Metrohm viva 1.0 Manual User Manual

Page 604

Advertising
background image

5.6 Evaluation subwindow

■■■■■■■■■■■■■■■■■■■■■■

592

■■■■■■■■

viva 1.0

Name

Symbol

Unit

Electrical potential

U

V = WA

-1

5.6.7.2

Result calculation from calibration curves and error calculation

For all three possible calibration methods, the concentration (e.g. a mass
concentration, a volume concentration or a molar concentration) must be
determined in the measuring vessel with the help of a calibration curve.
This calibration curve itself must be determined by the measurement of
solutions for which the concentrations are known. The parameters for a
specified linear or non-linear curve function are then calculated from the
value pairs Evaluation quantity / concentration. Because of the fact
that, as a general principle, the calculations of the calibration curves and
of the results based upon them, in addition to the associated error calcula-
tion, remain the same for all calibration methods, the calculation proce-
dure that is applied shall be described in general terms in the following.

The connection between the variables x and y are sought on the basis of
the measured values x

i

, y

i

, for which it is assumed that the following pre-

requisites apply:

The variable x is error-
free.

The variable y is
dependent on x and
can be described by the
function y = y(x).

The error with the mea-
surement of y is distrib-
uted normally and is
sufficiently small to be
able to apply linear
error calculation.

Depending on the calibration method selected, the following model func-
tions are available for the calculation of the calibration curve y = y(x):

Selected curve type

Calibration func-

tion

Description

Linear regression

y = a + bx

Line

Quadratic regres-
sion

y = a + bx + cx

2

Non-linear curve of
the 2nd degree

Nonlinear regres-
sion

y = a + bx + dx

4

Non-linear curve of
the 4th degree

Advertising