Visualize Division by a Fraction
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This example demonstrates the process of dividing a whole number by a fraction. Key mathematical concepts include fraction division and geometric transformations. Using commands like Circle, Rotate, Angle, and CircleSector, the example constructs a clear geometric representation. Suitable for middle school and above students to learn about fraction division.
GeoGebra Commands & Parameters
Circle(A, 2.5) → cCircle(B, 2.5) → dCircle(C, 2.5) → eRotate(O, (360 / Denominator)°, A) → O'Angle(O, A, O') → αRotate(O', (360 / Denominator)°, A) → O''Angle(O', A, O'') → βRotate(O'', (360 / Denominator)°, A) → O'''Angle(O'', A, O''') → γRotate(O''', (360 / Denominator)°, A) → DAngle(O''', A, D) → δRotate(D, (360 / Denominator)°, A) → D'Angle(D, A, D') → εRotate(D', (360 / Denominator)°, A) → D''Angle(D', A, D'') → ζRotate(D'', (360 / Denominator)°, A) → D'''Angle(D'', A, D''') → ηRotate(D''', (360 / Denominator)°, A) → EAngle(D''', A, E) → θRotate(E, (360 / Denominator)°, A) → E'Angle(E, A, E') → ιRotate(E', (360 / Denominator)°, A) → E''Angle(E', A, E'') → κRotate(F, (360 / Denominator)°, B) → F'Angle(F, B, F') → λRotate(F', (360 / Denominator)°, B) → F''Angle(F', B, F'') → μRotate(F'', (360 / Denominator)°, B) → F'''Angle(F'', B, F''') → νRotate(F''', (360 / Denominator)°, B) → GAngle(F''', B, G) → ξRotate(G, (360 / Denominator)°, B) → G'Angle(G, B, G') → οRotate(G', (360 / Denominator)°, B) → G''Angle(G', B, G'') → ρRotate(G'', (360 / Denominator)°, B) → G'''Angle(G'', B, G''') → σRotate(G''', (360 / Denominator)°, B) → HAngle(G''', B, H) → τRotate(H, (360 / Denominator)°, B) → H'Angle(H, B, H') → υRotate(H', (360 / Denominator)°, B) → H''Angle(H', B, H'') → ϕRotate(I, (360 / Denominator)°, C) → I'Angle(I, C, I') → χRotate(I', (360 / Denominator)°, C) → I''Angle(I', C, I'') → ψRotate(I'', (360 / Denominator)°, C) → I'''Angle(I'', C, I''') → ωRotate(I''', (360 / Denominator)°, C) → JAngle(I''', C, J) → α_1Rotate(J, (360 / Denominator)°, C) → J'Angle(J, C, J') → β_1Rotate(J', (360 / Denominator)°, C) → J''Angle(J', C, J'') → γ_1Rotate(J'', (360 / Denominator)°, C) → J'''Angle(J'', C, J''') → δ_1Rotate(J''', (360 / Denominator)°, C) → KAngle(J''', C, K) → ε_1Rotate(K, (360 / Denominator)°, C) → K'Angle(K, C, K') → ζ_1Rotate(K', (360 / Denominator)°, C) → K''Angle(K', C, K'') → η_1CircleSector(A, O, O') → fCircleSector(A, O', O'') → gCircleSector(A, O'', O''') → hCircleSector(A, O''', D) → kCircleSector(A, D, D') → pCircleSector(A, D', D'') → qCircleSector(A, D'', D''') → rCircleSector(A, D''', E) → sCircleSector(A, E, E') → tCircleSector(A, E', O) → c_1CircleSector(B, F, F') → d_1CircleSector(B, F'', F''') → e_1CircleSector(B, F', F'') → f_1CircleSector(B, F''', G) → g_1CircleSector(B, G, G') → h_1CircleSector(B, G', G'') → k_1CircleSector(B, G'', G''') → p_1CircleSector(B, G''', H) → q_1CircleSector(B, H, H') → r_1CircleSector(B, H', F) → s_1CircleSector(C, I, I') → t_1CircleSector(C, I', I'') → c_2CircleSector(C, I'', I''') → d_2CircleSector(C, I''', J) → e_2CircleSector(C, J, J') → f_2CircleSector(C, J', J'') → g_2CircleSector(C, J'', J''') → h_2CircleSector(C, J''', K) → k_2CircleSector(C, K, K') → p_2CircleSector(C, K', I) → q_2