- InChI
- InChI=1S/CF5NS/c2-1(3,4)7-8(5)6
- InChI Key
- VVZLBKDAOLLASD-UHFFFAOYSA-N
- Formula
- CF5NS
- SMILES
- FS(F)=NC(F)(F)F
- Molecular Weight1
- 153.07
- CAS
- 1512-14-7
- Other Names
-
- N-Trifluoromethylimidosulfurous difluoride
- 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 | 0.3097 | Relay (1.0) Calculated Property | |
| ΔfG° | -745.83 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | -903.54 | kJ/mol | Relay (1.0) Calculated Property |
| ΔvapH° | 23.65 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 11.16 | eV | Relay (1.0) Calculated Property |
| log10WS | -1.39 | Relay (1.0) Calculated Property | |
| logPoct/wat | 2.077 | Crippen Calculated Property | |
| McVol | 60.130 | ml/mol | McGowan Calculated Property |
| Pc | 3551.53 | kPa | Joback Calculated Property |
| Tboil | 236.21 | K | Relay (1.0) Calculated Property |
| Tc | 390.96 | K | Relay (1.0) Calculated Property |
| Tfus | 115.01 | K | Relay (1.0) Calculated Property |
| Vc | 0.251 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
![Methanamine, 1,1,1-trifluoro-N-[2,2,2-trifluoro-1-(trifluoromethyl)ethylidene]-.](data:image/png;base64,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)
Find more compounds similar to Imidosulfurous difluoride, (trifluoromethyl)-.
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- Crippen Method
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- McGowan Method
- NIST Webbook
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