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EDAX EDS Manual

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Although this is commonly not an easy thing to do, the quantitative analysis actually<br />

does this comparison in its calculation (this is shown graphically in Fig. 2 below).<br />

Fig. 2. Same spectrum as in Fig. 1 (shown in solid black) compared to the outline of<br />

the pure element intensities for each element.<br />

The ratio of the element’s peak height in a sample to the pure element collected under<br />

the same conditions is actually used in the quantitative calculation as the k-ratio. All<br />

other steps in the quantitative analysis with and without standards are identical and the<br />

only difference is whether the pure elements are actually measured (with standards) or<br />

are calculated (standardless). Before the k-ratios are calculated, the peaks are<br />

identified, a background is fit, a peak-fitting routine is used and overlapped peaks are<br />

deconvoluted, and the net count intensities are measured. After the k-ratios are<br />

calculated, the ZAF corrections are applied, where: Z is an atomic number correction<br />

which takes into account differences in backscattered electron yield between the pure<br />

element and the sample (high atomic number pure elements will produce fewer x rays<br />

because some of the beam electrons leave the sample before losing all of their energy);<br />

A is the absorption correction which compensates for x rays generated in the sample but<br />

which are unable to escape when they are absorbed within the sample (low-energy x<br />

rays tend to be heavily absorbed); and F is the fluorescence correction which will correct<br />

for the generation of x rays by other x rays of higher energy. In order to calculate the<br />

ZAF factors, the composition must be known, but we need to know the ZAF factors to<br />

calculate the composition. This apparent contradiction is resolved by calculating ZAF<br />

<strong>EDAX</strong> Training Course - Quantitative Analysis - page 2

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