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The intensity of the M+. ion is larger for the linear chain than the branched chain Spectra 1 Spectra 2.

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Presentation on theme: "The intensity of the M+. ion is larger for the linear chain than the branched chain Spectra 1 Spectra 2."— Presentation transcript:

1 The intensity of the M+. ion is larger for the linear chain than the branched chain
Spectra 1 Spectra 2

2 Rule 1: Intensity of the M+. Is larger
for a linear chain than a branched one. Spectra 1 M+. Spectra 2

3 Rule 2: The intensity of the M+
Rule 2: The intensity of the M+. decreases with increasing molecular weight. (The carboxylic acid is the exception) Spectra 1 Spectra 3

4 Rule 3: Cleavage is favoured at the branching point, this reflects the greater stability of the ion. The loss of the largest substituent is favoured also. Loss of MW=57 Spectra 4

5 Rule 4: Aromatic rings, double bonds and cyclic structures stabilise the M+. ions

6 Rule 4: Aromatic rings and cyclic structures stabilise the M+. ion
Spectra 6 Spectra 7

7 Tropylium ion Spectra 8 A. is

8 Rule 5: Double bonds favour the allylic cleavage because resonance stabilises the
cation.

9 Spectra 9 Retro Diels-Alder

10

11 Oxonium ion Spectra 10

12

13 Immonium ion Spectra 11

14 Spectra

15 Result of McLafferty arrangement Spectra 12

16

17

18 McLafferty arrangement
MW=60

19 McLafferty arrangement
MW=60 Spectra dominated by the hydrocarbon

20 Halides Cleavage of C-X bonds Elimination of HX
α. β-fission with the formation of halonium ion Remote cleavage with the formation of a cyclic halonium ion

21

22

23 The relative ion region is very complex for molecules containing more than one atom which has a significant isotope, e.g. Cl, Br, C & S. An expression can be used to calculate the intensities. (a+b)m Where a= relative abundance of the lighter element b= relative abundance of the heavier element m= number of atoms of the element present So if we have 2 atoms of the element we get:- (a+b)2 = a2 + 2ab + b2 The first term is the relative intensity of the element containing only isotope a The second term is the relative intensity of the 2 isotopes a and b The third term is the relative intensity of the element containing only isotope b So if we consider a molecule with 2 Chlorine atoms what are the relative intensities of the contributions to the Cl atoms. Assume the isotopic ratios of Cl35:Cl37 = 3:1 The M values will be Cl35Cl35Ξ M, Cl35Cl37Ξ M+2, Cl37Cl37Ξ M+4 (a+b)m = (a+b)2 = a2 + 2ab +b2 = 32 +2x3x = So: M=9, M+2=6, M+4=1


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