- InChI
- InChI=1S/C12H11N/c1-2-4-11(5-3-1)10-12-6-8-13-9-7-12/h1-9H,10H2
- InChI Key
- DBOLXXRVIFGDTI-UHFFFAOYSA-N
- Formula
- C12H11N
- SMILES
- c1ccc(Cc2ccncc2)cc1
- Molecular Weight1
- 169.22
- CAS
- 2116-65-6
- Other Names
-
- Pyridine, 4-(phenylmethyl)-
- «gamma»-Benzylpyridine
- Ba 33216
- 4-Benzylpyridine
- 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 | 0.4260 | Relay (... Calculated Property | |
| ΔfG° | 296.98 | kJ/mol | Relay (... Calculated Property ⚠️ |
| ΔfH°gas | 244.98 | kJ/mol | Relay (... Calculated Property |
| ΔvapH° | 72.63 | kJ/mol | Relay (... Calculated Property |
| IE | 9.34 | eV | Relay (... Calculated Property |
| log10WS | -1.80 | Relay (... Calculated Property | |
| logPoct/wat | 2.672 | Crippen Calculated Property | |
| McVol | 142.400 | ml/mol | McGowan Calculated Property |
| Pc | 3630.19 | kPa | Relay (... Calculated Property ⚠️ |
| Tboil | 564.77 | K | Relay (... Calculated Property |
| Tc | 805.60 | K | Relay (... Calculated Property |
| Tfus | 290.09 | K | Relay (... Calculated Property |
| Vc | 0.534 | m3/kmol | Relay (... Calculated Property |
Similar Compounds
![Pyridine, 4-[(4-nitrophenyl)methyl]-.](data:image/png;base64,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)
Find more compounds similar to Pyridine, 4-benzyl-.
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- Crippen Method
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