- InChI
- InChI=1S/C6H6Br2N2/c1-3-4(7)2-5(8)6(9)10-3/h2H,1H3,(H2,9,10)
- InChI Key
- BLUYMDMBXIMIGK-UHFFFAOYSA-N
- Formula
- C6H6Br2N2
- SMILES
- Cc1nc(N)c(Br)cc1Br
- Molecular Weight1
- 265.93
- CAS
- 91872-10-5
- 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 | 0.5061 | Relay (1.0) Calculated Property | |
| ΔfG° | 177.54 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | 130.54 | kJ/mol | Relay (1.0) Calculated Property |
| ΔvapH° | 75.31 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 8.20 | eV | Relay (1.0) Calculated Property |
| log10WS | -3.17 | Relay (1.0) Calculated Property | |
| logPoct/wat | 2.497 | Crippen Calculated Property | |
| McVol | 126.600 | ml/mol | McGowan Calculated Property |
| Pc | 4442.95 | kPa | Relay (1.0-beta) Calculated Property |
| Tboil | 566.46 | K | Relay (1.0) Calculated Property |
| Tc | 826.60 | K | Relay (1.0) Calculated Property |
| Tfus | 402.08 | K | Relay (1.0) Calculated Property |
| Vc | 0.436 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
![4-[2-(4-Allyl-2,6-dimethoxy-phenoxy)-1-hydroxy-propyl]-2-methoxy-phenol, TMS.](data:image/png;base64,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)
Find more compounds similar to 2-Amino-3,5-dibromo-6-methylpyridine.
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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