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  Section: Practical Skills in Chemistry » Instrumental techniques
 
 
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The chromatogram

 
     
 
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Instrumental techniques
  Basic spectroscopy
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  Mass spectrometry
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  Chromatography ~ introduction
    The chromatogram
    Resolution
    Detectors
  Gas and liquid chromatography
    Gas chromatography
    Liquid chromatography
    High-performance liquid chromatography
    Interpreting chromatograms
    Optimizing chromatographic separations
    Quantitative analysis
  Electrophoresis
    The supporting medium
    Capillary electrophoresis
    Capillary zone electrophoresis (CZE)
    Micellar electrokinetic chromatography (MEKC)
  Electroanalytical techniques
    Potentiometry and ion-selective electrodes
    Voltammetric methods
    Oxygen electrodes
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  Radioactive isotopes and their uses
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    Working practices when using radioactive isotopes
  Thermal analysis
    Thermogravimetry
    Applications

A plot of the detector response present at the column outlet as a function of time is called a chromatogram (Fig. 31.6). The time from injection of the sample until the peak elutes from the column is called the retention time, tr. The amount of compound present for a given peak can be quantified by measuring the peak height or area (most useful) and comparing it with the response for a known amount of the same compound.

The aim of any chromatographic system is to resolve a number of components in a sample mixture, i.e. to ensure that individual peaks do not overlap or coincide. To achieve this you need to consider several important factors: capacity factor, separation factor or selectivity, column efficiency and asymmetry factor.

Capacity factor, k': This is a more useful measure of peak retention that retention time, as it is independent of column length and flow rate. To calculate k' you need to measure column dead time, to. This is the time it takes an unretained component to
 
Peak characteristics in a chromatographic separation, Le. a chromatogram. For symbols, see eqns [31.1] and [31.3].
Fig.31.6 Peak characteristics in a chromatographic separation, Le. a chromatogram. For symbols, see eqns [31.1] and [31.3].
pass through the column without any interaction with the stationary phase. It is the time taken from the point of unretained component. The capacity factor for other components can then be calculated according to the following equation:

⇒ Equation [31.1]
k' = trto  
to

Separation factor, α: The separation factor, or selectivity, identifies when the peaks elute relative to each other. It is defined for two peaks as the ratio of the capacity factors (k'2 > k'1):

⇒ Equation [31.2]
α = k'2 = tr,2to
k'1 tr,1to

where tr,1 and tr,2 are the retention times of peak 1 and peak 2, respectively. If two peaks are present the separation factor must be greater than one to achieve an effective separation.

Column efficiency (plate number), N: An additional parameter used to characterize a separation system is the plate number, N. It represents, in general terms, the narrowness of the peak and is often calculated as follows:

⇒ Equation [31.3]
N = 5.54 (
tr
w0.5
)
2

where tr is the retention time of the peak and w0.5 is its width at one-half of its height (Fig. 31.6).

For a compound emerging from a column of length L, the number of theoretical plates, N, can be expressed as:

⇒ Equation [31.4] N = L  
H

where H is the plate height (or height equivalent to a theoretical plate). In general, chromatographic columns with larger values of N give the narrowest peaks and generally bftter separation.

Asymmetry factor, As: The plate number, N, assumes that the peak shape is Gaussian, but in practice this is rare. It is more likely that the peak is asymmetrical, i.e. it 'tails'. This is quantified using the asymmetry factor, As, calculated as shown Fig. 31.7.

A vertical line is drawn between the peak maximum and the base line. At 10% of the peak height, the width of the peak to the leading edge and the trailing edge is measuted (a and b in Fig. 31.7). The asymmetry factor is then calculated as follows:

⇒ Equation [31.5] As = b  
a
 
Peak asymmetry.
Fig.31.7 Peak asymmetry.

In general, As values between 0.9 and 1.2 are acceptable. If As > 1 peak tailing is in evidence; if As < 1 peak fronting is evident. The practical impact of peak tailing or fronting is that adjacent peaks are not as well separated as they would be if they were symmetrical, leading to difficulties in peak quantitation.
 
     
 
 
     



     
 
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