- InChI
- InChI=1S/C12H14N2/c1-14-7-6-10-9-4-2-3-5-11(9)13-12(10)8-14/h2-5,13H,6-8H2,1H3
- InChI Key
- JOFKCNJIUXPJAC-UHFFFAOYSA-N
- Formula
- C12H14N2
- SMILES
- CN1CCc2c([nH]c3ccccc23)C1
- Molecular Weight1
- 186.25
- CAS
- 13100-00-0
- Other Names
-
- 1H-Pyrido[3,4-b]indole, 2,3,4,9-tetrahydro-2-methyl-
- 2-Methyltetrahydro-b-carboline
- 2-Methyltetrahydro-«beta»-carboline
- 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 | 0.4933 | Relay (1.0) Calculated Property | |
| ΔfG° | 314.88 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | 197.51 | kJ/mol | Relay (1.0) Calculated Property |
| ΔvapH° | 85.53 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 7.69 | eV | Relay (1.0) Calculated Property |
| log10WS | -1.69 | Relay (1.0) Calculated Property | |
| logPoct/wat | 1.674 | Crippen Calculated Property | |
| McVol | 150.120 | ml/mol | McGowan Calculated Property |
| Pc | 3277.22 | kPa | Relay (1.0-beta) Calculated Property |
| Inp | 1944.30 | NIST | |
| Tboil | 612.19 | K | Relay (1.0) Calculated Property |
| Tc | 879.57 | K | Relay (1.0) Calculated Property |
| Tfus | 433.70 | K | Relay (1.0) Calculated Property |
| Vc | 0.561 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
![1H-pyrido[3,4-b]indole-3-carboxylic acid, 2,3,4,9-tetrahydro-.](data:image/png;base64,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)
Find more compounds similar to 2-Methyl-1,2,3,4-tetrahydro-«beta»-carboline.
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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