- InChI
- InChI=1S/C6H7NO/c8-5-6-3-1-2-4-7-6/h1-4,8H,5H2
- InChI Key
- SHNUBALDGXWUJI-UHFFFAOYSA-N
- Formula
- C6H7NO
- SMILES
- OCc1ccccn1
- Molecular Weight1
- 109.13
- CAS
- 586-98-1
- Other Names
-
- .alpha.-picolyl alcohol
- 2-(hydroxymethyl)pyridine
- 2-Pyridinylmethanol
- 2-Pyridylmethanol
- 2-hydroxymethylpyridine
- 2-pyridinemethanol
- 2-pyridylcarbinol
- Pyridine-2-carbinol
- Pyridine-2-methanol
- pyridine, 2-hydroxymethyl-
- «alpha»-Picolyl alcohol
- log10WS : Log10 of Water solubility in mol/l.
- logPoct/wat : Octanol/Water partition coefficient.
- McVol : McGowan's characteristic volume (ml/mol).
- ρl : Liquid Density (kg/m3).
- Inp : Non-polar retention indices.
- I : Polar retention indices.
- Tboilr : Boiling point at reduced pressure (K).
- 1: Molecular weight from the IUPAC atomic weights tables.
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Physical Properties
| Property | Value | Unit | Source |
|---|---|---|---|
| log10WS | -1.38 | Crippen Calculated Property | |
| logPoct/wat | 0.574 | Crippen Calculated Property | |
| McVol | 87.490 | ml/mol | McGowan Calculated Property |
| Inp | 1305.00 | NIST | |
| I | [2110.00; 2110.00] |
|
|
| I | 2110.00 | NIST | |
| I | 2110.00 | NIST | |
| I | 2110.00 | NIST |
Temperature Dependent Properties
| Property | Value | Unit | Temperature (K) | Source |
|---|---|---|---|---|
| ρl | [1113.50; 1133.60] | kg/m3 | [291.15; 318.15] |
|
| ρl | 1133.60 | kg/m3 | 291.15 | A compa... |
| ρl | 1133.10 | kg/m3 | 292.15 | A compa... |
| ρl | 1132.40 | kg/m3 | 293.15 | A compa... |
| ρl | 1130.70 | kg/m3 | 295.15 | A compa... |
| ρl | 1129.30 | kg/m3 | 297.15 | A compa... |
| ρl | 1128.70 | kg/m3 | 298.15 | A compa... |
| ρl | 1127.70 | kg/m3 | 299.15 | A compa... |
| ρl | 1127.10 | kg/m3 | 300.15 | A compa... |
| ρl | 1125.60 | kg/m3 | 302.15 | A compa... |
| ρl | 1124.80 | kg/m3 | 303.15 | A compa... |
| ρl | 1124.00 | kg/m3 | 304.15 | A compa... |
| ρl | 1122.40 | kg/m3 | 306.15 | A compa... |
| ρl | 1120.80 | kg/m3 | 308.15 | A compa... |
| ρl | 1119.40 | kg/m3 | 310.15 | A compa... |
| ρl | 1118.10 | kg/m3 | 312.15 | A compa... |
| ρl | 1117.20 | kg/m3 | 313.15 | A compa... |
| ρl | 1115.60 | kg/m3 | 315.15 | A compa... |
| ρl | 1114.20 | kg/m3 | 317.15 | A compa... |
| ρl | 1113.50 | kg/m3 | 318.15 | A compa... |
Pressure Dependent Properties
| Property | Value | Unit | Pressure (kPa) | Source |
|---|---|---|---|---|
| Tboilr | 385.70 | K | 2.10 | NIST |
Similar Compounds
![2,2'-[(1,1,3,3,5,5-Hexamethyltrisiloxane-1,5-diyl)bis(oxymethylene)]dipyridine.](data:image/png;base64,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)
Find more compounds similar to Piconol.
Mixtures
Sources
- Crippen Method
- Crippen Method
- A comparative study of the volumetric properties of aqueous solutions of pyridine and piperidine derivatives
- McGowan Method
- NIST Webbook
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