Weighing Uncertainty

Weighing Uncertainty

The main question in selecting a balance is whether it will meet the measurement uncertainty budget for the process under investigation.

Written byIan Ciesniewski andArthur Reichmuth
| 6 min read
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A Risk-Based Approach to Selecting and Testing Lab Balances

Selecting, testing and verifying a laboratory balance for the modern laboratory is fraught with potential errors. The results generated by a typical analytical balance will influence the productivity of both the lab and the production units that depend upon it!

Balance selection

The process of accurate weighing begins with correct and appropriate selection of a balance. The main question is whether the balance chosen will meet the measurement uncertainty budget for the process under investigation.

It is not uncommon for a specifier to confuse readability with weighing accuracy. For example, a user may select an analytical balance with a capacity of 200 g and a readability of 0.1 mg because it is believed that this balance is “accurate to 0.1 mg.”

There are several properties quantified in the specifications of the weighing instrument that limit its performance. The most important are repeatability, eccentricity, nonlinearity and sensitivity. How do they influence the performance and hence the selection of a weighing instrument?

To answer this question, the term “weighing uncertainty” must first be discussed. The International Vocabulary of Metrology defines uncertainty as a parameter that expresses the dispersion of the values of a measurement.

The weighing uncertainty (i.e., the uncertainty when an object is weighed on a weighing instrument) can be estimated from the specifications of a weighing instrument (typically the case when performing a design qualification), from test measurements with the weighing instrument (typically the case when carrying out an operational or performance qualification) or from a combination of both. The essential influences can be combined according to statistical methods to obtain the weighing uncertainty:

Uncertainty can be expressed either as standard uncertainty u (corresponding to the standard deviation of a statistical process) or as expanded uncertainty U (also referred to as uncertainty interval). To obtain the expanded uncertainty, the standard uncertainty must be multiplied by the chosen expansion factor K=2 or K=3.


Equation for the expression of measurement uncertainty

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