Rectangle Perimeter and Area
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This example demonstrates the calculation of perimeter and area for a rectangle. Key math concepts include perimeter, area, rectangle properties, geometric transformations, linear regression, incircle, and correlation. It utilizes GeoGebra commands like Sort, Polygon, Sequence, Rotate, Flatten, Max, along with objects such as panneeded, panner, permtimer, B, A, D, C, xvalues, xmin, yvalues, ymin, poly1, a, d, b, c, and lists like list8, list5, list7, list12, list6, list13, F, list14, list11, E, Area, perm, button1, button2, opacity, arealist, list1, areatimer, list2, list3, list4, e, areanumbers, list9. Suitable for middle school students and math enthusiasts learning geometric calculations and transformations.
GeoGebra Commands & Parameters
Sort({x(A), x(B), x(C), x(D)}) → xvaluesSort({y(A), y(B), y(C), y(D)}) → yvaluesPolygon(A, D, B, C) → poly1, a, d, b, cSequence(Point[{xmin + c - i, ymin}], i, 1, c) → list8Sequence(Point[{xmin, ymin + i}], i, 0, a) → list5Sequence(Rotate[Point[{xmin + c, ymin + a - i}], (permtimer * ((-π)) / 2), (xmin + c, ymin)], i, 1, a) → list7Rotate(list5, (permtimer * ((-π)) / 2), list7(a)) → list12Sequence(Rotate[Point[{xmin + i, ymin + a}], (permtimer * ((-π)) / 2), list7(a)], i, 1, c) → list6Rotate(list12, (permtimer * ((-π)) / 2), list6(c)) → list13Rotate(list13, (permtimer * ((-π)) / 2), F) → list14Rotate(list6, (permtimer * ((-π)) / 2), list6(c)) → list11Sequence(Point[{Min[xvalues] + i, Min[yvalues] - 4}], i, 0, Area - 1) → arealistFlatten(Sequence[Sequence[Point[{Min[xvalues] + i, Min[yvalues] + j}], i, 0, c - 1], j, 0, a - 1]) → list1Sequence((list1(i) * (1 - areatimer)) + (arealist(i) * areatimer), i, 1, Area) → list2Sequence(Polygon[list2(i), list2(i) + (1, 0), 4], i, 1, Area) → list3Sequence(Polygon[arealist(i), arealist(i) + (1, 0), 4], i, 1, Area) → list4Sequence(Text[i, arealist(i) + (0.1, 0.2)], i, 1, Area) → areanumbersFlatten({Reverse[list8], Reverse[list7], Reverse[list11], Reverse[list14]}) → list9Sequence(Point[{Min[xvalues] + i, Min[yvalues] - 2}], i, 0, perm) → permlistSequence((permlist(i) * permmover) + (list9(i) * (1 - permmover)), i, 1, Length[list9]) → list10Sequence(Segment[list10(i), list10(i + 1)], i, 1, perm) → list15Max(a + 1, ((R - L) * 17.4 / 32) + BOT) → T