Kalpana Kalpana (Editor)

Dimethylphenylphosphine

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Formula
  
C8H11P

Density
  
971 kg/m³

Molar mass
  
138.14 g/mol

Dimethylphenylphosphine httpsuploadwikimediaorgwikipediacommonsthu

Appearance
  
transparent light pale yellow liquid

Dimethylphenylphosphine is an organophosphorus compound with a formula P(C6H5)(CH3)2. The phosphorus is connected to a phenyl group and two methyl groups, making it the simplest aromatic alkylphosphine. This colorless air sensitive liquid is commonly used as a ligand in transition metal complexes. These complexes are often soluble in organic solvents.

Contents

Preparation

Dimethylphenylphosphine is prepared by the reaction of methylmagnesium halide with dichlorophenylphosphine.

(C6H5)Cl2P + 2CH3MgBr → (C6H5)(CH3)2P + 2MgBrCl

The phosphine is purified by distillation under reduced pressure. A solution of (C6H5)(CH3)2P in CDCl3 shows proton NMR signals at δ 7.0-7.5 and a doublet at δ 1.2. The phosphorus-31 NMR spectrum shows a singlet at -45.9 ppm in CDCl3.

Structure and properties

Dimethylphenylphosphine is a pyramidal molecule where the phenyl group and two methyl groups are connected to the phosphorus. The bond length and angles are the following: P-CMe: 1.844, P-CPh: 1.845 Å, C-C: 1.401 Å, C-HMe: 1.090 Å, C-HPh: 1.067 Å, C-P-C: 96.9°, C-P-C (ring): 103.4°, P-C-H: 115.2°.

When attached to chiral metal centers, the P-methyl groups are diastereotopic, appearing as separate doublets in the 1H NMR spectrum.

The νCO of IrCl(CO)(PPh3)2 and IrCl(CO)(PMe2Ph)2 are both at 1960 cm−1, whereas νCO for IrCl(CO)(PMe3)2 is at 1938 cm−1.

In terms of basicity, dimethylphenylphosphine is intermediate between that of trialkyl- and triphenylphosphine:

  • [HPEt3]+ = 8.7
  • [HPMe2Ph]+ = 6.8
  • [HPPh3]+ = 2.7
  • The ligand cone angle (θ) is the apex angle of a cylindrical cone, which is centered 2.28 Å from the center of the P atom. However, the cone angle of an unsymmetrical ligand cannot be determined in the same. In order to determine an effective cone angle for an unsymmetrical ligand PX1X2X3, the following equation is used:

    θ = 2 3 i = 1 3 θ i 2

    Where θi represent the half angle.

    The resulting angles for PMe3, PMe2Ph, PPh3 are: PMe3 = 118°, PMe2Ph = 122°, PPh3 = 145°. Thus, PMe2Ph is intermediate in size relative to PMe3 and PPh3.

    References

    Dimethylphenylphosphine Wikipedia