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Molarity analytical

LOD is defined as the lowest concentration of an analyte that produces a signal above the background signal. LOQ is defined as the minimum amount of analyte that can be reported through quantitation. For these evaluations, a 3 x signal-to-noise ratio (S/N) value was employed for the LOD and a 10 x S/N was used to evaluate LOQ. The %RSD for the LOD had to be less than 20% and for LOQ had to be less than 10%. Table 6.2 lists the parameters for the LOD and LOQ for methyl paraben and rhodamine 110 chloride under the conditions employed. It is important to note that the LOD and LOQ values were dependent upon the physicochemical properties of the analytes (molar absorptivity, quantum yield, etc.), methods employed (wavelengths employed for detection, mobile phases, etc.), and instrumental parameters. For example, the molar absorptivity of methyl paraben at 254 nm was determined to be approximately 9000 mol/L/cm and a similar result could be expected for analytes with similar molar absorptivity values when the exact methods and instrumental parameters were used. In the case of fluorescence detection, for most applications in which the analytes of interest have been tagged with tetramethylrhodamine (TAMRA), the LOD is usually about 1 nM. [Pg.174]

Monochromatic detection. A schematic of a monochromatic absorbance detector is given in Fig. 3.12. It is composed of a mercury or deuterium light source, a monochromator used to isolate a narrow bandwidth (10 nm) or spectral line (i.e. 254 nm for Hg), a flow cell with a volume of a few pi (optical path 0.1 to 1 cm) and a means of optical detection. This system is an example of a selective detector the intensity of absorption depends on the analyte molar absorption coefficient (see Fig. 3.13). It is thus possible to calculate the concentration of the analytes by measuring directly the peak areas without taking into account the specific absorption coefficients. For compounds that do not possess a significant absorption spectrum, it is possible to perform derivatisation of the analytes prior to detection. [Pg.57]

Analytical Molarity The analytical molarity of a solution gives the total number of moles of a solute in 1 L of the solution (or the total number of millimoles in 1 mL). That is, the analytical molarity specifies a recipe by which the solution can be prepared. For example, a sulfuric acid solution that has an analytical concentration of 1.0 M can be prepared by dissolving 1.0 mol, or 98 g, of H2SO4 in water and diluting to exactly 1.0 L. [Pg.77]

Analytical molarity is the total number of moles of a solute, regardless of its chemical state, ini L of solution. The analytical molarity describes how a solution of a given molarity can be prepared. [Pg.77]

What will be the analytical molar Na2C03 concentration in the solution produced when 25.0 mL of 0.200 M AgNOj are mixed with 50.0 mL of 0.0800 M NajCOj ... [Pg.86]

What is the difference between species molarity and analytical molarity ... [Pg.86]

Titration curves for strong bases are derived in an analogous way to those for strong acids. Short of the equivalence point, the solution is highly basic, the hydroxide ion concentration being numerically related to the analytical molarity of the base. The solution is neutral at the equivalence point and becomes acidic in the region beyond the equivalence point then the hydronium ion concentration is equal to the analytical concentration of the excess strong acid. [Pg.376]

Analytical molarity, Cx The moles of solute. X. that have been dissolved in sufficient solvent to give 1.000 liter of solution also numerically equal to the number of millimoles of solute per milliliter of solution. Compare with species molarity. [Pg.1103]

Formality, F The number of formula masses of solute contained in each liter of solution synonymous with analytical molarity. Formal potential, The electrode potential for a couple when the analytical concentrations of all participants are unity and the concentrations of other species in the solution are defined. Formula weight The summation of atomic masses in the chemical formula of a substance synonymous with gram formula weight and molar ma.ss. [Pg.1109]

The MALDI data originate from a series of physical phenomena and chemical interactions originating from the parameterization (matrix nature, analyte nature, matrix/analyte molar ratio, laser irradiation value, averaging of different single spectra), which must be kept under control as much as possible. However, the results obtained by MALDI are of great interest, due to its applicability in fields not covered by other ionization methods. Due to the pulsed nature of ionization... [Pg.41]

We will now consider how chromatography actually works. Separations are affected due to differences in analyte s relative affinities for the mobile phase and the stationary phase. To understand more fully the separation process we will now use a concept known as the partition coefficient (which has the symbol K). The partition coefficient is the equilibrium distribution of an analyte between the mobile phase and the stationary phase. It can be quantified as the simple ratio of the analyte molar concentration in the stationary phase (Cstationarf) versus the molar concentration in the mobile phase CMoUif) or... [Pg.282]

In a typical preparation approach, appropriate amounts of matrix and polymer dissolved in compatible (preferably identical) solvents are mixed to yield a matrix/analyte molar ratio in the range 1000 1 to 10 1. [Pg.433]

Sample preparation can be tailored to suppress excess matrix background peaks by controlling the matrix analyte ratio. Although numerous groups observed this phenomenon soon after the introduction of MALDl, it has only recently been exploited to achieve its fuU potential for smaU-molecule analysis. The matrix analyte molar ratio within the matrix crystals has been found to be critical for MALDl quantification [10]. Critical parameters for a successful execution of the matrix suppression effect (MSE) include sufficient analyte and optimized laser intensity. [Pg.383]

Two chlorophenoxyacetic acids, 2,4-D and dicamba, were extracted from soil and water and analyzed on a C g column (A = 236nm) using a 50/50 methanol/water (1% acetic acid) mobile phase [201,202], Detection limits of 0.1 pg/g in soil or l.Opg/mL in water were reported. In a similar fashion, eight chlorophenoxyacid residues (e.g., mecoprop, 2,4-D, dichlorprop, fenoprop) were extracted from water samples and analyzed on a C g column (A = 228nm) using a 60/40 methanol/water (30 mM phosphate buffer at pH 3.0) mobile phase [203]. The authors noted that 0.05% trifluoroacetic acid (TFA) used in place of the phosphate buffer as the mobile phase modifier was just as effective and produced significantly different retention times for the analytes. Molar absorptivities were tabulated for the analytes at 205 nm, 228 nm, and 280 nm. Detection limits of 0.5-2 pg/L were reported. [Pg.106]

Marano and Holder have calculated the VLE of the Fischer-Tropseh system. The pseudo-components were defined with the aid of an analytical molar-mass distribution function (Anderson-Schulz-Flory distribution). The properties of a pseudo-component were based on a hypothetical model component in each carbon-number cut. [Pg.283]


See other pages where Molarity analytical is mentioned: [Pg.482]    [Pg.194]    [Pg.525]    [Pg.77]    [Pg.364]    [Pg.56]    [Pg.149]    [Pg.337]    [Pg.370]    [Pg.384]   
See also in sourсe #XX -- [ Pg.77 ]




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