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Reading and Writing Decimal Numbers - Level 1

Reading and Writing Decimal Numbers - Level 1
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2025-01-21 20:15
Coordinate Geometry
In collections Rationale Zahlen & Arbeiten mit der Zahlengerade
This example demonstrates how to read and write decimal numbers. It involves the core math concepts of rational numbers and comparing numbers. The construction points include using GeoGebra's Sequence, Point, Textfield, and Segment objects. It is suitable for 7-8 grade students.

GeoGebra Commands & Parameters

  1. Sequence(PStart + (k * (disP, 0)), k, 0, numberOfNumbers - 1) → AllPointsList
  2. Shuffle(1…5) → CaseZStartList, {2, 5, 1, 3, 4}
  3. Flatten(Sequence[CaseZStartList, k, 1, 20]) → CaseZList
  4. Sequence(numberStart + (k * numberStep), k, 0, numberOfNumbers - 1) → AllNumbersList, {-3.75, -3.5, -3.25, -3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2, 2.25, 2.5, 2.75, 3, 3.25, 3.5, 3.75}
  5. Sequence(capStart + (k * capStep), k, 0, numberOfNumbers - 1, capDis) → CapNumbersList, {-3, -2, -1, 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27}
  6. Shuffle({1, 2}) → CaseQStartList, {2, 1}
  7. Flatten(Sequence[CaseQStartList, k, 1, 50]) → CaseQList
  8. Remove(AllNumbersList, CapNumbersList) → NumberList1
  9. Sequence(RandomElement[Element[NumberDrawList, CaseZList(k)]], k, 1, 100) → NumberList, {-1.75, 2.6, -4.5, 0.8, -2.5, -0.9, -7.5, -2.5, -7.5, -2.2, 5.5, -1.25, -0.8, 7, -2.6, -2.5, 0.9, -0.2, -7.5, -0.5, -5.5, 3.5, 0.2, 0.8, -1.5, 1, -0.3, -3.5, -3.75, 1.4, 3, -2.5, -0.9, -0.5, -0.6, 0.8, -0.25, 0.1, -7.5, 7.5, -7.5, -0.6, -1.2, 2.25, -0.5, -0.4, -0.5, 4.5, 1.2, -1.25, -5.5, 0.6, -1.25, 6.5, -0.2, -2.25, -2.5, 5.5, -1.4, -0.6, -3, 0.5, -1.2, -2.4, -5.5, -1.25, -0.2, -3.5, -5.5, -1.1, -3, -2.5, -0.4, -2.75, 0.8, 1, -0.25, -0.5, -1.1, -2.6, -1.75, -1.2, -1.2, -1.5, 7.5, -3.25, -6.5, -1.5, 1.2, -0.8, -3.25, -0.1, -6.5, -2.5, -1.6, -7, 1.4, -7.5, -1.75, -0.4}
  10. Join({{StartPQ1}, AllPointsList}) → PointsQ1List
  11. Point(PointsQ1List) → PQ1
  12. If(selectedNumber < 0, SelectedIndex[dropdown01] ≟ 3, SelectedIndex[dropdown01] ∈ {1, 2}) → correctSign
  13. If(Defined[input1], input1 + input2 / input3 ≟ abs(selectedNumber), input2 / input3 ≟ abs(selectedNumber)) → correctNumber
  14. If(CaseQ ≟ 1, PQ1 ≟ SolPQ1, If[bruch, correctNumber ∧ correctSign, input ≟ selectedNumber]) → correct
  15. Sequence(Random[1, 10], i, 1, 10) → randomNumbers, {9, 1, 7, 2, 1, 8, 2, 7, 1, 6}
  16. Element(randomNumbers, Mod[questionCount, Length[randomNumbers]] + 1) → randomNumber
  17. Textfield(input) → inputBox
  18. Join({Sequence[Segment[Corner[4] + (RasterPixMat * ((k * RasterStepXY), 0)), Corner[4] + (RasterPixMat * ((k * RasterStepXY), RasterMaxY))], k, 0, RasterMaxX / RasterStepXY], Sequence[Segment[Corner[4] + (RasterPixMat * (0, (k * RasterStepXY))), Corner[4] + (RasterPixMat * (RasterMaxX, (k * RasterStepXY)))], k, 0, RasterMaxY / RasterStepXY]}) → RasterStrecken
  19. Join({Sequence[Text[UnicodeToLetter[65 + k], Midpoint[Corner[4] + (RasterPixMat * ((k * RasterStepXY), RasterMaxY)), Corner[4] + (RasterPixMat * (((k + 1) * RasterStepXY), RasterMaxY))], false, true, 0, -1], k, 0, RasterMaxX / RasterStepXY - 1], Sequence[Text[("" * k), Midpoint[Corner[4] + (RasterPixMat * (RasterMaxX, ((k - 1) * RasterStepXY))), Corner[4] + (RasterPixMat * (RasterMaxX, (k * RasterStepXY)))], false, true, 1, 0], k, 1, RasterMaxY / RasterStepXY]}) → RasterBeschriftung
  20. Sequence(Sequence[Corner[4] + (RasterPixMat * ((k * RasterStepXY), (m * RasterStepXY))), k, 0, RasterMaxX / RasterStepXY], m, 0, RasterMaxY / RasterStepXY) → RasterPunkte, {{(-0.3200000000000001, 10.360000000000001), (0.682358490566038, 10.360000000000001), (1.6847169811320761, 10.360000000000001), (2.6870754716981144, 10.360000000000001), (3.689433962264152, 10.360000000000001), (4.691792452830191, 10.360000000000001), (5.694150943396229, 10.360000000000001), (6.696509433962267, 10.360000000000001), (7.6988679245283045, 10.360000000000001), (8.701226415094343, 10.360000000000001), (9.703584905660382, 10.360000000000001), (10.70594339622642, 10.360000000000001), (11.708301886792459, 10.360000000000001), (12.710660377358497, 10.360000000000001), (13.713018867924534, 10.360000000000001), (14.715377358490572, 10.360000000000001), (15.71773584905661, 10.360000000000001), (16.720094339622648, 10.360000000000001)}, {(-0.3200000000000001, 9.35665551839465), (0.682358490566038, 9.35665551839465), (1.6847169811320761, 9.35665551839465), (2.6870754716981144, 9.35665551839465), (3.689433962264152, 9.35665551839465), (4.691792452830191, 9.35665551839465), (5.694150943396229, 9.35665551839465), (6.696509433962267, 9.35665551839465), (7.6988679245283045, 9.35665551839465), (8.701226415094343, 9.35665551839465), (9.703584905660382, 9.35665551839465), (10.70594339622642, 9.35665551839465), (11.708301886792459, 9.35665551839465), (12.710660377358497, 9.35665551839465), (13.713018867924534, 9.35665551839465), (14.715377358490572, 9.35665551839465), (15.71773584905661, 9.35665551839465), (16.720094339622648, 9.35665551839465)}, {(-0.3200000000000001, 8.353311036789298), (0.682358490566038, 8.353311036789298), (1.6847169811320761, 8.353311036789298), (2.6870754716981144, 8.353311036789298), (3.689433962264152, 8.353311036789298), (4.691792452830191, 8.353311036789298), (5.694150943396229, 8.353311036789298), (6.696509433962267, 8.353311036789298), (7.6988679245283045, 8.353311036789298), (8.701226415094343, 8.353311036789298), (9.703584905660382, 8.353311036789298), (10.70594339622642, 8.353311036789298), (11.708301886792459, 8.353311036789298), (12.710660377358497, 8.353311036789298), (13.713018867924534, 8.353311036789298), (14.715377358490572, 8.353311036789298), (15.71773584905661, 8.353311036789298), (16.720094339622648, 8.353311036789298)}, {(-0.3200000000000001, 7.349966555183947), (0.682358490566038, 7.349966555183947), (1.6847169811320761, 7.349966555183947), (2.6870754716981144, 7.349966555183947), (3.689433962264152, 7.349966555183947), (4.691792452830191, 7.349966555183947), (5.694150943396229, 7.349966555183947), (6.696509433962267, 7.349966555183947), (7.6988679245283045, 7.349966555183947), (8.701226415094343, 7.349966555183947), (9.703584905660382, 7.349966555183947), (10.70594339622642, 7.349966555183947), (11.708301886792459, 7.349966555183947), (12.710660377358497, 7.349966555183947), (13.713018867924534, 7.349966555183947), (14.715377358490572, 7.349966555183947), (15.71773584905661, 7.349966555183947), (16.720094339622648, 7.349966555183947)}, {(-0.3200000000000001, 6.346622073578595), (0.682358490566038, 6.346622073578595), (1.6847169811320761, 6.346622073578595), (2.6870754716981144, 6.346622073578595), (3.689433962264152, 6.346622073578595), (4.691792452830191, 6.346622073578595), (5.694150943396229, 6.346622073578595), (6.696509433962267, 6.346622073578595), (7.6988679245283045, 6.346622073578595), (8.701226415094343, 6.346622073578595), (9.703584905660382, 6.346622073578595), (10.70594339622642, 6.346622073578595), (11.708301886792459, 6.346622073578595), (12.710660377358497, 6.346622073578595), (13.713018867924534, 6.346622073578595), (14.715377358490572, 6.346622073578595), (15.71773584905661, 6.346622073578595), (16.720094339622648, 6.346622073578595)}, {(-0.3200000000000001, 5.343277591973243), (0.682358490566038, 5.343277591973243), (1.6847169811320761, 5.343277591973243), (2.6870754716981144, 5.343277591973243), (3.689433962264152, 5.343277591973243), (4.691792452830191, 5.343277591973243), (5.694150943396229, 5.343277591973243), (6.696509433962267, 5.343277591973243), (7.6988679245283045, 5.343277591973243), (8.701226415094343, 5.343277591973243), (9.703584905660382, 5.343277591973243), (10.70594339622642, 5.343277591973243), (11.708301886792459, 5.343277591973243), (12.710660377358497, 5.343277591973243), (13.713018867924534, 5.343277591973243), (14.715377358490572, 5.343277591973243), (15.71773584905661, 5.343277591973243), (16.720094339622648, 5.343277591973243)}, {(-0.3200000000000001, 4.339933110367892), (0.682358490566038, 4.339933110367892), (1.6847169811320761, 4.339933110367892), (2.6870754716981144, 4.339933110367892), (3.689433962264152, 4.339933110367892), (4.691792452830191, 4.339933110367892), (5.694150943396229, 4.339933110367892), (6.696509433962267, 4.339933110367892), (7.6988679245283045, 4.339933110367892), (8.701226415094343, 4.339933110367892), (9.703584905660382, 4.339933110367892), (10.70594339622642, 4.339933110367892), (11.708301886792459, 4.339933110367892), (12.710660377358497, 4.339933110367892), (13.713018867924534, 4.339933110367892), (14.715377358490572, 4.339933110367892), (15.71773584905661, 4.339933110367892), (16.720094339622648, 4.339933110367892)}, {(-0.3200000000000001, 3.3365886287625406), (0.682358490566038, 3.3365886287625406), (1.6847169811320761, 3.3365886287625406), (2.6870754716981144, 3.3365886287625406), (3.689433962264152, 3.3365886287625406), (4.691792452830191, 3.3365886287625406), (5.694150943396229, 3.3365886287625406), (6.696509433962267, 3.3365886287625406), (7.6988679245283045, 3.3365886287625406), (8.701226415094343, 3.3365886287625406), (9.703584905660382, 3.3365886287625406), (10.70594339622642, 3.3365886287625406), (11.708301886792459, 3.3365886287625406), (12.710660377358497, 3.3365886287625406), (13.713018867924534, 3.3365886287625406), (14.715377358490572, 3.3365886287625406), (15.71773584905661, 3.3365886287625406), (16.720094339622648, 3.3365886287625406)}, {(-0.3200000000000001, 2.3332441471571883), (0.682358490566038, 2.3332441471571883), (1.6847169811320761, 2.3332441471571883), (2.6870754716981144, 2.3332441471571883), (3.689433962264152, 2.3332441471571883), (4.691792452830191, 2.3332441471571883), (5.694150943396229, 2.3332441471571883), (6.696509433962267, 2.3332441471571883), (7.6988679245283045, 2.3332441471571883), (8.701226415094343, 2.3332441471571883), (9.703584905660382, 2.3332441471571883), (10.70594339622642, 2.3332441471571883), (11.708301886792459, 2.3332441471571883), (12.710660377358497, 2.3332441471571883), (13.713018867924534, 2.3332441471571883), (14.715377358490572, 2.3332441471571883), (15.71773584905661, 2.3332441471571883), (16.720094339622648, 2.3332441471571883)}, {(-0.3200000000000001, 1.329899665551837), (0.682358490566038, 1.329899665551837), (1.6847169811320761, 1.329899665551837), (2.6870754716981144, 1.329899665551837), (3.689433962264152, 1.329899665551837), (4.691792452830191, 1.329899665551837), (5.694150943396229, 1.329899665551837), (6.696509433962267, 1.329899665551837), (7.6988679245283045, 1.329899665551837), (8.701226415094343, 1.329899665551837), (9.703584905660382, 1.329899665551837), (10.70594339622642, 1.329899665551837), (11.708301886792459, 1.329899665551837), (12.710660377358497, 1.329899665551837), (13.713018867924534, 1.329899665551837), (14.715377358490572, 1.329899665551837), (15.71773584905661, 1.329899665551837), (16.720094339622648, 1.329899665551837)}, {(-0.3200000000000001, 0.3265551839464855), (0.682358490566038, 0.3265551839464855), (1.6847169811320761, 0.3265551839464855), (2.6870754716981144, 0.3265551839464855), (3.689433962264152, 0.3265551839464855), (4.691792452830191, 0.3265551839464855), (5.694150943396229, 0.3265551839464855), (6.696509433962267, 0.3265551839464855), (7.6988679245283045, 0.3265551839464855), (8.701226415094343, 0.3265551839464855), (9.703584905660382, 0.3265551839464855), (10.70594339622642, 0.3265551839464855), (11.708301886792459, 0.3265551839464855), (12.710660377358497, 0.3265551839464855), (13.713018867924534, 0.3265551839464855), (14.715377358490572, 0.3265551839464855), (15.71773584905661, 0.3265551839464855), (16.720094339622648, 0.3265551839464855)}, {(-0.3200000000000001, -0.6767892976588659), (0.682358490566038, -0.6767892976588659), (1.6847169811320761, -0.6767892976588659), (2.6870754716981144, -0.6767892976588659), (3.689433962264152, -0.6767892976588659), (4.691792452830191, -0.6767892976588659), (5.694150943396229, -0.6767892976588659), (6.696509433962267, -0.6767892976588659), (7.6988679245283045, -0.6767892976588659), (8.701226415094343, -0.6767892976588659), (9.703584905660382, -0.6767892976588659), (10.70594339622642, -0.6767892976588659), (11.708301886792459, -0.6767892976588659), (12.710660377358497, -0.6767892976588659), (13.713018867924534, -0.6767892976588659), (14.715377358490572, -0.6767892976588659), (15.71773584905661, -0.6767892976588659), (16.720094339622648, -0.6767892976588659)}, {(-0.3200000000000001, -1.6801337792642173), (0.682358490566038, -1.6801337792642173), (1.6847169811320761, -1.6801337792642173), (2.6870754716981144, -1.6801337792642173), (3.689433962264152, -1.6801337792642173), (4.691792452830191, -1.6801337792642173), (5.694150943396229, -1.6801337792642173), (6.696509433962267, -1.6801337792642173), (7.6988679245283045, -1.6801337792642173), (8.701226415094343, -1.6801337792642173), (9.703584905660382, -1.6801337792642173), (10.70594339622642, -1.6801337792642173), (11.708301886792459, -1.6801337792642173), (12.710660377358497, -1.6801337792642173), (13.713018867924534, -1.6801337792642173), (14.715377358490572, -1.6801337792642173), (15.71773584905661, -1.6801337792642173), (16.720094339622648, -1.6801337792642173)}}
  21. Translate(imgChilliGrau1, Vector[(1 * Vector[((0.8 * dimChilli), 0)])]) → imgChilliGrau2
  22. Translate(imgChilliRot1, Vector[(1 * Vector[((0.8 * dimChilli), 0)])]) → imgChilliRot2
  23. Translate(imgChilliRot1, Vector[(2 * Vector[((0.8 * dimChilli), 0)])]) → imgChilliRot3
  24. Segment(PStart + ((-disEnd), 0), PStart + (((numberOfNumbers - 1) * disP) + disEnd, 0)) → Zahlengerade
  25. Sequence(Segment[PStart + ((k * disP), If[IsInteger[AllNumbersList(k + 1)], segLength1, segLength2]), PStart + ((k * disP), (-If[IsInteger[AllNumbersList(k + 1)], segLength1, segLength2]))], k, 0, numberOfNumbers - 1) → AllSegList
  26. Unique(Sequence[IndexOf[true, Sequence[IsInteger[AllNumbersList(k)], k, 1, numberOfNumbers], m], m, 1, numberOfNumbers]) → AllIntegersIndexList
  27. KeepIf(IsInteger[a], a, AllNumbersList) → AllIntegersList
  28. Remove(1…numberOfNumbers, AllIntegersIndexList) → AllNotIntegersIndexList
  29. Remove(AllNumbersList, AllIntegersList) → AllNotIntegersList
  30. Sequence(abs(Numerator[AllNumbersList(k)]), k, 1, numberOfNumbers) → AllNumeratorsList, {15, 7, 13, 3, 11, 5, 9, 2, 7, 3, 5, 1, 3, 1, 1, 0, 1, 1, 3, 1, 5, 3, 7, 2, 9, 5, 11, 3, 13, 7, 15}
  31. Sequence(Denominator[AllNumbersList(k)], k, 1, numberOfNumbers) → AllDenominatorsList
  32. Sequence(If[AllNumbersList(k) < 0, "\(-\)", ""], k, 1, numberOfNumbers) → AllSignsTxtList
  33. Sequence((ReplaceAll[(AllSignsTxtList(k) * abs(AllNumbersList(k))), ".", ","] * "\vphantom{,}"), k, 1, numberOfNumbers) → AllTxtD1
  34. Sequence(((AllSignsTxtList(k) * If[k ∈ AllIntegersIndexList, ("" * abs(AllNumbersList(k))), (((("\dfrac{" * AllNumeratorsList(k)) * "}{") * AllDenominatorsList(k)) * "}")]) * "\vphantom{\dfrac{1}{2}}"), k, 1, numberOfNumbers) → AllTxtD2
  35. Sequence(Text[If[IsInteger[AllNumbersList(k)], (("\textsf{" * AllTxtD1(k)) * "}"), ""], AllPointsList(k) + (If[AllNumbersList(k) < 0, -0.166, 0], (-segLength1)), false, true, 0, -1], k, 1, numberOfNumbers) → TxtIntegers
  36. Sequence(markStart + (k * markStep), k, 0, numberOfNumbers - 1, markDis) → MarkNumbersList, {-3.75, -3.5, -3.25, -3, -2.75, -2.5, -2.25, -2, -1.75, -1.5, -1.25, -1, -0.75, -0.5, -0.25, 0, 0.25, 0.5, 0.75, 1, 1.25, 1.5, 1.75, 2, 2.25, 2.5, 2.75, 3, 3.25, 3.5, 3.75, 4, 4.25, 4.5, 4.75, 5, 5.25, 5.5, 5.75, 6, 6.25, 6.5, 6.75, 7, 7.25, 7.5, 7.75, 8, 8.25, 8.5, 8.75, 9, 9.25, 9.5, 9.75, 10, 10.25, 10.5, 10.75, 11, 11.25, 11.5, 11.75, 12, 12.25, 12.5, 12.75, 13, 13.25, 13.5, 13.75, 14, 14.25, 14.5, 14.75, 15, 15.25, 15.5, 15.75, 16, 16.25, 16.5, 16.75, 17, 17.25, 17.5, 17.75, 18, 18.25, 18.5, 18.75, 19, 19.25, 19.5, 19.75, 20, 20.25, 20.5, 20.75, 21, 21.25, 21.5, 21.75, 22, 22.25, 22.5, 22.75, 23, 23.25, 23.5, 23.75, 24, 24.25, 24.5, 24.75, 25, 25.25, 25.5, 25.75, 26, 26.25}
  37. KeepIf(a ≠ "", a, Sequence[Text[If[Defined[IndexOf[AllNumbersList(k), CapNumbersList]], (("\textsf{" * AllTxtD1(k)) * "}"), ""], AllPointsList(k) + (If[AllNumbersList(k) < 0, -0.166, 0], (-segLength1)), false, true, 0, -1], k, 1, numberOfNumbers]) → TxtDec
  38. Remove(AllNumbersList, MarkNumbersList) → NumberList2
  39. Text("\textsf{Lösung:}", PosSolution + (0, 0), false, true, 0, -1) → txtSolution2
  40. Circle(PQ1, radiusFB) → circleFB
  41. Segment(AllPointsList(IndexOf[selectedNumber, AllNumbersList]) + (0, segLength1 + 0.2), AllPointsList(IndexOf[selectedNumber, AllNumbersList]) + (0, segLength1 + 1.25)) → segSolution
  42. If(IndexOf[selectedNumber, AllNumbersList] ≤ 4, Segment[AllPointsList(numberOfNumbers - 1) + disHint, AllPointsList(numberOfNumbers) + disHint], Segment[AllPointsList(1) + disHint, AllPointsList(2) + disHint]) → segHint
  43. Textfield(input1) → InputBox1
  44. Textfield(input2) → InputBox2
  45. Textfield(input3) → InputBox3
  46. Sequence(abs(Numerator[Mod[AllNumbersList(k), 1]]), k, 1, numberOfNumbers) → AllNumeratorsList2, {1, 1, 3, 0, 1, 1, 3, 0, 1, 1, 3, 0, 1, 1, 3, 0, 1, 1, 3, 0, 1, 1, 3, 0, 1, 1, 3, 0, 1, 1, 3}
  47. Sequence(((AllSignsTxtList(k) * If[k ∈ AllIntegersIndexList, ("" * abs(AllNumbersList(k))), (((((If[AllNumeratorsList2(k) ≠ 0, If[AllNumbersList(k) < 0, (("" * abs(ceil(AllNumbersList(k)))) * "\:"), (("" * abs(floor(AllNumbersList(k)))) * "\:")]] * "\dfrac{") * AllNumeratorsList2(k)) * "}{") * AllDenominatorsList(k)) * "}")]) * "\vphantom{\dfrac{1}{2}}"), k, 1, numberOfNumbers) → AllTxtD3
  48. Text((("\textsf{\bold{" * Element[Element[{AllTxtD1, AllTxtD2, AllTxtD3}, darstellung], IndexOf[selectedNumber, AllNumbersList]]) * "}}"), PosSolution + (If[selectedNumber < 0, -0.166, 0], -0.75), false, true, 0, -1) → txtSolution1
  49. Defined(IndexOf["/", Split[Text[inputBox], {""}]]) → isFraction
  50. If(CaseQ ≟ 1, Defined[IndexOf[PQ1, AllPointsList]], If[¬bruch, Defined[input] ∧ (¬isFraction), Defined[input2] ∧ Defined[input3]]) → clickableBtnValidate
  51. Text((("\textsf{\bold{\textcolor{black}{" * ReplaceAll[(abs(AllNumbersList(IndexOf[Point[segHint, 0] - disHint, AllPointsList]) - AllNumbersList(IndexOf[Point[segHint, 1] - disHint, AllPointsList])) * ""), ".", ","]) * "}}}"), Midpoint[segHint] + (0, segLength1 + 0.35), false, true, 0, 0) → CapHint
  52. Segment(Midpoint[Corner[txtZiehMich, 1], Corner[txtZiehMich, 4]] + (0.1 * Vector[Midpoint[Corner[txtZiehMich, 1], Corner[txtZiehMich, 4]], StartPQ1]), Midpoint[Corner[txtZiehMich, 1], Corner[txtZiehMich, 4]] + (0.6 * Vector[Midpoint[Corner[txtZiehMich, 1], Corner[txtZiehMich, 4]], StartPQ1])) → segZiehMich
  53. If(CaseQ ≟ 1, markedNumber ≟ (-selectedNumber), input ≟ (-selectedNumber)) → isTypicalError
  54. KeepIf(a > 0, a, Sequence[Segment[PStart + ((k * disP), If[Defined[IndexOf[AllNumbersList(k + 1), MarkNumbersList]], If[AllNumbersList(k + 1) ≟ 0, segLength0, IsInteger[AllNumbersList(k + 1)], segLength1, segLength2], 0]), PStart + ((k * disP), (-If[Defined[IndexOf[AllNumbersList(k + 1), MarkNumbersList]], If[AllNumbersList(k + 1) ≟ 0, segLength0, IsInteger[AllNumbersList(k + 1)], segLength1, segLength2], 0]))], k, 0, numberOfNumbers - 1]) → SegMarkList
  55. Text((("\textsf{\bold{{" * Element[Element[{AllTxtD1, AllTxtD2, AllTxtD3}, darstellung], IndexOf[selectedNumber, AllNumbersList]]) * "}}}"), PQ1 + (If[selectedNumber < 0, -0.166, 0], segLength1 + 0), false, true, 0, 1) → CapPQ1

AI Drawing Prompt Reference

Draw a number line from -3.75 to 3.75 with integer and fraction markers. Randomly place some integers and fractions on the number line. Users need to input the correct values for the points marked on the line. Text fields will show up next to the number line for users to input the values.
The prompt above was compiled from the original drawing commands and is for reference only.