Draw Angles
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Wiederholung Winkel: Bezeichnung, Arten, Messen & Zeichnen
This example demonstrates how to draw angles using GeoGebra. Key math concepts include the definition and drawing methods of angles. Commands like CountIf, Textfield, Sequence, Join are used. Suitable for middle school and above students to learn geometric construction.
GeoGebra Commands & Parameters
CountIf(m ≟ true, m, {path1, path2, path3}) → numselectedTextfield(input1) → Eingabefeld1Textfield(input2) → Eingabefeld2Sequence((Random[5, 17] * 5), m, 1, 110) → randomNosAlpha1, {50, 85, 35, 45, 65, 70, 80, 80, 70, 50, 30, 60, 45, 35, 40, 65, 75, 60, 50, 70, 55, 70, 65, 45, 45, 65, 85, 80, 25, 35, 75, 80, 70, 75, 35, 70, 30, 65, 60, 70, 30, 55, 55, 75, 70, 65, 85, 85, 60, 45, 80, 30, 65, 35, 55, 65, 70, 65, 35, 55, 50, 80, 85, 40, 50, 55, 45, 25, 45, 70, 30, 30, 65, 35, 80, 45, 65, 30, 30, 60, 75, 75, 45, 70, 45, 80, 35, 55, 35, 45, 25, 25, 65, 65, 50, 35, 55, 40, 85, 40, 75, 30, 30, 35, 65, 40, 65, 45, 50, 40}Join(Sequence[Shuffle[{1, 2, 3, 4, 5}], m, 1, 10]) → randomWinkelNameNumPoint(Line[S1, xAxis]) → S2Intersect(Rotate[Line[S1, S2], alpha1°, S1], Line[S2, S3]) → P1Segment(S1, S2) → fRotate(S2, alpha1°, S1) → P1bSegment(S1, P1b) → gAngle(S2, S1, P1) → walpha1zRotate(S1 + (1, 0), walpha1 / 2, S1) → SBRandomElement({1, 2, 3} \ {selected1, selected2}) → selected3Sequence((Random[19, 35] * 5), m, 1, 110) → randomNosAlpha2, {100, 130, 100, 170, 105, 155, 145, 160, 165, 140, 135, 165, 95, 160, 110, 165, 175, 105, 125, 140, 170, 170, 95, 110, 175, 110, 150, 105, 115, 110, 105, 100, 170, 130, 105, 140, 100, 95, 100, 165, 130, 125, 110, 130, 135, 170, 150, 170, 150, 165, 100, 100, 145, 135, 110, 100, 160, 100, 140, 160, 125, 170, 130, 155, 165, 110, 115, 135, 115, 95, 105, 175, 105, 150, 135, 155, 120, 145, 105, 165, 140, 160, 160, 95, 150, 130, 175, 100, 160, 105, 100, 150, 160, 125, 100, 120, 170, 150, 140, 155, 145, 100, 160, 125, 165, 105, 100, 160, 130, 150}RandomElement({1, 2, 3, 4, 5} \ {winkelNameNum1}) → winkelNameNum2RandomElement({1, 2, 3, 4, 5} \ {winkelNameNum1, winkelNameNum2}) → winkelNameNum3Intersect(Rotate[Line[R1, R2], alpha2°, R1], Line[R2, R3]) → Q1Rotate(R2, (alpha2 - 180)°, R1) → Q1bSegment(R1, Q1b) → iSegment(R4, R1) → hAngle(R4, R1, Q1) → walpha2zRotate(R1 + (1, 0), (alpha2 * ° / 2), R1) → RBPoint(Line[T1, xAxis]) → T2Intersect(Rotate[Line[T1, T2], helpalpha3°, T1], Line[T3, If[spitz3, T2, T4]]) → V1Segment(T1, T2) → jSegment(T1, V1b) → kAngle(T2, T1, V1b) → walpha3zRotate(T1 + (1, 0), walpha3z / 2, T1) → TBAngle(V1b, T1, T2) → αElement({selected1, selected2, selected3}, runde) → selectedPoint(Line[C, xAxis]) → DSpeechBubbleLeft(E, 11.1, 3.1) → Vieleck1SpeechBubbleLeft(E, 7.7, 2.15) → Vieleck2SpeechBubbleLeft(E, 8.5, 1.6) → Vieleck3SpeechBubbleLeft(E, 8.1, 2.7) → Vieleck4
AI Drawing Prompt Reference
Draw a geometric angle construction example with a dynamic angle controlled by a slider, showing the angle value. Illustrate the construction process including rotating line segments and intersection points, with different colors for key parts. The final image should feature multiple angle examples, each labeled with a number, demonstrating the diversity of angle constructions.
The prompt above was compiled from the original drawing commands and is for reference only.