Point in a Square
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Functions on the Domain of Space - Polygons
This example demonstrates placing a point inside a square. Key mathematical concepts include the properties of a square and the relationship between points. Using GeoGebra commands such as Point, Polygon, and PointIn, a square is constructed and the position of the point is determined. Suitable for middle school and above students learning geometric construction.
GeoGebra Commands & Parameters
Point(xAxis) → APolygon(B, A, 4) → poly1, a, b, c, d, C, DPointIn(poly1) → EIntersect(e, poly1) → F, GIntersect(f, d) → HIntersect(f, b) → ISegment(E, H) → gSegment(E, F) → hSegment(E, I) → iSegment(E, G) → jCircle(J, g) → kPoint(k) → KCircle(K, h) → pPoint(p) → LSegment(J, K) → lSegment(K, L) → mCircle(L, i) → qPoint(q) → MSegment(L, M) → nCircle(M, j) → rPoint(r) → NSegment(M, N) → sCircle(O, g) → tPoint(t) → PCircle(P, i) → c_1Point(c_1) → QSegment(O, P) → a_1Segment(P, Q) → b_1Circle(Q, h) → d_1Point(d_1) → RSegment(Q, R) → e_1Circle(R, j) → f_1Point(f_1) → SSegment(R, S) → g_1Segment(E, D) → h_1Segment(E, C) → i_1Segment(E, A) → j_1Segment(E, B) → k_1Circle(O, h_1) → p_1Point(p_1) → TCircle(T, j_1) → q_1Point(q_1) → USegment(O, T) → l_1Segment(T, U) → m_1Circle(U, i_1) → r_1Point(r_1) → VCircle(V, k_1) → s_1Point(s_1) → WSegment(U, V) → n_1Segment(V, W) → t_1Circle(J, h_1) → c_2Point(c_2) → ZCircle(Z, i_1) → d_2Point(d_2) → A_1Segment(J, Z) → a_2Segment(Z, A_1) → b_2Circle(A_1, j_1) → e_2Point(e_2) → B_1Circle(B_1, k_1) → f_2Point(f_2) → C_1Segment(A_1, B_1) → g_2Segment(B_1, C_1) → h_2