Calculate Interquartile Range
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This example demonstrates calculating the interquartile range by identifying striking deviations in data. Key mathematical concepts include data sorting, quartiles, and interquartile range. GeoGebra commands such as TextField, Polygon, Segment, and Sort are used for data sorting and graphical representation. Suitable for middle school and above students to learn data statistics and analysis.
GeoGebra Commands & Parameters
Textfield(d1) → inputD1Polygon((0, 11), (If[showSteps > t0, t1, t2], 11), (If[showSteps > t0, t1, t2], 12), (0, 12)) → tableHeader, b, c, d, eSegment((0, 10), (If[showSteps > t0, t1, t2], 10)) → fSegment((0, 9), (If[showSteps > t0, t1, t2], 9)) → gSegment((0, 8), (If[showSteps > t0, t1, t2], 8)) → hSegment((0, 7), (If[showSteps > t0, t1, t2], 7)) → iSegment((0, 6), (If[showSteps > t0, t1, t2], 6)) → jSegment((0, 5), (If[showSteps > t0, t1, t2], 5)) → kSegment((0, 4), (If[showSteps > t0, t1, t2], 4)) → lSegment((0, 3), (If[showSteps > t0, t1, t2], 3)) → mSegment((t1, 3), (t1, 12)) → sTextfield(d2) → inputD2Textfield(d3) → inputD3Textfield(d4) → inputD4Textfield(d5) → inputD5Textfield(d6) → inputD6Textfield(d7) → inputD7Textfield(d8) → inputD8Sort({d1, d2, d3, d4, d5, d6, d7, d8, d9, d10, d11}) → orderedCircle((14.837735849056603, 3.6924302788844643), 0.5) → orderedOvalMasterSegment((0, 2), (If[showSteps > t0, t1, t2], 2)) → aSegment((0, 1), (If[showSteps > t0, t1, t2], 1)) → rSegment((0, 0), (If[showSteps > t0, t1, t2], 0)) → tSegment((2, 0), (2, 12)) → qSegment((0, 0), (0, 11)) → nSegment((If[showSteps > t0, t1, t2], 0), (If[showSteps > t0, t1, t2], 11)) → pTextfield(d9) → inputD9Textfield(d10) → inputD10Textfield(d11) → inputD11