![Pyridine, 4-[(s-triazol-3-yl-amino)methyl]-](/cid/66-199-9/Pyridine-4-s-triazol-3-yl-amino-methyl.png "Pyridine, 4-[(s-triazol-3-yl-amino)methyl]-")
- InChI
- InChI=1S/C8H9N5/c1-3-9-4-2-7(1)5-10-8-11-6-12-13-8/h1-4,6H,5H2,(H2,10,11,12,13)
- InChI Key
- NJSXHDJFNJXUBR-UHFFFAOYSA-N
- Formula
- C8H9N5
- SMILES
- c1cc(CNc2nc[nH]n2)ccn1
- Molecular Weight1
- 175.19
- 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 | 0.5389 | Relay (1.0) Calculated Property | |
| ΔfG° | 450.67 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | 336.79 | kJ/mol | Relay (1.0) Calculated Property |
| ΔvapH° | 109.70 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 8.90 | eV | Relay (1.0) Calculated Property |
| log10WS | -1.27 | Relay (1.0) Calculated Property | |
| logPoct/wat | 0.330 | Crippen Calculated Property | |
| McVol | 130.260 | ml/mol | McGowan Calculated Property |
| Pc | 5724.44 | kPa | Relay (1.0-beta) Calculated Property |
| Tboil | 618.01 | K | Relay (1.0) Calculated Property |
| Tc | 921.61 | K | Relay (1.0) Calculated Property |
| Tfus | 427.40 | K | Relay (1.0) Calculated Property |
| Vc | 0.491 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
![10-Methoxy-14-methyl-5-oxo-5,7,8,14-tetrahydro-indolo-[2,3-c]-quinazo-[3,2,a]-pyridine.](data:image/png;base64,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)
Find more compounds similar to Pyridine, 4-[(s-triazol-3-yl-amino)methyl]-.
Sources
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- Crippen Method
- Crippen Method
- McGowan Method
- NIST Webbook
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