- InChI
- InChI=1S/C10H15O6PS/c1-8-7-9(16-17(11,14-2)15-3)5-6-10(8)18(4,12)13/h5-7H,1-4H3
- InChI Key
- VUTHWSUXEOILTN-UHFFFAOYSA-N
- Formula
- C10H15O6PS
- SMILES
-
COP(=O)(OC)Oc1ccc(S(C)(=O)=O)c
(C)c1 - Molecular Weight1
- 294.26
- CAS
- 14086-35-2
- Other Names
-
- Phosphoric acid, dimethyl 3-methyl-4-(methylsulfonyl)phenyl ester
- Phosphoric acid, dimethyl 4-(methylsulfonyl)-m-tolyl ester
- Fenoxon sulfone
- Dimethyl 4-(methylsulfonyl)-m-tolyl phosphate
- Fenthion oxon sulfone
- ω : Acentric Factor.
- ΔfG° : Standard Gibbs free energy of formation (kJ/mol).
- ΔfH°gas : Enthalpy of formation at standard conditions (kJ/mol).
- ΔvapH° : Enthalpy of vaporization at standard conditions (kJ/mol).
- IE : Ionization energy (eV).
- log10WS : Log10 of Water solubility in mol/l.
- logPoct/wat : Octanol/Water partition coefficient.
- McVol : McGowan's characteristic volume (ml/mol).
- Pc : Critical Pressure (kPa).
- Tboil : Normal Boiling Point Temperature (K).
- Tc : Critical Temperature (K).
- Tfus : Normal melting (fusion) point (K).
- Vc : Critical Volume (m3/kmol).
- 1: Molecular weight from the IUPAC atomic weights tables.
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Physical Properties
| Property | Value | Unit | Source |
|---|---|---|---|
| ω | 0.6910 | Relay (... Calculated Property | |
| ΔfG° | -517.99 | kJ/mol | Relay (... Calculated Property ⚠️ |
| ΔfH°gas | -965.70 | kJ/mol | Relay (... Calculated Property |
| ΔvapH° | 102.20 | kJ/mol | Relay (... Calculated Property |
| IE | 8.98 | eV | Relay (... Calculated Property |
| log10WS | -2.30 | Relay (... Calculated Property | |
| logPoct/wat | 2.178 | Crippen Calculated Property | |
| McVol | 200.030 | ml/mol | McGowan Calculated Property |
| Pc | 2191.24 | kPa | Relay (... Calculated Property ⚠️ |
| Tboil | 638.40 | K | Relay (... Calculated Property |
| Tc | 855.95 | K | Relay (... Calculated Property |
| Tfus | 343.04 | K | Relay (... Calculated Property |
| Vc | 0.744 | m3/kmol | Relay (... Calculated Property |
Similar Compounds
![Phosphorothioic acid, O,O-dimethyl O-[3-methyl-4-(methylsulfonyl)phenyl] ester.](data:image/png;base64,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)
Find more compounds similar to Fenthion O-analog sulfone.
Sources
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- Crippen Method
- Crippen Method
- McGowan Method
- NIST Webbook
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