- InChI
- InChI=1S/C25H44O3Si2/c1-24-13-11-17(27-29(3,4)5)15-21(24)22(26)16-18-19-9-10-23(28-30(6,7)8)25(19,2)14-12-20(18)24/h10,17-21H,9,11-16H2,1-8H3/t17-,18?,19?,20?,21+,24+,25-/m1/s1
- InChI Key
- ROUPNNKSTWCYDL-GMPWYMRSSA-N
- Formula
- C25H44O3Si2
- SMILES
-
CC12CCC3C(CC(=O)C4CC(O[Si](C)(
C)C)CCC43C)C1CC=C2O[Si](C)(C)C - Molecular Weight1
- 448.79
- 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 | 0.6099 | Relay (... Calculated Property | |
| ΔfG° | -26.48 | kJ/mol | Relay (... Calculated Property ⚠️ |
| ΔfH°gas | -865.09 | kJ/mol | Relay (... Calculated Property |
| ΔvapH° | 100.24 | kJ/mol | Relay (... Calculated Property |
| IE | 8.63 | eV | Relay (... Calculated Property |
| log10WS | -5.17 | Relay (... Calculated Property | |
| logPoct/wat | 6.774 | Crippen Calculated Property | |
| Pc | 244.90 | kPa | Relay (... Calculated Property ⚠️ |
| Inp | [2826.00; 2826.00] |
|
|
| Inp | 2826.00 | NIST | |
| Inp | 2826.00 | NIST | |
| Tboil | 666.85 | K | Relay (... Calculated Property |
| Tc | 941.97 | K | Relay (... Calculated Property |
| Tfus | 398.52 | K | Relay (... Calculated Property |
| Vc | 1.410 | m3/kmol | Relay (... Calculated Property |
Similar Compounds
![Androst-16-ene, 3,17-bis[(trimethylsilyl)oxy]-, (3«alpha»,5«beta»)-.](data:image/png;base64,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)
Find more compounds similar to 3«beta»-Hydroxy-5«alpha»-androstane-6,17-dione, TMS.
Sources
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- Crippen Method
- Crippen Method
- NIST Webbook
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