- InChI
- InChI=1S/C22H37NO/c1-5-15-7-9-19-18-8-6-16-14-17(23-24-4)10-12-22(16,3)20(18)11-13-21(15,19)2/h15-16,18-20H,5-14H2,1-4H3/t15-,16-,18?,19?,20?,21+,22-/m1/s1
- InChI Key
- BPMVIIIFXZWLED-OXQRJJEOSA-N
- Formula
- C22H37NO
- SMILES
-
CCC1CCC2C3CCC4CC(=NOC)CCC4(C)C
3CCC12C - Molecular Weight1
- 331.54
- 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).
- Inp : Non-polar retention indices.
- 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 | 0.5529 | Relay (... Calculated Property | |
| ΔfG° | 281.12 | kJ/mol | Relay (... Calculated Property ⚠️ |
| ΔfH°gas | -188.35 | kJ/mol | Relay (... Calculated Property |
| ΔvapH° | 97.14 | kJ/mol | Relay (... Calculated Property |
| IE | 8.40 | eV | Relay (... Calculated Property |
| log10WS | -6.13 | Relay (... Calculated Property | |
| logPoct/wat | 6.058 | Crippen Calculated Property | |
| McVol | 288.950 | ml/mol | McGowan Calculated Property |
| Pc | 1240.71 | kPa | Joback Calculated Property |
| Inp | 2453.00 | NIST | |
| Tboil | 640.46 | K | Relay (... Calculated Property |
| Tc | 915.07 | K | Relay (... Calculated Property |
| Tfus | 382.26 | K | Relay (... Calculated Property |
| Vc | 1.025 | m3/kmol | Relay (... Calculated Property |
Similar Compounds
![Bicyclo[2.2.1]heptan-2-one, 1,7,7-trimethyl-, oxime, (1R)-.](data:image/png;base64,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)
Find more compounds similar to 5-«alpha»-Pregnan-3-one, MO.
Sources
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- Crippen Method
- Crippen Method
- Joback Method
- McGowan Method
- NIST Webbook
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