Instant Notes: Analytical Chemistry

(Tina Meador) #1

E14 – Mass spectrometry 277


tables for all possible combinations of these elements up to an RMM of
several hundred. Theoretical values for any molecular formula are readily
calculated by multiplying the number of atoms of each element by the
corresponding natural isotopic abundances and summing them to obtain
the intensities of the M+1 and M+2 peaks as percentages of the M peak, e.g.
for C 24 H 22 O 7

C H O Total/%
M+ 100.00
(M+1)+ 24 ¥1.108 22 ¥0.016 7 ¥0.04 27.22
(M+2)+ ––7 ¥0.20 1.40

(ii) To determine the numbers of chlorine and bromine atoms in a compound
from the relative intensities of the M, M+2, M+4, M+6, etc., peaks in a
recorded spectrum by comparisons with tabulated values or graphical
plots. The presence of one or more atoms of either halogen will give isotope
peaks two mass units apart (Table 3).

Mass spectra Mass spectral data can be used to provide the following analytical information:


● an accurate RMMif the molecular ion can be identified;
● an empirical molecular formulabased on isotope peak intensities;

Table 2. Empirical formulae and isotope peak ratios for a nominal RMM value of 70
(M =100%)
M+1 M+2 Exact mass
%%
CN 3 O 2.26 0.22 70.0042
CH 2 N 4 2.62 0.03 70.0280
C 2 NO 2 2.67 0.42 69.9929
C 2 H 2 N 2 O 3.03 0.23 70.0167
C 2 H 4 N 3 3.39 0.04 70.0406
C 3 H 2 O 2 3.44 0.44 70.0054
C 3 H 4 NO 3.80 0.25 70.0293
C 3 H 6 N 2 4.16 0.07 70.0532
C 4 H 6 O 4.57 0.28 70.0419
C 4 H 8 N 4.93 0.09 70.0657
C 5 H 10 5.70 0.13 70.0783

Table 3. Isotope peak ratios for molecules containing up to three chlorine and bromine
atoms (M = 100%)
Halogen atom(s) M+2 M+4 M+6
%%%
Cl 32.6
Cl 2 65.3 10.6
Cl 3 99.8 31.9 3.47
Br 97.7
Br 2 195 95.5
Br 3 293 286 93.4
ClBr 130 31.9
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