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Rules for calibration curves – Metrohm 797 VA Computrace User Manual

Page 160

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5 Determination mode

797 VA Computrace – Software

148

EV

Sample

c(s)

mean(s)

c(eff)


5. Calculation of result deviation Conc.dev.

The total deviation of the calculated substance concentration

Conc.

is determined using a linear error calculation which takes

into account both the error contribution from the measure-
ment and that from the calibration. Independent of the number
of measurements, the total deviation

Conc.dev.

is always cal-

culated in a way that

Conc.

±

Conc.dev.

gives the range in

which the mass concentration may be expected with a prob-
ability of 68.3%.

Rules for calibration curves

The result determination with the aid of a calibration curve sa-
ves time compared with standard additions, but is reliable only
• if the matrix of all samples and calibration solutions is identical

or has no influence on the measurement.

• if all measurement parameters (capillary, temperature, etc.) re-

main unchanged during measurements.

• if the accuracy of the results obtained is checked regularly with

the standard addition method.

With regard to optimum accuracy and scatter, a number of rules
must be observed with calibration curves:
Check linearity range

In development of the method, the linearity range of the cali-
bration curve should be checked for each substance by recor-
ding the curve over a wide concentration range. Using the cali-
bration curve shown in the

DETERMINATION CURVES

window,

you can then determine the region in which the curve is linear
and that in which it is nonlinear.

Working in the linear range

Performing determinations in the linear range, to keep the scat-
ter as low as possible it is advisable to calibrate above all in the
lower and upper part of this range and select as many re-
plications as possible.

Checking the offset

The size of the offset indicates a possible systematic error or
blank value. To convert this error into the effective mass con-
centration in g/L,

Y.offset

must be divided by

Slope

.