Sentence examples for deviation in evaluating the from inspiring English sources

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The results of Study 1 raise an important issue: learning about mean, standard deviation, histograms, and t-tests all concept-tests allin the particoncepts statisticoveredses—was not suffinientheo get students to simultaneously consider both mean and standard deviation in evaluating the effectiveness of the chocolate intervention.

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This metric is useful in evaluating the stability of the video (the lower the deviation, the better) and is measured by recording the delay between every two frames (in seconds with millisecond resolution) and calculating the standard deviation.

The standard deviation and percent relative standard deviation will evaluate the variation limit of the analysis.

As the predictor variables have differing units of measurement, PLSLR models were also fitted using scaled predictor variables (where each predictor was weighted by dividing it by its standard deviation) in order to evaluate the relative impact of each variable on the response.

In this paper, we propose a metric for evaluating the distortion in these images due to deviation from the standard perspective projection.

The first method, the distributional approach, imparts meaning to the HRQL score by evaluating the changes in the HRQL scores and their associated variability (i.e., standard deviation).

Statistical significance was determined by comparison of the coefficient of the model with the standard deviation evaluated in the test for accuracy.

Key performance indicators such as microgrid power losses, buses voltage deviations, buses power factor, buses voltage total harmonic distortion and voltage-frequency deviation are used to evaluate the performance of this microgrid in grid-connected and islanding modes.

With this assessment in hand, we then explore whether gesture might be one way of facilitating students' ability to coordinate two concepts (mean and standard deviation) that must be considered simultaneously in evaluating a distribution.

Without loss of generality, assume x 1 < x 2. In order to evaluate the deviation d ( F ( x 1 ), F ( x 2 ) ) = sup j inf i | e x 2 + i − 3 − e x 1 + j − 3 |, (30).

Then, the standard deviation of the measurements is estimated, in order to evaluate the uncertainty in the measurements.

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