CHE 232

Answers to Spectroscopy Problems

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Problem 1

(a) We know from the M+2 peak that this compound has a Cl atom in it. (If it were a Br atom, the M+2 peak would be the same size as the M+ peak.) We know from the M+1 peak that there are six C atoms in this compound. That makes C6Cl so far. 132 – 6 × 12 – 35 = 25, so we have 25 amu left to consider. We can't possibly have a compound with the formula C6H25Cl. However, we could have a compound with the formula C6H9ClO. Such a compound would have two degrees of unsaturation. Possibilities (there are others):

(b) These absorbances are characteristic of C(sp3)–H and either an unstrained ketone or an ester next to a double bond. We don't have any C(sp2)–H bonds (no peak at 3000–3100 cm–1), according to the IR, nor do we have any double bonds next to carbonyls (no peak at 1600–1650 cm–1), so we are most likely going to have an unstrained ketone. A ketone uses up one degree of unsaturation, so we must have another double bond or a ring. Considering the lack of C(sp2)–H stretches, the latter is more likely. Either the ring has to be six-membered or the ketone carbon can't be part of the ring, because cyclopentanones and smaller cycloalkanones stretch at higher frequency. Possibilities (there are others):

(c) The resonance at δ 200 confirms the ketone. We have five other C resonances, showing that the compound isn't symmetrical. None of the resonances are quartets, showing there are no Me groups. Four of the resonances are CH2 groups, while one is a CH group. Also, the CH group is shifted considerably far downfield, suggesting it is bound to Cl. With four CH2 groups, one CHCl group, and one C=O group, the most likely possibilities are:

Note that 4-chlorocyclohexanone is not a possibility, because it would show only four resonances in the 13C NMR spectrum. It has a plane of symmetry that makes C2 equivalent to C6, and C3 equivalent to C4.

(d) The resonance at 3.8 ppm is due to the CHCl group. With a multiplicity of dddd, it must have four different inequivalent neighbors that are two or three bonds away, i.e. on the same C or on the adjacent C's. In 2-chlorocyclohexanone, the H in the CHCl group has just two such neighbors, but in 3-chlorocyclohexanone it has four such neighbors. The compound is 3-chlorocyclohexanone.

(e) You bet! It's chiral. The compound has no plane of symmetry, and it has one stereocenter, at C3.

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Problem 2

(a) The compound can have at most 13 C's and no Cl's or Br's. If it has 13 C's, its formula is C13H2, and it has 13 degrees of unsaturation. Not likely. Subtract one C, add 12 H's to get C12H14, with six degrees of unsaturation. This is more likely, especially if the compound has a phenyl ring, which uses up four degrees of unsaturation. Subtract one C, add 12 H's to get C11H26, an unreasonable structure because it has too many H's, but from this subtract CH4, add O to get C10H22O (no degrees of unsaturation), or subtract CH4, add O again to get C9H18O2 (one degree of unsaturation). Or take C10H22O, subtract CO, add N2 to get C9H22N2 (no degrees of unsaturation). Possibilities:

(b) The compound has nine C's. This narrows the possibilities down to C9H18O2 and C9H22N2.

(c) The compound has no OH, no NH2, and no C(sp2)–H. It has a carbonyl group of some sort. This rules out C9H22N2. The carbonyl group might be an ester, or it might be a cyclopentanone. However, a cyclopentanone would have to have at least two degrees of unsaturation, and C9H18O2 has only one. So we have a nine-carbon ester with no rings. Possibilities:

(d) There are nine C atoms, but only seven of them show in the 13C NMR spectrum. This suggests either that there are two pairs of equivalent C's, or that three C's are equivalent. The resonance at 168 ppm confirms the ester. The triplet at 70 ppm suggests C(=O)–O–CH2. In addition to this there are two kinds of Me groups, two CH groups, and one more CH2 group. If there were three equivalent CH3 groups, they would all have to be attached to the same C, but since no singlet is seen, it is much more likely that there are two pairs of CH3 groups. Each set of CH3's would be atatched to a CH group, so we have two inequivalent i-Pr groups. The only question is the location of the last CH2 group. There are two possible structures: 2-methylpropyl 3-methylbutanoate, and 3-methylbutyl 2-methylpropanoate.

(e) The structure of the compound has been narrowed down to two possibilities. Now predict the 1H NMR spectrum of the compound you drew for (d). Label each H atom Ha, Hb, etc., giving equivalent H's identical letters. Then predict the approximate chemical shift, multiplicity, and integration of each resonance that you would see in the 1H NMR spectrum. If you can see the two possibilities, how might you distinguish them by 1H NMR?

Atomδ (approx)IntegrationMultiplicity
a0.96d
b1.51triplet of septets
c4.12d
d2.22d
e1.51triplet of septets
f0.96d

Atomδ (approx)IntegrationMultiplicity
a0.96d
b1.51triplet of septets
c1.22dt
d4.12t
e2.51septet
f1.06d

The biggest distinguishing factor in these two spectra is the multiplicity of the resonance at δ 4.1. In the first compound it is a doublet, while in the second it is a triplet.

(f) Nope! It's achiral. This is most easily seen by noting its lack of stereocenters.

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Problem 3

(a) The molecular weight is odd. That means there is an odd number of N's. C6N makes 86 amu, but C5N makes 74 amu, leaving room for eleven H's. C5H11N has one degree of unsaturation, a perfectly reasonable structure. Subtract CH4, add O to get C4H7NO, also a reasonable structure, with two degrees of unsaturation. Possibilities:

(b) The absorbance at 3340 cm–1 is characteristic of N–H. There are no C(sp2)–H bonds, no CºN bonds, no C=O bonds. The most likely possibility is a monocyclic C5H11N with one or two H's attached to N. Possibilities:

(c) With five C atoms and only three resonances, the compound must have some symmetry. This rules out the third structure above. It likely has two pairs of two equivalent C's, with the fifth carbon being different again. Both cyclopentanamine or piperidine, the first two compounds above, are consistent with this information. You would be able to distinguish them by the multiplicities of the resonances, but this information is not given.

(d) This is consistent with piperidine (the second compound). Cyclopentanamine would have a downfield peak that integrated to 1H and a broad resonance that integrated to 2H. -- The six H's at δ 1.5 consist of two inequivalent sets of four and two H's that happen to resonate in the same place. This happens a lot, especially with lower field (200 MHz) spectrometers!

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Problem 4

(a) The compound has at most C10. C10H2 is not a very reasonable formula, although a compound could be drawn for it. C9H14 has three degrees of unsaturation, which is reasonable. C8H10O has four degrees of unsaturation, which is also reasonable, especially if the compound has an aromatic ring. Other possibilities: C7H6O2, C7H10N2. Possibilities:

(b) These correspond to OH, C(sp2)–H, and C(sp3)–H. The compound has no carbonyl group. The most likely possibility is C8H10O or C7H6O2, with an OH group and no C=O group. Some possibilities:

(c) The compound is chiral. This rules out all compounds that lack a stereocenter. The only three possibilities I can think of are:

(d) The 5H multiplet at δ 7.2 is characteristic of a phenyl ring. Only the first structure has one. The other resonances are consistent with the first structure. The other structures are not consistent with the 1H NMR data. The compound is (+)-1-phenylethanol.

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Problem 5

(a) C14 is not a likely formula. C13H12, with 8 degrees of unsaturation, is possible if there are two Ph rings. C12H24 has only one degree of unsaturation. C11H20O has two degrees of unsaturation. Etc.

(b) The compound has a C(sp2)–H and C(sp3)–H bonds. If it has C=C bonds, they are more or less symmetrical. No C=O or O–H. (Note: C–O bonds are characterized by a strong absorbance in the fingerprint region at ca. 1100 cm–1. If we had information about absorbances in the fingerprint region, we could rule ethers in or out at this point.)

(c) No C–O groups are present. No aromatic rings are present, or we would see more than one resonance in the C(sp2) region. The compound must have the formula C12H24. The compound is clearly highly symmetrical, so we must at least have identical groups attached to each side of the double bond. The multiplicities tell us that we have one kind of CH, one kind of CH2, and one kind of CH3 group. If the CH is attached to the double bond C, and two CH2's are attached to the CH, and one CH3 is attached to each CH2, as below on the left, then we have a structure consistent with all of the data. If, on the other hand, we attach the CH2 to the double bond, then attach the CH to the CH2, then attach two CH3's to each CH, as below on the right, we get a structure with only 10 C's, which is not consistent with the MS data. So the structure on the left is most consistent with the data. However, since we have a double bond with two different groups attached to each C, we might have either diastereomer, cis or trans.

(d) The cis isomer has two planes of symmetry. In the structure drawn below, one is vertical and perpendicular to the plane of the paper, and one is horizontal and perpendicular to the plae of the paper. The first plane relates the right left halves of the compound; the second plane relates the top and bottom halves. Each H on each CH2 group is equivalent to three other H's, but the two H's on one CH2 group are not related by any plane or axis, so they are diastereotopic. This is clearest if you replace one Hb with, say, Cl. You will generate two stereocenters. You will get a different diastereomer from if you replace Hc on the same atom with Cl.

Atomδ (approx)IntegrationMultiplicity
a0.96dd
b1.32ddq
c1.32ddq
d2.21ddd
e5.51d

Probably Hb and Hc will have nearly the same chemical shift. In this case, their signals will be superimposed, and a multiplet of 4H will be observed. If, however, their chemical shifts are sufficiently different, then a large coupling constant (ca. 15 Hz) will be observed between them.

The trans isomer has one plane of symmetry, relating the top and bottom halves of the compound. It also has a two-fold axis of symmetry. Imagine an axis in the plane of the paper, through the center of the double bond (the arrow in the picture below). If you imagine taking a copy of the compound and rotating it 180¡ about that axis, your copy is now exactly superimposed upon your original. All the atoms that are superimposed are chemically equivalent. Again, though, the two H's in each CH2 group are related neither by an axis nor by a plane of symmetry, so they are diastereotopic. Nearly the same spectrum is expected for the trans isomer as for the cis isomer.

Atomδ (approx)IntegrationMultiplicity
a0.96dd
b1.32ddq
c1.32ddq
d2.21dtt
e5.51d

(e) The cis isomer is less stable than the trans isomer, so the compound in hand is the cis isomer.

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Problem 6

(a) C8H6 is a possibility, with six degrees of unsaturation. C7H18 has too many H's, but C6H14O (no degrees of unsaturation) is a possibility, as are C5H10O2 (one degree of unsaturation) and C5H14N2 (no degrees of unsaturation).

(b) There are no C=O or C(sp2)–H groups, nor any NH2 groups. The compound may be an acyclic alcohol, a cyclic diol, or a cyclic alcohol with an ether group.

(c) There is just one kind of C attached to O, and it has one H on it: C2CHOH. This rules out a cyclic alcohol with an ether group, which should show more than one kind of C–O. The other two kinds of C are CH2 groups. There are no CH3 groups; this rules out an acyclic alcohol. We must have a cyclic diol. There are four possibilities:

(d) The CH attached to O is a dd. It must have two inequivalent neighbors. This rules out the first two structures, in which each CHOH has four neighbors. It is not possible to distinguish the latter two compounds unambiguously.

(e) This rules out the cis isomer, which has a plane of symmetry. The compound is trans-1,2-cyclopentanediol.

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