- InChI
- InChI=1S/C7H5ClN2/c8-7-5-3-1-2-4-6(5)9-10-7/h1-4H,(H,9,10)
- InChI Key
- QPHAGNNWDZSKJH-UHFFFAOYSA-N
- Formula
- C7H5ClN2
- SMILES
- Clc1[nH]nc2ccccc12
- Molecular Weight1
- 152.58
- CAS
- 29110-74-5
- 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 | 0.4084 | Relay (1.0) Calculated Property | |
| ΔfG° | 262.53 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | 173.20 | kJ/mol | Relay (1.0) Calculated Property |
| ΔvapH° | 71.84 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 8.41 | eV | NIST |
| log10WS | -2.07 | Relay (1.0) Calculated Property | |
| logPoct/wat | 1.734 | Crippen Calculated Property | |
| McVol | 102.770 | ml/mol | McGowan Calculated Property |
| Pc | 5432.84 | kPa | Relay (1.0-beta) Calculated Property |
| Tboil | 557.88 | K | Relay (1.0) Calculated Property |
| Tc | 854.18 | K | Relay (1.0) Calculated Property |
| Tfus | 436.88 | K | Relay (1.0) Calculated Property |
| Vc | 0.389 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
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1-(p-bromoanilino)-2-(p-nitrophenyl)-.](data:image/png;base64,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)
Find more compounds similar to 3-chloro-1H-indazole.
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- Crippen Method
- Crippen Method
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