17. 17 Empirical Formulas • The simplest, whole-number ratio of atoms in a molecule is called the Empirical Formula – can be determined from percent composition or combining masses • The Molecular Formula is a multiple of the Empirical Formula % A mass A (g) moles A 100g MMA % B mass B (g) moles B 100g MMB moles A moles B
  • 18. 18  Find the greatest common factor (GCF) of the subscripts factors of 20 = (10 x 2), (5 x 4) factors of 12 = (6 x 2), (4 x 3) GCF = 4  Divide each subscript by the GCF to get the empirical formula C20H12 = (C5H3)4 Empirical Formula = C5H3 Determine the Empirical Formula of Benzopyrene, C20H12 Example #5
  • 19. 19  Convert the percentages to grams by assuming you have 100 g of the compound – Step can be skipped if given masses 47gC 100g 47gC 100g   47gO 100g 47gO 100g   6.0gH 100g 6.0gH 100g   Determine the Empirical Formula of Acetic Anhydride if its Percent Composition is 47% Carbon, 47% Oxygen and 6.0% Hydrogen Example #6
  • 20. 20  Convert the grams to moles C mol 3.9 12.01g C mol 1 C 47g   O mol 2.9 16.00g O mol 1 O g 47   H mol 6.0 1.008g H mol 1 H g 6.0   Determine the Empirical Formula of Acetic Anhydride if its Percent Composition is 47% Carbon, 47% Oxygen and 6.0% Hydrogen Example #6
  • 21. 21  Divide each by the smallest number of moles 1.3 2.9 C mol 3.9   1 2.9 O mol 2.9   2 2.9 H mol 6.0   Determine the Empirical Formula of Acetic Anhydride if its Percent Composition is 47% Carbon, 47% Oxygen and 6.0% Hydrogen Example #6
  • 22. 22  If any of the ratios is not a whole number, multiply all the ratios by a factor to make it a whole number – If ratio is ?.5 then multiply by 2; if ?.33 or ?.67 then multiply by 3; if ?.25 or ?.75 then multiply by 4 4 3 x 1.3 2.9 C mol 3.9    3 3 x 1 2.9 O mol 2.9    6 3 x 2 2.9 H mol 6.0    Multiply all the Ratios by 3 Because C is 1.3 Determine the Empirical Formula of Acetic Anhydride if its Percent Composition is 47% Carbon, 47% Oxygen and 6.0% Hydrogen Example #6
  • 23. 23 ° Use the ratios as the subscripts in the empirical formula 4 3 x 1.3 2.9 C mol 3.9    3 3 x 1 2.9 O mol 2.9    6 3 x 2 2.9 H mol 6.0    C4H6O3 Determine the Empirical Formula of Acetic Anhydride if its Percent Composition is 47% Carbon, 47% Oxygen and 6.0% Hydrogen Example #6
  • 24. 24 Molecular Formulas • The molecular formula is a multiple of the empirical formula • To determine the molecular formula you need to know the empirical formula and the molar mass of the compound
  • 25. 25  Determine the empirical formula • May need to calculate it as previous C5H3  Determine the molar mass of the empirical formula 5 C = 60.05 g, 3 H = 3.024 g C5H3 = 63.07 g Determine the Molecular Formula of Benzopyrene if it has a molar mass of 252 g and an empirical formula of C5H3 Example #7
  • 26. 26  Divide the given molar mass of the compound by the molar mass of the empirical formula – Round to the nearest whole number 4 07 . 63 252  g g Determine the Molecular Formula of Benzopyrene if it has a molar mass of 252 g and an empirical formula of C5H3 Example #7
  • 27. 27  Multiply the empirical formula by the calculated factor to give the molecular formula (C5H3)4 = C20H12 Determine the Molecular Formula of Benzopyrene if it has a molar mass of 252 g and an empirical formula of C5H3 Example #7

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