- InChI
- InChI=1S/C12H22ClNO/c13-11-9-7-5-3-1-2-4-6-8-10-12(11)14-15/h11,15H,1-10H2
- InChI Key
- PMQJQOIUPPQMCK-UHFFFAOYSA-N
- Formula
- C12H22ClNO
- SMILES
- ON=C1CCCCCCCCCCC1Cl
- Molecular Weight1
- 231.76
- CAS
- 4806-74-0
- Other Names
-
- «alpha»-Chlorocyclododecanone oxime
- 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 | 0.5331 | Relay (... Calculated Property | |
| ΔfG° | 161.34 | kJ/mol | Relay (... Calculated Property ⚠️ |
| ΔfH°gas | -301.00 | kJ/mol | Relay (... Calculated Property |
| ΔvapH° | 92.91 | kJ/mol | Relay (... Calculated Property |
| IE | 9.18 ± 0.03 | eV | NIST |
| log10WS | -3.52 | Relay (... Calculated Property | |
| logPoct/wat | 4.339 | Crippen Calculated Property | |
| McVol | 192.870 | ml/mol | McGowan Calculated Property |
| Pc | 2293.71 | kPa | Joback Calculated Property |
| Tboil | 611.77 | K | Relay (... Calculated Property |
| Tc | 849.22 | K | Relay (... Calculated Property |
| Tfus | 369.69 | K | Relay (... Calculated Property |
| Vc | 0.623 | m3/kmol | Relay (... Calculated Property |
Similar Compounds
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acetate.](data:image/png;base64,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)
Find more compounds similar to 2-Chlorocyclododecanone oxime.
Sources
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- Crippen Method
- Crippen Method
- Joback Method
- McGowan Method
- NIST Webbook
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