Coins in a Row
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GeoGebra day at MoMath
This example demonstrates the mathematical phenomena of median line, isosceles triangles, indefinite integral, probability, and expected value in coin arrangements. It involves core concepts like median line, isosceles triangles, indefinite integral, probability, and expected value. The construction utilizes GeoGebra commands and objects such as Circle, Vector, Translate, etc. It is suitable for high school students and mathematicians/researchers.
GeoGebra Commands & Parameters
Circle(A, 0.8) → c_1Circle(B, 0.8) → c_2Circle(C, 0.8) → c_3Circle(D, 0.8) → c_4Circle(E, 0.8) → c_5Circle(F, 0.8) → c_6Circle(G, 0.8) → c_7Circle(H, 0.8) → c_8Circle(I, 0.8) → c_9Circle(J, 0.8) → c_{10}Vector(M_1, M_2) → uTranslate(M_2, u) → M_3Translate(M_3, u) → M_4Translate(M_4, u) → M_5Translate(M_5, u) → M_6Translate(M_6, u) → M_7Translate(M_7, u) → M_8Translate(M_8, u) → M_9Translate(M_9, u) → M_{10}Sample({M_1, M_2, M_3, M_4, M_5, M_6, M_7, M_8, M_9, M_{10}}, 10, false) → List1, {(11, 1), (3, 1), (5, 1), (-3, 1), (7, 1), (15, 1), (1, 1), (13, 1), (-1, 1), (9, 1)}Circle(A, 0.98) → w_1Circle(B, 0.98) → w_2Circle(C, 0.98) → w_3Circle(D, 0.98) → w_4Circle(E, 0.98) → w_5Circle(F, 0.98) → w_6Circle(G, 0.98) → w_7Circle(H, 0.98) → w_8Circle(I, 0.98) → w_9Circle(J, 0.98) → w_{10}