- InChI
- InChI=1S/C6H6O2S/c1-4-2-3-9-5(4)6(7)8/h2-3H,1H3,(H,7,8)
- InChI Key
- IFLKEBSJTZGCJG-UHFFFAOYSA-N
- Formula
- C6H6O2S
- SMILES
- Cc1ccsc1C(=O)O
- Molecular Weight1
- 142.18
- CAS
- 23806-24-8
- Other Names
-
- 2-Thiophenecarboxylic acid, 3-methyl-
- 3-Methylthiophene-2-carboxylic acid
- 3-methyl-2-thenoic acid
- Methyl 2-thiophenecarboxylate
- ΔsubH° : Enthalpy of sublimation at standard conditions (kJ/mol).
- ΔsubH : Enthalpy of sublimation at a given temperature (kJ/mol).
- log10WS : Log10 of Water solubility in mol/l.
- logPoct/wat : Octanol/Water partition coefficient.
- McVol : McGowan's characteristic volume (ml/mol).
- Pvap : Vapor pressure (kPa).
- I : Polar retention indices.
- 1: Molecular weight from the IUPAC atomic weights tables.
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Physical Properties
| Property | Value | Unit | Source |
|---|---|---|---|
| ΔsubH° | 98.00 ± 0.40 | kJ/mol | NIST |
| log10WS | -1.77 | Crippen Calculated Property | |
| logPoct/wat | 1.755 | Crippen Calculated Property | |
| McVol | 99.730 | ml/mol | McGowan Calculated Property |
| I | [2501.00; 2501.00] |
|
|
| I | 2501.00 | NIST | |
| I | 2501.00 | NIST |
Temperature Dependent Properties
| Property | Value | Unit | Temperature (K) | Source |
|---|---|---|---|---|
| ΔsubH | 96.70 ± 0.40 | kJ/mol | 323.00 | NIST |
| Pvap | [1.02e-04; 1.19e-03] | kPa | [312.13; 334.20] |
|
| Pvap | 1.02e-04 | kPa | 312.13 | Thermoc... |
| Pvap | 1.02e-04 | kPa | 312.13 | Thermoc... |
| Pvap | 1.04e-04 | kPa | 312.13 | Thermoc... |
| Pvap | 1.30e-04 | kPa | 314.20 | Thermoc... |
| Pvap | 1.26e-04 | kPa | 314.20 | Thermoc... |
| Pvap | 1.29e-04 | kPa | 314.20 | Thermoc... |
| Pvap | 1.64e-04 | kPa | 316.22 | Thermoc... |
| Pvap | 1.62e-04 | kPa | 316.22 | Thermoc... |
| Pvap | 1.59e-04 | kPa | 316.22 | Thermoc... |
| Pvap | 2.04e-04 | kPa | 318.13 | Thermoc... |
| Pvap | 2.05e-04 | kPa | 318.13 | Thermoc... |
| Pvap | 2.09e-04 | kPa | 318.13 | Thermoc... |
| Pvap | 2.64e-04 | kPa | 320.19 | Thermoc... |
| Pvap | 2.61e-04 | kPa | 320.19 | Thermoc... |
| Pvap | 2.54e-04 | kPa | 320.19 | Thermoc... |
| Pvap | 3.23e-04 | kPa | 322.21 | Thermoc... |
| Pvap | 3.20e-04 | kPa | 322.21 | Thermoc... |
| Pvap | 3.14e-04 | kPa | 322.21 | Thermoc... |
| Pvap | 4.18e-04 | kPa | 324.14 | Thermoc... |
| Pvap | 4.07e-04 | kPa | 324.14 | Thermoc... |
| Pvap | 4.12e-04 | kPa | 324.14 | Thermoc... |
| Pvap | 5.03e-04 | kPa | 326.18 | Thermoc... |
| Pvap | 5.07e-04 | kPa | 326.18 | Thermoc... |
| Pvap | 5.07e-04 | kPa | 326.18 | Thermoc... |
| Pvap | 6.36e-04 | kPa | 328.21 | Thermoc... |
| Pvap | 6.30e-04 | kPa | 328.21 | Thermoc... |
| Pvap | 6.30e-04 | kPa | 328.21 | Thermoc... |
| Pvap | 7.69e-04 | kPa | 330.15 | Thermoc... |
| Pvap | 7.98e-04 | kPa | 330.15 | Thermoc... |
| Pvap | 7.86e-04 | kPa | 330.15 | Thermoc... |
| Pvap | 9.84e-04 | kPa | 332.23 | Thermoc... |
| Pvap | 9.72e-04 | kPa | 332.23 | Thermoc... |
| Pvap | 9.40e-04 | kPa | 332.23 | Thermoc... |
| Pvap | 1.19e-03 | kPa | 334.20 | Thermoc... |
| Pvap | 1.17e-03 | kPa | 334.20 | Thermoc... |
| Pvap | 1.15e-03 | kPa | 334.20 | Thermoc... |
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![P-toluenesulfonamide], n,n'-dithiodiethylenebis[n-(2-thenyl)-.](data:image/png;base64,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)
Find more compounds similar to 3-Methyl-2-thiophenecarboxylic acid.
Sources
- Crippen Method
- Crippen Method
- Thermochemical properties of three 2-thiophenecarboxylic acid derivatives
- McGowan Method
- NIST Webbook
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