We know that in proton NMR spectroscopy the number of splitting for a particular type of chemically equivalent proton is,
Number of splitting = (2NiI + 1) when only one type of proton is present
Ni = number of neighborhood proton
I = nuclear spin quantum number
= (1/2)
So, (2NiI + 1) = (Ni+1)
Ni = number of neighborhood proton
I = nuclear spin quantum number
= (1/2)
So, (2NiI + 1) = (Ni+1)
When more than one type of protons are present, (2NiI + 1)×(2NjI + 1)×....
Ni or Nj = number of neighborhood proton
I = nuclear spin quantum number
I = 1/2
So, (2NiI + 1)×(2NjI + 1)×....
= (Ni+ 1)×(Nj+ 1)×....
a. CH3 CH2Cl
CH3
Ni= 2.
Splitting = (2+1)
=3
A triplet
CH2
Ni= 3
Splitting = (3+1)
= 4
A quartet
b. CH2 COCH3
CH3
Ni= 0
Splitting = (0+1)
=1
No splitting
COCH3
Ni= 0
Splitting = (0+1)
= 1
No splitting
c. CH3 CHO
CH3
Ni= 1
Splitting = (1+1)
=2
A doublet
CHO
Ni= 3
Splitting = (3+1)
= 4
A quartet
d. CH3 CHCl CH3
CH3
Ni= 1
Splitting
(1+1) =2
A doublet
CHCl
Ni= 3, Nj =3.
Splitting
(3+1)×(3+1)= 16
A multiplate
CH3
Ni =1
Splitting
=(1+1)
= 2
A doublet
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