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8.9 Bond Properties: Order, Length, and Energy
␦+
Overall
displacement of
bonding electrons
␦+
H
H
C
Cl−
C
␦−
Displacement of
bonding electrons
Cl
␦+
Cl
H
C
H+
␦
␦−
A, polar, diplacement of
bonding electrons to one
side of the molecule
381
C
Displacement of
bonding electrons
Cl
␦
␦−
B, not polar, no net
displacement of bonding
electrons to one side
of the molecule
Think about Your Answer The electrostatic potential surfaces reflect the fact that molecule A is
polar because the electron density is shifted to one side of the molecule. Molecule B is not polar
because the electron density is distributed symmetrically.
A = cis-1,2-dichloroethylene
B = trans-1,2-dichloroethylene
Check Your Understanding
The electrostatic potential surface for OSCl2 is pictured here.
(a)
Draw a Lewis electron dot picture for the molecule, and give the formal charge of each atom.
(b) What is the molecular geometry of OSCl2? Is it polar?
revIeW & cHecK FOr SectIOn 8.8
1.
Which of the hydrogen halides is the most polar?
(a)
2.
HF
(b) HCl
(c)
HBr
(d) HI
POCl3
(d) SO2Cl2
Which of the molecules listed below is nonpolar?
(a)
BCl3
(b) PCl3
(c)
8.9 BondProperties:Order,Length,andenergy
Bond Order
The order of a bond is the number of bonding electron pairs shared by two atoms
in a molecule (Figure 8.16). You will encounter bond orders of 1, 2, and 3, as well as
fractional bond orders.
When the bond order is 1, there is only a single covalent bond between a pair
of atoms. Examples are the bonds in molecules such as H2, NH3, and CH4. The
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382
c h a p t er 8 Bonding and Molecular Structure
Figure 8.16 Bond order. The
four C—H bonds in methane each
have a bond order of 1. The two CPO
bonds of CO2 each have a bond order
of two, whereas the nitrogen–
nitrogen bond in N2 has an order of 3.
H
C
H
H
H
O
Bond order 1
C
N
O
Bond order 2
N
Bond order 3
bond order is 2 when two electron pairs are shared between atoms, such as the
CPO bonds in CO2 and the CPC bond in ethylene, H2CPCH2. The bond order is
3 when two atoms are connected by three bonds. Examples include the carbon–
oxygen bond in carbon monoxide, CO, and the nitrogen–nitrogen bond in N2.
Fractional bond orders occur in molecules and ions having resonance structures. For example, what is the bond order for each oxygen–oxygen bond in O3?
Each resonance structure of O3 has one OOO single bond and one OPO double
bond, for a total of three shared bonding pairs accounting for two oxygen–oxygen
links.
Bond order = 1
Bond order = 2
O
O
O
Bond order for each
oxygen–oxygen bond
= 32 , or 1.5
One resonance structure
We can define the bond order between any bonded pair of atoms X and Y as
Bond order ϭ
number of shared pairs in all X— Y bonds
number of X—Y links in the molecule or ion
(8.2)
For ozone, there are three bond pairs involved in two oxygen–oxygen links, so the
bond order for each oxygen–oxygen bond is 3⁄2, or 1.5.
Bond Length
4A
5A
6A
C
N
O
Si
P
S
Relative sizes of some atoms of Groups 4A,
5A, and 6A.
Bond lengths are related to atom sizes.
C—H
N—H
O—H
110
98
94 pm
Si—H
P—H
S—H
145
138
132 pm
kotz_48288_08_0344-0399.indd 382
Bond length, the distance between the nuclei of two bonded atoms, is clearly related
to the sizes of the atoms (Section 7.5). In addition, for a given pair of atoms, the
order of the bond plays a role.
Table 8.8 lists average bond lengths for a number of common chemical bonds.
It is important to recognize that these are average values. Neighboring parts of a
molecule can affect the length of a particular bond, so there can be a range of values for a particular bond type. For example, Table 8.8 gives the average COH bond
as 110 pm. However, in methane, CH4, the measured bond length is 109.4 pm,
whereas the COH bond is only 105.9 pm long in acetylene, H—CqCOH. Variations as great as 10% from the average values listed in Table 8.8 are possible.
Because atom sizes vary in a regular fashion with the position of the element in
the periodic table (Figure 7.6), we can predict trends in bond lengths. For example,
the HOX distance in the hydrogen halides increases in the order predicted by the
relative sizes of the halogens: HOF < HOCl < HOBr < HOI. Likewise, bonds
between carbon and another element in a given period decrease going from left to
right, in a predictable fashion; for example, COC > CON > COO. Trends for
multiple bonds are similar. A CPO bond is shorter than a CPS bond, and a CPN
bond is shorter than a CPC bond.
The effect of bond order is evident when bonds between the same two atoms
are compared. For example, the bonds become shorter as the bond order increases
in the series COO, CPO, and CqO:
Bond
COO
CPO
CqO
Bond order
Average bond length (pm)
1
143
2
122
3
113
11/19/10 9:36 AM
8.9 Bond Properties: Order, Length, and Energy
383
Table 8.8 Some Average Single- and Multiple-Bond Lengths in Picometers (pm)*
Single Bond Lengths
Group
H
1A
4A
5A
6A
7A
4A
5A
6A
7A
7A
7A
H
C
N
O
F
Si
P
S
Cl
Br
I
74
110
98
94
92
145
138
132
127
142
161
154
147
143
141
194
187
181
176
191
210
140
136
134
187
180
174
169
184
203
132
130
183
176
170
165
180
199
128
181
174
168
163
178
197
234
227
221
216
231
250
220
214
209
224
243
208
203
218
237
200
213
232
228
247
C
N
O
F
Si
P
S
Cl
Br
I
266
Multiple Bond Lengths
−12
*1 pm = 10
CPC
134
CqC
121
CPN
127
CqN
115
CPO
122
CqO
113
NP0
115
NqO
108
m.
The carbonate ion, CO32−, has three equivalent resonance structures. Each CO
bond has a bond order of 1.33 (or 4⁄3) because four electron pairs are used to form
three carbon–oxygen links. The CO bond distance (129 pm) is intermediate between a COO single bond (143 pm) and a CPO double bond (122 pm).
2−
O
Bond order = 2
Bond order = 1
C
O
O
Bond order = 1
Average bond order
= 43 , or 1.33
Bond length
= 129 pm
Bond Dissociation Enthalpy
The bond dissociation enthalpy is the enthalpy change for breaking a bond in a
molecule with the reactants and products in the gas phase. The process of breaking bonds
in a molecule is always endothermic, so ∆rH for bond breaking is always positive.
Molecule (g)
Energy supplied = ∆H > O
Energy released = ∆H < O
Molecular fragments (g)
Suppose you wish to break the carbon–carbon bonds in ethane (H3COCH3),
ethylene (H2CPCH2), and acetylene (HCqCH). The carbon–carbon bond orders
in these molecules are 1, 2, and 3, respectively, and these bond orders are reflected
in the bond dissociation enthalpies. Breaking the single C—C bond in ethane
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384
c h a p t er 8 Bonding and Molecular Structure
requires the least energy in this group, whereas breaking the C—C triple bond in
acetylene requires the most energy.
H3C—CH3(g) → H3C(g) + CH3(g)
ΔrH = +368 kJ/mol-rxn
H2CPCH2(g) → H2C(g) + CH2(g) ∆rH = +682 kJ/mol-rxn
HCqCH(g) → HC(g) + CH(g)
ΔrH = +962 kJ/mol-rxn
The energy supplied to break carbon–carbon bonds must be the same as the
energy released when the same bonds form. The formation of bonds from atoms or radicals in the gas phase is always exothermic. This means, for example, that ΔrH for the
formation of H3COCH3 from two CH3(g) radicals is −368 kJ/mol-rxn.
H3C⋅ (g) + ⋅CH3(g) → H3C−CH3(g) ∆rH = −368 kJ/mol-rxn
Generally, the bond energy for a given type of bond (a C—C bond, for example)
varies somewhat, depending on the compound, just as bond lengths vary from one
molecule to another. Thus, data provided in tables must be viewed as average bond
dissociation enthalpies (Table 8.9). The values in such tables may be used to estimate
the enthalpy change for a reaction, as described below.
In reactions between molecules, bonds in reactants are broken, and new
bonds are formed as products form. If the total energy released when new bonds
form exceeds the energy required to break the original bonds, the overall
• Variability in Bond Dissociation
Enthalpies The values of ∆r H for ethane, ethylene, and acetylene in the text
are for those molecules in particular.
The bond dissociation enthalpies in
Table 8.9 are average values for a range
of molecules containing the indicated
bond.
Table 8.9 Some Average Bond Dissociation Enthalpies (kJ/mol)*
Single Bonds
H
C
N
H
C
N
O
F
Si
P
S
Cl
Br
I
436
413
391
463
565
328
322
347
432
366
299
346
305
358
485
—
—
272
339
285
213
163
201
283
—
—
—
192
—
—
146
—
452
335
—
218
201
201
155
565
490
284
253
249
278
222
—
293
381
310
234
201
—
326
—
184
226
255
—
—
242
216
208
193
175
O
F
Si
P
S
Cl
Br
I
151
Multiple Bonds
NPN
418
CPC
610
NqN
945
CqC
835
CPN
615
CPO
745
CqN
887
CqO
1046
OPO (in O2)
498
*Sources of dissociation enthalpies: I. Klotz and R. M. Rosenberg, Chemical Thermodynamics, 4th Ed., p. 55,
New York, John Wiley, 1994; and J. E. Huheey, E. A. Keiter, and R. L. Keiter, Inorganic Chemistry 4th Ed.,
Table E. 1, New York, HarperCollins, 1993. See also Lange’s Handbook of Chemistry, J. A. Dean (ed.), McGrawHill Inc., New York.
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385
8.9 Bond Properties: Order, Length, and Energy
reaction is exothermic. If the opposite is true, then the overall reaction is
endothermic.
Let us use bond dissociation enthalpies to estimate the enthalpy change for the
hydrogenation of propene to propane:
H
H
H H
C
C
C
H(g) + H
H(g)
H
H
H
H H
C
C
H
propene
C
H(g)
H H
propane
The first step is to identify what bonds are broken and what bonds are formed. In
this case, the CPC bond in propene and the HOH bond in hydrogen are broken.
A COC bond and two COH bonds are formed.
Bonds broken:
1 mol of CPC bonds and 1 mol of HOH bonds
H
H
H H
C
C
C
H(g) + H
H(g)
H
Energy required = 610 kJ for CPC bonds + 436 kJ for H—H bonds = 1046 kJ/mol-rxn
CASE STUDY
Ibuprofen, A Study in Green Chemistry
Ibuprofen, C13H18O2, is now
one of the world’s most common, over-the-counter drugs. Itt is an effective anti-inflammatory drug and is used to
treat arthritis and similar conditions. Unlike
aspirin it does not decompose in solution, so
ibuprofen can be applied to the skin as a
topical gel, thus avoiding the gastrointestinal
problems sometimes associated with aspirin.
drug did not end up in the drug itself, that is,
the method had a very poor atom economy
(page 168). Recognizing this, chemists
looked for new approaches for the synthesis
of ibuprofen. A method was soon found that
uses only three steps, severely reduces
waste, and uses reagents that can be recovered and reused. A plant in Texas now makes
more than 7 million pounds of ibuprofen
annually by the new method, enough to
make over 6 billion tablets.
Questions:
FigureA
Ibuprofen, C13H18O2
Ibuprofen was first synthesized in the
1960s by the Boots Company in England,
and it soon became an important product.
Millions of pounds are sold every year.
Chemists realized, however, that the
method of making ibuprofen took six steps,
wasted chemicals, and produced byproducts that required disposal. Many of
the atoms of the reagents used to make the
kotz_48288_08_0344-0399.indd 385
1. The third and final step in the synthesis
involves the transformation of an OH
group with CO to a carboxylic acid group
(−CO2H) (Figure B). Using bond enthalpy
data, is this an endothermic or exothermic step?
2. Do any of the atoms in an ibuprofen
molecule have a formal charge of zero?
3. What is the most polar bond in the
molecule?
4. Is the molecule polar?
5. What is the shortest bond in the
molecule?
H3C
OH
H3C
CH
HC
HC
C
C
CH
CO
HC
CH
catalyst
HC
CH2
H3C
C
H
CO2H
CH
C
C
CH
CH
CH2
CH3
H3C
C
H
CH3
FigureB The final step in the synthesis of
ibuprofen.
6. What bond or bonds have the highest
bond order?
7. Are there any 120˚ bond angles in ibuprofen? Any 180˚ angles?
8. If you were to titrate 200. mg of ibuprofen to the equivalence point with 0.0259
M NaOH, what volume of NaOH would
be required?
Answers to these questions are available in
Appendix N.
11/19/10 9:36 AM
386
c h a p t er 8 Bonding and Molecular Structure
Bonds formed:
1 mol of COC bonds and 2 mol of COH bonds
H
H
H H
C
C
H
H H
C
H(g)
Energy evolved = 346 kJ for C—C bonds + 2 mol × 413 kJ/mol for COH bonds =
1172 kJ/mol-rxn
By combining the enthalpy changes for breaking bonds and for making bonds,
we can estimate ∆rH for the hydrogenation of propene and predict that the reaction
is exothermic.
• ∆rH from Enthalpies of Formation
Using ∆f H° values for propane and propene, we calculate ∆r H° = −125.1 kJ/
mol–rxn. The bond dissociation enthalpy calculation is in excellent agreement with that from enthalpies of
formation in this case.
ΔrH = 1046 kJ/mol-rxn − 1172 kJ/mol-rxn = −126 kJ/mol-rxn
In general, the enthalpy change for any reaction can be estimated using the
equation
∆rH = Σ∆H(bonds broken) − Σ∆H(bonds formed)
(8.3)
Such calculations can give acceptable results in many cases.
EXAMPLE 8.14 Using Bond Dissociation Enthalpies
Problem Acetone, a common industrial solvent, can be converted to 2-propanol, rubbing alcohol, by hydrogenation. Calculate the enthalpy change for this reaction using bond enthalpies.
H
O
H3C
C
O
CH3(g) + H
H(g)
H3C
C
CH3(g)
H
acetone
2-propanol
What Do You Know? You know the molecular structures of the reactants and the products.
Strategy Determine which bonds are broken and which are formed. Add up the enthalpy
changes for breaking bonds in the reactants and for forming bonds in the product. The difference in the sums of bond dissociation enthalpies can be used as an estimate of the
enthalpy change of the reaction (Equation 8.3).
Solution
Bonds broken: 1 mol of CPO bonds and 1 mol of H—H bonds
O
H3C
C
CH3(g) + H
H(g)
ΣΔH(bonds broken) = 745 kJ for CPO bonds + 436 kJ for H—H bonds = 1181 kJ/mol-rxn
Bonds formed: 1 mol of C—H bonds, 1 mol of C—O bonds, and 1 mol of O—H bonds
H
O
H3C
C
CH3(g)
H
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8.9 Bond Properties: Order, Length, and Energy
387
ΣΔH(bonds formed) = 413 kJ for C—H + 358 kJ for C—O + 463 kJ for O—H = 1234 kJ/mol-rxn
ΔrH = ΣΔH(bonds broken) − ΣΔH(bonds formed)
ΔrH = 1181 kJ − 1234 kJ = −53 kJ/mol-rxn
Think about Your Answer The overall reaction is predicted to be exothermic by 53 kJ per mol of
product formed. This is in good agreement with the value calculated from ΔfH° values (−55.8 kJ/
mol-rxn).
Check Your Understanding
Using the bond dissociation enthalpies in Table 8.9, estimate the enthalpy of combustion of gaseous methane, CH4 to give water vapor and carbon dioxide gas.
revIeW & cHecK FOr SectIOn 8.9
Which of the following species has the largest N—O bond?
(a)
2.
NO3−
(b) NO+
(c)
NO2−
(d) H2NOH
Which of the following species has the largest C—N bond order?
(a)
CN−
A CLOSER LOOK
(b) OCN−
(c)
(d) N(CH3)3
DNA—Watson, Crick, and Franklin
A. Barrington Brown/Science Source/Photo Researchers, Inc.
DNA is the substance in
every plant and animal that
carries the exact blueprint of that plant or
animal. The structure of this molecule, the
cornerstone of life, was uncovered in 1953,
and James D. Watson, Francis Crick, and
Maurice Wilkins shared the 1962 Nobel Prize
in Medicine and Physiology for the work. It
was one of the most important scientific
discoveries of the 20th century. The story of
this discovery has been told by Watson in his
book The Double Helix.
James D. Watson and Francis Crick. In a photo
taken in 1953, Watson (left) and Crick (right) stand by
their model of the DNA double helix (at The University of Cambridge, England). Together with Maurice
Wilkins, Watson and Crick received the Nobel Prize
in Medicine and Physiology in 1962.
kotz_48288_08_0344-0399.indd 387
CH3NH2
When Watson was a graduate student at
Indiana University, he had an interest in the
gene and said he hoped that its biological
role might be solved “without my learning
any chemistry.” Later, however, he and Crick
found out just how useful chemistry can be
when they began to unravel the structure of
DNA.
Solving important problems requires
teamwork among scientists of many kinds,
so Watson went to Cambridge in 1951. There
he met Crick, who, Watson said, talked
louder and faster than anyone else. Crick
shared Watson’s belief in the fundamental
importance of DNA, and the pair soon
learned that Maurice Wilkins and Rosalind
Franklin at King’s College in London were
using a technique called x-ray crystallography to learn more about DNA’s structure.
Watson and Crick believed that understanding this structure was crucial to understanding genetics. To solve the structural problem, however, they needed experimental
data of the type that could come from the
experiments at King’s College.
The King’s College group was initially
reluctant to share their data, and, what is
more, they did not seem to share Watson
and Crick’s sense of urgency. There was also
an ethical dilemma: Could Watson and Crick
work on a problem that others had claimed
as theirs? “The English sense of fair play
Henry Grant Collection/Museum of London
1.
Rosalind Franklin of King’s College, London. She
died in 1958 at the age of 37. Because Nobel Prizes
are never awarded posthumously, she did not share
in this honor with Watson, Crick, and Wilkins. For
more on Rosalind Franklin, read Rosalind Franklin:
The Dark Lady of DNA, by Brenda Maddox.
would not allow Francis to move in on
Maurice’s problem,” said Watson.
Watson and Crick approached the problem through a technique chemists now use
frequently—model building. They built models of the pieces of the DNA chain, and they
tried various chemically reasonable ways of
fitting them together. Finally, they discovered that one arrangement was “too pretty
not to be true.” Ultimately, the experimental
evidence of Wilkins and Franklin confirmed
the “pretty structure” to be the real DNA
structure.
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388
c h a p t er 8 Bonding and Molecular Structure
3.
Use bond dissociation enthalpies to estimate the enthalpy change for the decomposition of
hydrogen peroxide.
2 H2O2(g) n 2 H2O(g) + O2(g)
(a)
+352 kJ/mol-rxn
(c)
(b) −206 kJ/mol-rxn
+1037 kJ/mol-rxn
(d) −2204 kJ/mol-rxn
8.10 DNA,revisited
This chapter opened with some questions about the structure of DNA, one of the
key molecules in all biological organisms. Now that you have studied this chapter,
we can say more about the structure of this important molecule and why it looks the
way it does.
As shown in Figure 8.17, each strand of the double-stranded DNA molecule
consists of three repeating parts: a phosphate, a deoxyribose molecule (a sugar molecule with a five-member ring), and a nitrogen-containing base. (The bases in DNA
can be one of four molecules: adenine, guanine, cytosine, and thymine; in Figure
8.17, the base is adenine.) Two units of the backbone (without the adenine on the
deoxyribose ring) are also illustrated in Figure 8.17a.
One important point here is that the repeating unit in the backbone of DNA
consists of the atoms OOPOOOCOCOC. Each atom has a tetrahedral electronpair geometry. Therefore, the chain cannot be linear. In fact, the chain twists as one
moves along the backbone. This twisting gives DNA its helical shape.
Five-member deoxyribose ring
is slightly puckered owing to
tetrahedral geometry around
each C and O atom.
Angles in this ring are all about 120°. In each major
resonance structure for this ring, each C is surrounded
by one double bond and two single bonds, and each
N is surrounded by one double bond, one single bond,
Pho
and one lone pair.
Sug
Pho
Sug
Pho
Sug
G
C
Phosphate group, PO43−
The electron pair and
molecular geometry are
both tetrahedral.
O
P
Adenine
A
T
A
T
C
Pho
Pho
Sugar
(deoxyribose portion)
Pho
Sug
Sug A T
Pho
A
Pho
Sug
P—O—C geometry is bent.
The O atom is surrounded by two bond
pairs and two lone pairs resulting in a
bent molecular geometry around this O.
T
G
Pho
P O C
Sug
C Sug
Sug
Pho
Pho
Sug
Sug
C G
Pho
Pho
Sug
Sug
Pho
Sug
Pho
Repeating unit
of DNA backbone:
1 P atom
2 O atoms
3 C atoms
C
Base
C
Sug
Pho
Sug
C
P
O
C
O
Pho
A Sug
Sug T
Pho
Pho
Sug C Sug
Pho
Sug
T A Sug
Pho
Pho
A
T
Base
(a) A repeating unit consists of a phosphate portion, a deoxyribose portion (a sugar molecule with a five-member ring),
and a nitrogen-containing base (here adenine) attached to the deoxyribose ring.
(b) Two of the four bases in DNA, adenine and thymine.
The electrostatic potential surfaces help to
visualize where the partially charged
atoms are in these molecules
and how they can interact.
Figure8.17 Bonding in the DNA molecule.
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11/19/10 9:36 AM
8.10 DNA, Revisited
In DNA this N atom is
attached to a sugar.
389
FIGURE 8.18 Adenine, one of
the four bases in the DNA molecule. Notice that all of the C and N
atoms of the five- and six-member
rings have trigonal-planar electronpair geometry. The N atom in the
five-member ring is attached to a
sugar in DNA.
Why are there two strands in DNA with the OOPOOOCOCOC backbone on
the outside and the nitrogen-containing bases on the inside? This structure arises
from the polarity of the bonds in the base molecules attached to the backbone. For
example, the N–H bonds in the adenine molecule are very polar, which
leads to a special type of intermolecular force—hydrogen bonding—binding the
adenine to thymine in the neighboring chain (Figure 8.17b). You will learn more
about this in Chapter 12 when we explore intermolecular forces and also in The
Chemistry of Life: Biochemistry (pages 491–507).
The rings in the nitrogen-containing bases are all flat with trigonal-planar
electron-pair geometry around each atom in the rings. Let us examine the electronpair geometries in one of the bases, adenine (Figure 8.18). There are two major
resonance structures for this ring system. In these, each carbon atom is surrounded
by one double bond and two single bonds, leading to a trigonal-planar electron-pair
geometry. Each nitrogen atom in the rings, except the one attached to the sugar, is
surrounded by a double bond, a single bond, and a lone pair, likewise leading to
trigonal-planar electron-pair geometries around these atoms. The nitrogen attached to the sugar, however, is different from what we would normally predict. It is
surrounded by three single bonds and one lone pair. We would normally expect it
to have a tetrahedral electron-pair geometry (and trigonal-pyramidal molecular geometry), but it does not. Instead, the bonding groups assume a trigonal-planar geometry, and the lone pair is in a plane perpendicular to the bonds. After studying
Chapter 9, you will understand how this allows the electrons in this lone pair to interact with the electrons in the rings’ double bonds in a favorable way.
chapter goals revisited
Now that you have studied this chapter, you should ask whether you have met the chapter
goals. In particular, you should be able to:
Understand the difference between ionic and covalent bonds
a. Describe the basic forms of chemical bonding—ionic and covalent—and the
differences between them, and predict from the formula whether a compound
has ionic or covalent bonding, based on whether a metal is part of the formula
(Section 8.1).
b. Write Lewis symbols for atoms (Section 8.2).
Draw Lewis electron dot structures for small molecules and ions
a. Draw Lewis structures for molecular compounds and ions (Section 8.2).
Study Questions: 5–12.
b. Understand and apply the octet rule; recognize exceptions to the octet rule
(Sections 8.2–8.5). Study Questions: 5–12, 60.
kotz_48288_08_0344-0399.indd 389
and
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390
c h a p t er 8 Bonding and Molecular Structure
c. Write resonance structures, understand what resonance means, and know
how and when to use this means of representing bonding (Section 8.4). Study
Questions: 9, 10.
Use the valence shell electron-pair repulsion (VSEPR) theory to predict the shapes of
simple molecules and ions and to understand the structures of more complex molecules.
a. Predict the shape or geometry of molecules and ions of main group elements
using VSEPR theory (Section 8.6). Table 8.10 shows a summary of the relation
between valence electron pairs, electron-pair and molecular geometry, and
molecular polarity. Study Questions: 17–24, and Go Chemistry Module 12.
Use electronegativity and formal charge to predict the charge distribution in molecules
and ions, to define the polarity of bonds, and to predict the polarity of molecules.
a. Calculate formal charges for atoms in a molecule based on the Lewis structure
(Section 8.3). Study Questions: 13–16, 38.
b. Define electronegativity and understand how it is used to describe the unequal
sharing of electrons between atoms in a bond (Section 8.7).
c. Combine formal charge and electronegativity to gain a perspective on the
charge distribution in covalent molecules and ions (Section 8.7). Study
Questions: 27–38, 79.
d. Understand why some molecules are polar whereas others are nonpolar
(Section 8.8). (See Table 8.7.)
e. Predict the polarity of a molecule (Section 8.8). Study Questions: 41, 42, 82,
83, 85, 90, and Go Chemistry Module 13.
Understand the properties of covalent bonds and their influence on molecular structure
a. Define and predict trends in bond order, bond length, and bond dissociation
enthalpy (Section 8.9). Study Questions: 43–50, 62, 85.
b. Use bond dissociation enthalpies in calculations (Section 8.9 and
Example 8.14). Study Questions: 51–56, 73.
Table 8.10 Summary of Molecular Shapes and Molecular Polarity
Pairs of
Valence Electrons
Electron-Pair
Geometry
Number of
Bond Pairs
Number of
Lone Pairs
Molecular
Geometry
Molecular
Dipole?*
Examples
2
Linear
2
0
Linear
No
BeCl2
3
Trigonal planar
3
2
0
1
Trigonal planar
Bent
No
Yes
BF3, BCl3
SnCl2(g)
4
Tetrahedral
4
3
2
0
1
2
Tetrahedral
Trigonal pyramidal
Bent
No
Yes
Yes
CH4, BF4−
NH3, PF3
H2O, SCl2
5
Trigonal bipyramidal
5
4
3
2
0
1
2
3
Trigonal bipyramidal
Seesaw
T-shaped
Linear
No
Yes
Yes
No
PF5
SF4
ClF3
XeF2, I3−
6
Octahedral
6
5
4
0
1
2
Octahedral
Square pyramidal
Square planar
No
Yes
No
SF6, PF6−
ClF5
XeF4
*For molecules of AXn, where the X atoms are identical.
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▲ more challenging blue-numbered questions answered in Appendix R
391
Key Equations
Equation 8.1 (page 354) Used to calculate the formal charge on an atom in a
molecule.
Formal charge of an atom in a molecule or ion = NVE − [LPE + 1⁄2(BE)]
Equation 8.2 (page 382) Used to calculate bond order.
Bond order ϭ
number of shared pairs in all X— Y bonds
number of X—Y links in the molecule or ion
Equation 8.3 (page 386) Used to estimate the enthalpy change for a reaction using
bond dissociation enthalpies.
∆rH = Σ∆H(bonds broken) − Σ∆H(bonds formed)
Study Questions
Interactive versions of these questions are
assignable in OWL.
▲ denotes challenging questions.
Blue-numbered questions have answers in Appendix R and
fully worked solutions in the Student Solutions Manual.
Practicing Skills
Valence Electrons and the Octet Rule
(See Section 8.1.)
1. Give the periodic group number and number of valence
electrons for each of the following atoms.
(a)O
(d)Mg
(b)B
(e)F
(c)Na
(f) S
2. Give the periodic group number and number of valence
electrons for each of the following atoms.
(a)C
(d)Si
(b)Cl
(e)Se
(c)Ne
(f) Al
3. For elements in Groups 4A–7A of the periodic table,
give the number of bonds an element is expected to
form if it obeys the octet rule.
4. Which of the following elements are capable of forming
compounds in which the indicated atom has more than
four valence electron pairs?
(a)C
(d)F
(g)Se
(b)P
(e)Cl
(h)Sn
(c)O
(f) B
Lewis Electron Dot Structures
(See Sections 8.2, 8.4 and 8.5 and Examples 8.1, 8.2, 8.4, and 8.5.)
5. Draw a Lewis structure for each of the following molecules or ions.
(a)NF3
(c)HOBr
(b)ClO3−
(d)SO32−
kotz_48288_08_0344-0399.indd 391
6. Draw a Lewis structure for each of the following molecules or ions:
(a)CS2
(b)BF4−
(c)HNO2 (where the arrangement of atoms is HONO)
(d)OSCl2 (where S is the central atom)
7. Draw a Lewis structure for each of the following molecules:
(a) chlorodifluoromethane, CHClF2 (C is the central
atom)
(b)acetic acid, CH3CO2H (basic structure pictured below)
H
H
O
C
C
O
H
H
(c)acetonitrile, CH3CN (the framework is H3COCON)
(d)allene, H2CCCH2
8. Draw a Lewis structure for each of the following
molecules:
(a)methanol, CH3OH
(b)vinyl chloride, H2CPCHCl, the molecule from
which PVC plastics are made
(c)acrylonitrile, H2CPCHCN, the molecule from which
materials such as Orlon are made
H
H
H
C
C
C
N
9. Show all possible resonance structures for each of the
following molecules or ions:
(a)sulfur dioxide, SO2
(b)nitrous acid, HNO2
(c)thiocyanate ion, SCN−
10. Show all possible resonance structures for each of the
following molecules or ions:
(a)nitrate ion, NO3−
(b)nitric acid, HNO3
(c)nitrous oxide (laughing gas), N2O (where the bonding is in the order N—N—O)
11. Draw a Lewis structure for each of the following molecules or ions:
(a)BrF3
(c)XeO2F2
(b)I3−
(d)XeF3+
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