A cathodic stripping procedure has been developed for the determination of mebendazole. An 8 min accumulation time on a 0.1 M acetic acid/acetate pH=5 buffer solution gives rise to a detection limit of 3 x lo-l1 M. An extraction with ether has been developed for the determination of mebendazole in u
Determination of phytochelatins by cathodic stripping voltammetry in the presence of copper(II)
β Scribed by Gioacchino Scarano; Elisabetta Morelli
- Publisher
- Elsevier Science
- Year
- 1996
- Tongue
- English
- Weight
- 513 KB
- Volume
- 319
- Category
- Article
- ISSN
- 0003-2670
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β¦ Synopsis
The voltammetric behaviour of the copper-phytochelatin (PC) complex in 0.5 M NaCl at pH 8.1 at the hanging mercury drop electrode was investigated. An analytical method that utilizes the current produced, in the presence of Cu(II), by a copper complex with the cysteine groups of the adsorbed PCs, was developed. At a C&I) concentration of 2.5 X 1O-6 M, sensitive measurements can be achieved by using differential pulse cathodic stripping voltammetry. The effects of the experimental parameters such as preconcentration time, adsorption potential and copper concentration on the peak current are discussed. The stripping current was found to be proportional to the total concentration of thiol groups of phytochelatins (SH,,).
The sensitivity was 8 X 10e3 nA s-l nM-'. Using an accumulation time of 300 s at -0.4 V, an SH,, concentration of 1 nM can be detected.
π SIMILAR VOLUMES
Using a copper microelectrode of Γ5-mm diameter, the concentration of Se(IV) was determined by cathodic stripping voltammetry either from HClO 4 (0.1 M) or from NaClO 4 (0.1 M) supporting electrolytes. The preconcentration time of 15 s was chosen as optimal, and calibration graphs were constructed f
A sensitive method for the determination of vitamin \(\mathrm{K}_{3}\) using cathodic stripping voltammetry is presented. Using sodium sulfate as the supporting electrolyte at \(\mathrm{pH} 1.70-1.85\), a reductive peak ( \(-0.64 \mathrm{~V}\) vs SCE) is observed. The detection limit is \(1 \times 1