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Summary: Characteristic Curves

The following formulas, which are relevant for the exam, were used in the chapter on characteristic curves:

The offset is the value at which the characteristic intersects the y-axis. It can be a positive or a negative number.

\[ \text{Offset-corrected measured value} = \text{measured value} - \text{offset} \]

A slope is determined with a slope triangle. For a slope correction, you need the slopes of the real and the ideal characteristic. You correct the characteristic with a factor:

\[ \begin{gathered} \text{Slope-corrected measured value} = \text{offset-corrected measured value} \cdot \text{factor} \\[6pt] \text{Factor} = \frac{\text{slope of the ideal characteristic}}{\text{slope of the real characteristic}} \\[6pt] \text{Slope } m = \frac{y_2 - y_1}{x_2 - x_1} \end{gathered} \]

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