线段垂直平分线定义演示
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所属专题
Congruence (CO) Cluster
Congruence (Vol 1)
Congruence (Vol 1) Over 80 Resources
Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1 S N ATTAR
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
CCSS High School: Geometry (Congruence) Volume 1
Geometry: Introductory Definitions, Postulates, Theorems
Congruence: Volume 1 - Chapter 1
Congruence: Volume 1 - Chapter 1
①本范例演示线段垂直平分线的定义及其与线段中点、垂线的关系;②涉及核心概念:线段、中点、垂直线、垂直平分线、圆、交点;③作图要点:使用Segment、Midpoint、Circle、Intersect、Line、OrthogonalLine、LineBisector等命令构建图形;④适合初中及以上学生,用于理解和掌握线段垂直平分线的性质与作图方法。
GeoGebra 命令及参数
Segment(A, B) → aMidpoint(a) → CSegment(C, B) → bCircle(C, (0.75 * b)) → cIntersect(c, a, 2) → DIntersect(c, a, 1) → ECircleArc(C, D, E) → dPoint(d) → FCircleArc(C, D, F) → eCircleArc(C, F, E) → fPoint(f) → GCircleArc(C, F, G) → gCircleArc(C, G, E) → hPoint(h) → HCircleArc(C, H, E) → kPoint(k) → ICircleArc(C, I, E) → pPoint(p) → JLine(F, C) → iLine(G, C) → jLine(H, C) → lLine(I, C) → mLine(J, C) → nSegment(A, C) → qSegment(C, B) → rDilate(A, If[0 < o ≤ 1, 1 - o, 0], C) → A'Segment(A, A') → sDilate(C, If[1 < o ≤ 2, 2 - o, 0], B) → C'Segment(C, C') → tRotate(C, If[2 < o ≤ 3, ((o - 2) * π), 3.141592653589793], C) → C'_1Rotate(C', If[2 < o ≤ 3, ((o - 2) * π), 3.141592653589793], C) → C''Segment(C'_1, C'') → t'Point(a) → KPoint(a) → LPoint(a) → MPoint(a) → NPoint(a) → OOrthogonalLine(K, a) → a_1OrthogonalLine(L, a) → b_1OrthogonalLine(M, a) → c_1OrthogonalLine(N, a) → d_1OrthogonalLine(O, a) → e_1Point(a_1) → PPoint(b_1) → QPoint(c_1) → RPoint(d_1) → SPoint(e_1) → TAngle(P, K, A) → αAngle(Q, L, A) → βAngle(R, M, A) → γAngle(S, N, A) → δAngle(T, O, A) → εLineBisector(A, B) → f_1Point(f_1) → UAngle(U, C, A) → ζ