Exploring Reflections by Molly Potter
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This example uses GeoGebra to demonstrate reflections. Key mathematical concepts include reflection transformations. Commands used include Polygon, Line, Mirror, Distance, etc. Suitable for middle school and above students to learn about reflection transformations.
GeoGebra Commands & Parameters
Polygon(A, B, C, D, E, F, G, H, I, J) → poly1, a, j, b, c, d, e, f, g, h, iLine(K, L) → MirrorMirror(A, Mirror) → A'Mirror(B, Mirror) → B'Mirror(C, Mirror) → C'Mirror(D, Mirror) → D'Mirror(E, Mirror) → E'Mirror(F, Mirror) → F'Mirror(G, Mirror) → G'Mirror(H, Mirror) → H'Mirror(I, Mirror) → I'Mirror(J, Mirror) → J'Polygon(A', B', C', D', E', F', G', H', I', J') → poly1'_1, a'_1, j'_1, b'_1, c'_1, d'_1, e'_1, f'_1, g'_1, h'_1, i'_1Mirror(A, Mirror) → D16Mirror(B, Mirror) → D17Mirror(C, Mirror) → D18Mirror(D, Mirror) → D19Mirror(E, Mirror) → D20Mirror(F, Mirror) → D21Mirror(G, Mirror) → D22Mirror(H, Mirror) → D23Mirror(I, Mirror) → D24Mirror(J, Mirror) → D25Distance(C, Mirror) → lDistance(A, Mirror) → B2Distance(B, Mirror) → B3Distance(C, Mirror) → B4Distance(D, Mirror) → B5Distance(E, Mirror) → B6Distance(F, Mirror) → B7Distance(G, Mirror) → B8Distance(H, Mirror) → B9Distance(I, Mirror) → B10Distance(J, Mirror) → B11Distance(A', Mirror) → D2Distance(B', Mirror) → D3Distance(C', Mirror) → D4Distance(D', Mirror) → D5Distance(E', Mirror) → D6Distance(F', Mirror) → D7Distance(G', Mirror) → D8Distance(H', Mirror) → D9Distance(I', Mirror) → D10Distance(J', Mirror) → D11
AI Drawing Prompt Reference
Draw a nine-sided polygon and create a line as a reflection axis. Reflect each vertex of the polygon across the axis to get corresponding reflected points. Connect these reflected points to form a new nine-sided polygon. Measure and label the distances from each vertex of the original polygon to the reflection axis, and from each reflected vertex to the axis.
The prompt above was compiled from the original drawing commands and is for reference only.