Ratio Visualizer

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2015-03-13 03:30

This example demonstrates ratio relationships by moving arrays and generating ratio tables. It uses GeoGebra commands such as Sequence, Textfield, If, and Max, suitable for middle school and above students to learn ratios and sequences.

GeoGebra Commands & Parameters

Sequence(Curc[A + ((i * 0.55), 0)], i, 0, C - 1) → list1
Sequence(Translate[list1, Vector[(i * (0, 0.55))]], i, 0, rows - 1) → list2
Sequence(Polygon[B + ((i * 0.55), 0), B + ((i * 0.55) + 0.5, 0), 4], i, 0, S - 1) → list3
Sequence(Translate[list3, Vector[(i * (0, 0.55))]], i, 0, rows - 1) → list4
Textfield(C) → inputBox1
Textfield(S) → inputBox2
If(Row[B2] ≤ rows, (Row[B2] * S)) → B3
If(Row[B3] ≤ rows, (Row[B3] * S)) → B4
If(Row[B4] ≤ rows, (Row[B4] * S)) → B5
If(Row[B5] ≤ rows, (Row[B5] * S)) → B6
If(Row[B6] ≤ rows, (Row[B6] * S)) → B7
If(Row[B7] ≤ rows, (Row[B7] * S)) → B8
If(Row[B8] ≤ rows, (Row[B8] * S)) → B9
If(Row[B9] ≤ rows, (Row[B9] * S)) → B10
If(Row[B10] ≤ rows, (Row[B10] * S)) → B11
If(Row[B11] ≤ rows, (Row[B11] * S)) → B12
If(Row[B12] ≤ rows, (Row[B12] * S)) → B13
If(Row[B13] ≤ rows, (Row[B13] * S)) → B14
If(Row[B14] ≤ rows, (Row[B14] * S)) → B15
If(Row[B15] ≤ rows, (Row[B15] * S)) → B16
If(Row[B16] ≤ rows, (Row[B16] * S)) → B17
If(Row[B17] ≤ rows, (Row[B17] * S)) → B18
If(Row[B18] ≤ rows, (Row[B18] * S)) → B19
If(Row[B19] ≤ rows, (Row[B19] * S)) → B20
If(Row[B20] ≤ rows, (Row[B20] * S)) → B21
If(Row[B21] ≤ rows, (Row[B21] * S)) → B22
If(Row[B22] ≤ rows, (Row[B22] * S)) → B23
If(Row[B23] ≤ rows, (Row[B23] * S)) → B24
If(Row[B24] ≤ rows, (Row[B24] * S)) → B25
If(Row[B25] ≤ rows, (Row[B25] * S)) → B26
If(Row[B26] ≤ rows, (Row[B26] * S)) → B27
If(Row[B27] ≤ rows, (Row[B27] * S)) → B28
If(Row[B28] ≤ rows, (Row[B28] * S)) → B29
If(Row[B29] ≤ rows, (Row[B29] * S)) → B30
Max(6, y(A) + (0.55 * rows)) → ymax
If(Row[A2] ≥ rows, (Row[A2] * C)) → a
If(Row[A2] ≤ rows, (Row[A2] * C)) → A3
If(Row[A3] ≤ rows, (Row[A3] * C)) → A4
If(Row[A4] ≤ rows, (Row[A4] * C)) → A5
If(Row[A5] ≤ rows, (Row[A5] * C)) → A6
If(Row[A6] ≤ rows, (Row[A6] * C)) → A7
If(Row[A7] ≤ rows, (Row[A7] * C)) → A8
If(Row[A8] ≤ rows, (Row[A8] * C)) → A9
If(Row[A9] ≤ rows, (Row[A9] * C)) → A10
If(Row[A10] ≤ rows, (Row[A10] * C)) → A11
If(Row[A11] ≤ rows, (Row[A11] * C)) → A12
If(Row[A12] ≤ rows, (Row[A12] * C)) → A13
If(Row[A13] ≤ rows, (Row[A13] * C)) → A14
If(Row[A14] ≤ rows, (Row[A14] * C)) → A15
If(Row[A15] ≤ rows, (Row[A15] * C)) → A16
If(Row[A16] ≤ rows, (Row[A16] * C)) → A17
If(Row[A17] ≤ rows, (Row[A17] * C)) → A18
If(Row[A18] ≤ rows, (Row[A18] * C)) → A19
If(Row[A19] ≤ rows, (Row[A19] * C)) → A20
If(Row[A20] ≤ rows, (Row[A20] * C)) → A21
If(Row[A21] ≤ rows, (Row[A21] * C)) → A22
If(Row[A22] ≤ rows, (Row[A22] * C)) → A23
If(Row[A23] ≤ rows, (Row[A23] * C)) → A24
If(Row[A24] ≤ rows, (Row[A24] * C)) → A25
If(Row[A25] ≤ rows, (Row[A25] * C)) → A26
If(Row[A26] ≤ rows, (Row[A26] * C)) → A27
If(Row[A27] ≤ rows, (Row[A27] * C)) → A28
If(Row[A28] ≤ rows, (Row[A28] * C)) → A29
If(Row[A29] ≤ rows, (Row[A29] * C)) → A30
If(Row[A30] ≤ rows, (Row[A30] * C)) → A31
If(Row[A31] ≤ rows, (Row[A31] * C)) → A32
If(Row[B30] ≤ rows, (Row[B30] * S)) → B31
If(Row[B31] ≤ rows, (Row[B31] * S)) → B32

AI Drawing Prompt Reference

Create a visual representation of ratio relationships by moving arrays and generating ratio tables. First, draw two sets of parallel squares with fixed spacing between them, controlled by a slider for the number and spacing of squares. Then, add text boxes to input ratio values and display the ratio table based on the input. Finally, combine all graphical elements to form a clear visual demonstration of ratio relationships.

The prompt above was compiled from the original drawing commands and is for reference only.