- InChI
- InChI=1S/C18H19ClN2OS/c1-13(22)20(2)10-5-11-21-15-6-3-4-7-17(15)23-18-9-8-14(19)12-16(18)21/h3-4,6-9,12H,5,10-11H2,1-2H3
- InChI Key
- SCOFNMIWGJSACM-UHFFFAOYSA-N
- Formula
- C18H19ClN2OS
- SMILES
-
CC(=O)N(C)CCCN1c2ccccc2Sc2ccc(
Cl)cc21 - Molecular Weight1
- 346.87
- 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 | 0.7209 | Relay (... Calculated Property | |
| ΔfG° | 255.66 | kJ/mol | Relay (... Calculated Property ⚠️ |
| ΔfH°gas | -47.58 | kJ/mol | Relay (... Calculated Property |
| ΔvapH° | 124.86 | kJ/mol | Relay (... Calculated Property |
| IE | 7.44 | eV | Relay (... Calculated Property |
| log10WS | -4.69 | Relay (... Calculated Property | |
| logPoct/wat | 4.811 | Crippen Calculated Property | |
| McVol | 256.220 | ml/mol | McGowan Calculated Property |
| Pc | 2084.93 | kPa | Relay (... Calculated Property ⚠️ |
| Inp | [3068.00; 3068.00] |
|
|
| Inp | 3068.00 | NIST | |
| Inp | 3068.00 | NIST | |
| Tboil | 720.42 | K | Relay (... Calculated Property |
| Tc | 998.87 | K | Relay (... Calculated Property |
| Tfus | 376.47 | K | Relay (... Calculated Property |
| Vc | 0.908 | m3/kmol | Relay (... Calculated Property |
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![2-[4-[3-(2-chlorophenothiazin-10-yl)propyl]piperazin-1-yl]ethyl acetate.](data:image/png;base64,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)
Find more compounds similar to Chlorpromazine M (nor-), monoacetylated.
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- Crippen Method
- Crippen Method
- McGowan Method
- NIST Webbook
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