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Instructions on drawing Lewis structures for various ions and molecules, indicating nonzero formal charges and determining their geometries based on the number of electron groups. It covers topics such as lone pairs, hybridization, and resonance.
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F Cl
F
F
F
Xe
F F
F
F
Cl
F F
F
F
A lone pair on the N results in three electron groups and a bent structure with ~120 o bond angle.
~120 o
O N O (^) N N N
No lone pair on the central N result in two electron groups and a linear structure with a 180 o^ bond angle.
O Cl O
O
Cl ~109 O o
Two bonding and two lone pairs results in four electron groups and a ~109 o^ bond angle
O N O
F P
F
F (^) Cl C
O
Cl F B
F
F
P F (^) FF
O
C Cl Cl
F
B F F One lone pair on P results in four electron groups and trigonal pyramidal structure with ~109o bond angles.
No lone pairs on central atom, so it has only three electron groups. The molecules are trigonal planar with 120o^ bond angles.
~109o ~120o^120 o
Note that BF 3 does not have a double bond because a double bond to a halogen puts positive formal charge on the halogen. Instead, the boron is electron deficient having only six electrons.
SP = ½(32-28) = 2 shared pair, which is not sufficient for three Cl-F bonds. Cl uses an expanded valence shell, so use Eq. 6.1 to get lone pairs. Cl is in Group 7 and is in the + oxidation state, so LP = ½ (7-3) = 2. There are three bonds and two lone pairs, so the five electron regions are situated in a trigonal bipyramid arrangement about Cl. The lone pairs go into the equatorial positions, so ClF 3 is T-shaped.
SP= ½ (40-36) = 2 shared pair, which is insufficient for four Xe-F bonds. Xe is in Group 8 and has a +4 oxidation state, so Eq 6.1 yields LP = ½ (8 – 4) = 2 lone pairs. Six electron regions assume octahedral geometry with the lone pairs opposite one another. XeF 4 is square planar.
SP= ½ (48-42) = 3 shared pair, which is insufficient for five Cl-F bonds. Cl is in Group 7 and has a +5 oxidation state, so Eq 6.1 yields LP = ½ (7 – 5) = 1 lone pair. Six electron regions assume octahedral geometry with the lone pair in any position. ClF 5 is a square pyramid.
Central atom electron regions hybridization
Central atom electron regions hybridization
1-
1+
H N
H
H N
H
H H N
H
H
H
< (^) <
two lone pairs on N < one lone pair on N < no lone pairs on N
1-
1+
The positively charged proton attacks the site of negative formal charge. The H is written first in the formula because HNO 2 is an acid. We will discuss acids in detail in Chapter 11.
C C
H
H
H
H
C C C
H
H
C C C C
H
H
H
H
H
H A B C
The p orbitals that combine to form a π bond must both be either px or they must both be py orbitals if the bonding axis is the z axis. A. If the two p orbitals forming the π bond are the py orbitals, then the two sets of sp^2 orbitals must use the px and pz orbitals and lie in the xz plane. Since the two sets of sp^2 orbitals are in the same plane, molecule A is planar. B. The central carbon atom must use different p orbitals to form two different π bonds. We arbitrarily assume that the carbon on the left uses its py orbital to form the π bond. In this case, the sp^2 orbitals on the carbon on the left lie in the xz plane. If the central carbon uses its py orbital to π bond with the carbon on the left, then it must use its px orbital to π bond with the carbon on the right. The carbon on the right must then use its px orbital to π bond to the central carbon. Since the px is used to form a π bond, the sp^2 orbitals on the carbon on the right must lie in the yz plane and are, therefore, perpendicular to those on the carbon to the left. C. If the π bond to the left most carbon results from the py orbitals then the central π bond must use the px orbitals and the one on the right must use the py orbitals. Since both terminal carbon atoms use the py orbitals to construct their π bonds, their sp
2 hybrid orbitals must both be constructed from the p (^) x and pz orbitals and lie in the xz plane. Thus, molecule C is planar.
There must be one lone pair on the N at α and two on the O at ε
α = ~
o β = ~
o γ = ~ 120
o δ = ~
o ε = ~
o
O
N O (^) O
N O
H
H C
H
H
C C
H
H
H
H C
H
H
N O
O
C C
H
H
H
H
O
H
C N N C
H
H
H
H
H
H
H
sp → sp
2 sp
3 → sp sp → sp
3
Mixing two p orbitals rotates them by 45o^.
The bond lengths indicate one single and one double bond. Carbon must have four bonds in order to have no formal charge, so C-H bonds are added to each carbon to bring the number of σ and π bonds to four.
1.5 Å indicates a C-N single bond while the 1.3A bond length is intermediate between the N-O single and double bonds, so the bonds have bond orders of 1.5 (indicated by dotted lines). The carbon requires three C-H bonds in order to have zero formal charge.
The C-C and C-O bond lengths of are those of single bonds. To maintain zero formal charge, the oxygen has two bonds and each carbon has four. Lone pairs are added to the oxygen to give it an octet.
The bond lengths indicate that the C-N bonds are each single bonds, but the N-N bond is a double bond. Nitrogen has no formal charge when it is involved in three bonds, so there are no N-H bonds. Lone pairs are required on the nitrogens to obey the octet rule. C-H bonds are added to give each carbon atom four bonds (no formal charge).
a) What are the predicted values of α and β and what is the predicted hybridization on the nitrogen atom?
α ~ 109
o (Four regions around N, so it is sp^3 ) β ~ 120
o (Three electron regions around C, so it is sp^2 )
120o implies three electron groups and sp^2 hybridization.
N C
H
H 3 C
O
CH 3
Bonds with zero bond order are predicted not to form. Thus, the Be-Be and Ne-Ne bonds do not form, so Be 2 and Ne 2 would not form.
See Figure 6.23 for the MO diagram of O 2. An additional electron in O 2 would enter a π∗(2p). Since the added electron is antibonding, the O-O bond in the O 2 1-^ ion would be weaker than the O-O bond in O 2. A removed electron would come from a π∗(2p) orbital. Since the removed electron is antibonding, O 2 1+^ would have a stronger bond than O 2. Thus, O 2 1+^ has the strongest bond.
NO has 5 + 6 = 11 valence electrons. Placing 11 electrons into the O 2 diagram puts two electrons into the σ(2p), four electrons into the π(2p), and one in the π(2p) orbital. The NO bond order is then ½ (6-1) = 2.5. The additional electron in NO1-^ would also go into the π(2p) orbital, so it is less stable than NO with a bond order of ½ (6-2) = 2. The highest energy electron in NO is antibonding, so removing it makes NO1+^ more stable than NO (BO = ½ (6-0) = 3), so NO is more likely to lose an electron.