- InChI
- InChI=1S/C7H11NO3/c1-4-7(2)5(9)8(3)6(10)11-7/h4H2,1-3H3
- InChI Key
- VQASKUSHBVDKGU-UHFFFAOYSA-N
- Formula
- C7H11NO3
- SMILES
- CCC1(C)OC(=O)N(C)C1=O
- Molecular Weight1
- 157.17
- CAS
- 115-67-3
- Other Names
-
- 2,4-Oxazolidinedione, 5-ethyl-3,5-dimethyl-
- Paradione
- Parametadione
- A 348
- 3,5-Dimethyl-5-ethyloxazolidine-2,4-dione
- 5-Ethyl-3,5-dimethyloxazolidine-2,4-dione
- Isoethadione
- 5-Ethyl-3,5-dimethyl-2,4-oxazolidinedione
- 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 | 0.4738 | Relay (... Calculated Property | |
| ΔfG° | -310.43 | kJ/mol | Relay (... Calculated Property ⚠️ |
| ΔfH°gas | -596.54 | kJ/mol | Relay (... Calculated Property |
| ΔvapH° | 66.84 | kJ/mol | Relay (... Calculated Property |
| IE | 9.76 | eV | Relay (... Calculated Property |
| log10WS | -1.01 | Relay (... Calculated Property | |
| logPoct/wat | 0.764 | Crippen Calculated Property | |
| McVol | 117.620 | ml/mol | McGowan Calculated Property |
| Pc | 3137.79 | kPa | Relay (... Calculated Property ⚠️ |
| Inp | 1120.00 | NIST | |
| Tboil | 498.82 | K | Relay (... Calculated Property |
| Tc | 707.06 | K | Relay (... Calculated Property |
| Tfus | 334.45 ± 0.50 | K | NIST |
| Vc | 0.451 | m3/kmol | Relay (... Calculated Property |
Similar Compounds
![1-[[4-(1,3-benzothiazol-2-yl)phenyl]methyl-ethoxyphosphoryl]pyrrolidin-2-one.](data:image/png;base64,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)
Find more compounds similar to Paramethadione.
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- Crippen Method
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