11 subwindow sample solutions (tc conductivity), 1 sample solutions (tc conductivity) - general, 2 sample solutions (tc conductivity) table – Metrohm tiamo 2.3 Patch 1 User Manual

Page 1463: 1 sample solutions (tc conductivity) table, Sample solutions (tc conductivity) - general 7, Sample solutions (tc conductivity) table 7, Sample solution (tc conductivity)

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6 Configuration

tiamo 2.3 Patch 1

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1447

6.11

Subwindow Sample solutions (TC conductivity)

6.11.1

Sample solutions (TC conductivity) - General

Subwindow: Configuration

Sample solutions (TC conductivity)

Subwindow Sample solutions (TC conductivity)
In the subwindow Sample solutions (TC conductivity), the data for
the calculation of the temperature coefficients of a sample solution is dis-
played in tabular form via Chebyshev function. It can be shown in a sepa-
rate window in the program part Configuration as a part of the Configu-
ration view or (if not present on the desktop) with View

Quick access.

The subwindow can be enlarged and reduced as required; it can also be
maximized.

This data can either be edited manually or determined with the help of the
command MEAS TC Cond. A sample solution (TC conductivity) can be
selected in the command MEAS Cond, in order to compensate for tem-
perature deviations during the conductivity measurement.

6.11.2

Sample solutions (TC conductivity) table

6.11.2.1

Sample solutions (TC conductivity) table

Subwindow: Configuration

Sample solutions (TC conductivity)

Contents
In the default settings, the following data is shown in the table for the cal-
culation of the temperature coefficients:

Name

Name of the sample solution whose temperature coefficient was deter-
mined for conductivity.

Start temperature

Temperature at the start of the measurement.

Stop temperature

Temperature at the time of the end of the measurement.

TC min.

Minimum temperature coefficient in the temperature interval of the Che-
byshev function, with reference to a temperature of 25 °C.

TC max.

Maximum temperature coefficient in the temperature interval of the Che-
byshev function, with reference to a temperature of 25 °C.

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