- InChI
- InChI=1S/C27H48O2Si2/c1-9-30(5,6)28-21-15-17-26(3)20(19-21)11-12-22-23-13-14-25(29-31(7,8)10-2)27(23,4)18-16-24(22)26/h9-10,20-25H,1-2,11-19H2,3-8H3/t20-,21-,22?,23?,24?,25-,26-,27-/m1/s1
- InChI Key
- VQMXBPXJYXTBJA-MRHOSGOZSA-N
- Formula
- C27H48O2Si2
- SMILES
-
C=C[Si](C)(C)OC1CCC2(C)C(CCC3C
2CCC2(C)C(O[Si](C)(C)C=C)CCC32 )C1 - Molecular Weight1
- 460.84
- 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.
- 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 | 0.5541 | Relay (... Calculated Property | |
| ΔfG° | 182.93 | kJ/mol | Relay (... Calculated Property ⚠️ |
| ΔfH°gas | -647.54 | kJ/mol | Relay (... Calculated Property |
| ΔvapH° | 107.13 | kJ/mol | Relay (... Calculated Property |
| IE | 9.28 | eV | Relay (... Calculated Property |
| log10WS | -6.47 | Relay (... Calculated Property | |
| logPoct/wat | 7.660 | Crippen Calculated Property | |
| Pc | 241.91 | kPa | Relay (... Calculated Property ⚠️ |
| Inp | 2826.00 | NIST | |
| Tboil | 688.18 | K | Relay (... Calculated Property |
| Tc | 944.18 | K | Relay (... Calculated Property |
| Tfus | 347.05 | K | Relay (... Calculated Property |
| Vc | 1.460 | m3/kmol | Relay (... Calculated Property |
Similar Compounds
![3,17-Bis[(trimethylsilyl)oxy]-5«beta»-androstane, (3«beta»,17«beta»)-.](data:image/png;base64,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)
Find more compounds similar to 5«alpha»-Androstan-3«beta»17«beta»-diol, VDMS.
Sources
- Cheméo Relay (1.0)
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- Crippen Method
- Crippen Method
- NIST Webbook
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