- InChI
- InChI=1S/C10H12N2/c1-2-5-10-11-8-6-3-4-7-9(8)12-10/h3-4,6-7H,2,5H2,1H3,(H,11,12)
- InChI Key
- FBLJZPQLNMVEMR-UHFFFAOYSA-N
- Formula
- C10H12N2
- SMILES
- CCCc1nc2ccccc2[nH]1
- Molecular Weight1
- 160.22
- CAS
- 5465-29-2
- Other Names
-
- Benzimidazole, 2-propyl-
- 2-Propylbenzimidazole
- ω : Acentric Factor.
- ΔfG° : Standard Gibbs free energy of formation (kJ/mol).
- ΔfH°gas : Enthalpy of formation at standard conditions (kJ/mol).
- ΔsubH° : Enthalpy of sublimation 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 | 0.5069 | Relay (1.0) Calculated Property | |
| ΔfG° | 254.95 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | 114.10 | kJ/mol | Relay (1.0) Calculated Property |
| ΔsubH° | 109.40 ± 1.20 | kJ/mol | NIST |
| ΔvapH° | 76.66 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 8.19 | eV | Relay (1.0) Calculated Property |
| log10WS | -2.55 | Relay (1.0) Calculated Property | |
| logPoct/wat | 2.033 | Crippen Calculated Property | |
| McVol | 132.800 | ml/mol | McGowan Calculated Property |
| Pc | 3770.98 | kPa | Relay (1.0-beta) Calculated Property |
| Tboil | 571.45 | K | Relay (1.0) Calculated Property |
| Tc | 812.35 | K | Relay (1.0) Calculated Property |
| Tfus | 416.00 | K | Relay (1.0) Calculated Property |
| Vc | 0.515 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
![1H-Benzimidazol-2-acetonitrile,«alpha»([4-nitrophenyl]methylene)-.](data:image/png;base64,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)
Find more compounds similar to 1H-Benzimidazole, 2-propyl-.
Sources
- Cheméo Relay (1.0)
- Cheméo Relay (1.0, beta) Beta: served but experimental, data-limited and below our cross-validation release bar; the Joback value is recommended where available.
- Crippen Method
- Crippen Method
- McGowan Method
- NIST Webbook
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