相似三角形 by Gerrit Stols
几何画板及绘图内容加载中,请稍等……
①本范例演示相似三角形的判定与性质;②涉及核心概念包括三角形相似判定、几何变换、坐标几何;③作图要点:使用Segment, Ray, Point, Circle, Intersect, Distance, Angle等命令构建图形,并通过Translation, Normal Distribution等展示变换与分布;④适合高中数学教学,用于理解相似三角形的应用与证明。
GeoGebra 命令及参数
Segment(A, B) → aRay(K, D_1) → bPoint(a) → F_1Circle(A, F_1) → eSegment(A, F_1) → fCircle(B, f) → gCircle(K, f) → hSegment(A, B) → iIntersect(g, i, 1) → IDistance(A, B) → distanceABSegment(B, C) → nIntersect(g, a, 1) → GIntersect(g, n, 1) → M_1Segment(G, M_1) → rAngle(C, B, A) → βDistance(B, C) → distanceBFSegment(K, L) → cPoint(g) → FSegment(B, F) → dCircle(L, d) → kIntersect(h, c, 1) → JIntersect(k, c, 1) → L_1Circle(L_1, r) → qIntersect(k, q, 2) → N_1Ray(L, N_1) → tDistance(L, K) → distanceLKSegment(A, C) → k_1Angle(B, A, C) → ιAngle(A, C, B) → κDistance(A, C) → distanceACIntersect(k, q, 2) → DRay(L, D) → jIntersect(e, k_1) → H,Intersect(h, c) → M,Intersect(a, i) → EIntersect(a, i) → NIntersect(a, i) → OIntersect(e, a) → P,Segment(P, H) → lCircle(M, l) → pIntersect(h, p, 1) → QRay(K, Q) → mIntersect(m, j) → RAngle(L, K, R) → αAngle(K, R, L) → γAngle(R, L, K) → δAngle(r, k_1) → εSegment(K, R) → sSegment(L, R) → a_1Distance(K, R) → distanceKRDistance(L, R) → distanceLR