- InChI
- InChI=1S/C9H10BrN3O5/c1-2-5(10)9(14)18-12-8(11)6-3-4-7(17-6)13(15)16/h3-5H,2H2,1H3,(H2,11,12)
- InChI Key
- QBNSKOTYFBIIDI-UHFFFAOYSA-N
- Formula
- C9H10BrN3O5
- SMILES
-
CCC(Br)C(=O)ON=C(N)c1ccc([N+](
=O)[O-])o1 - Molecular Weight1
- 320.10
- 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 | 0.9178 | Relay (1.0) Calculated Property | |
| ΔfG° | 33.93 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | -257.12 | kJ/mol | Relay (1.0) Calculated Property |
| ΔvapH° | 92.54 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 8.87 | eV | Relay (1.0) Calculated Property |
| log10WS | -3.84 | Relay (1.0) Calculated Property | |
| logPoct/wat | 1.525 | Crippen Calculated Property | |
| McVol | 182.100 | ml/mol | McGowan Calculated Property |
| Pc | 2858.06 | kPa | Relay (1.0-beta) Calculated Property |
| Tboil | 606.76 | K | Relay (1.0) Calculated Property |
| Tc | 876.85 | K | Relay (1.0) Calculated Property |
| Tfus | 411.70 | K | Relay (1.0) Calculated Property |
| Vc | 0.649 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
![9H-Purin-2-amine, N-(trimethylsilyl)-6-[(trimethylsilyl)oxy]-9-[2,3,5-tris-O-(trimethylsilyl)-«beta»-D-ribofuranosyl]-.](data:image/png;base64,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)
Find more compounds similar to 2-Furamidoxime, o-(2-bromobutyryl)-5-nitro-.
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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