The concept of measurement uncertainty should be regarded not only related to the concept of doubt about the validity of the measurement result, but also to the quantization of this concept. In this sense the measurement uncertainty is that parameter associated with the result characterizing the dispersion of the values that could reasonably be assigned to the measurand (or more properly to its representation through a model). This parameter may be for example a multiple of the standard deviation but especially, and more importantly, the half width of an interval with a predetermined level of confidence or trust. In these terms in this paper I attempt, with the help of MINITAB software, to analyze this parameter; with simple and quick operations to evaluate the mean, the standard deviation and the confidence interval and by the use of several plotted graphs.
Using MINITAB software for teaching measurement uncertainty / Andrea Zanobini. - In: JOURNAL OF PHYSICS. CONFERENCE SERIES. - ISSN 1742-6588. - STAMPA. - 588:(2015), pp. 1-6. [10.1088/1742-6596/588/1/012025]
Using MINITAB software for teaching measurement uncertainty
ZANOBINI, ANDREA
2015
Abstract
The concept of measurement uncertainty should be regarded not only related to the concept of doubt about the validity of the measurement result, but also to the quantization of this concept. In this sense the measurement uncertainty is that parameter associated with the result characterizing the dispersion of the values that could reasonably be assigned to the measurand (or more properly to its representation through a model). This parameter may be for example a multiple of the standard deviation but especially, and more importantly, the half width of an interval with a predetermined level of confidence or trust. In these terms in this paper I attempt, with the help of MINITAB software, to analyze this parameter; with simple and quick operations to evaluate the mean, the standard deviation and the confidence interval and by the use of several plotted graphs.I documenti in FLORE sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.