[list=1][*][url=https://www.geogebra.org/m/phm2y6gb]初中数学教材配套资源【人教】 [/url][/*][*][url=https://www.geogebra.org/m/phm2y6gb] [/url][url=https://www.geogebra.org/m/ht2r3d2x]人教版初中数学ggb资源 – GeoGebra[/url] [/*][*]初中数学乐乐课堂微课（B站资源） [url=https://www.geogebra.org/m/jcz8xse9] https://www.geogebra.org/m/jcz8xse9[/url][br][/*][*]洋葱初中数学 [url=https://www.geogebra.org/m/cb58atab]https://www.geogebra.org/m/cb58atab[/url][br][/*][*]鹿梅　初中数学几何课件（模型） https://www.geogebra.org/m/s95nxxgn[br][/*][*]初中数学知识体系 [url=https://www.geogebra.org/m/qt8xhf5p]https://www.geogebra.org/m/qt8xhf5p[/url][br][/*][*][url=https://www.geogebra.org/m/urufsydt]GeoGebra数学资源（4-8年级）[/url] [/*][*]GeoGebra数学资源（4-8年级），孟宝兴，https://www.geogebra.org/m/urufsydt [br][/*][*]Exercicis PAU Dibuix Tècnic amb GeoGebra（GGB绘图），https://www.geogebra.org/m/fcugqsth[br][/*][*][url=https://www.geogebra.org/m/gamsu8n5]GeoGebra Gr 4-8 Math Resources[/url]，https://www.geogebra.org/m/gamsu8n5[/*][*]几何图形绘本，https://www.geogebra.org/m/g24yH5Gh[/*][*][url=https://www.geogebra.org/m/zzmwcrm4]期末作业[/url][br][/*][*][url=https://www.geogebra.org/m/B46V4A4D]M.MOINET : G - Géométrie[/url][/*][*][url=https://www.geogebra.org/m/kr4gxwmr]平行四边形大单元教学设计[/url][/*][*][url=https://www.geogebra.org/m/RkrN8HG2]Triangle[/url] （绘图）[br][/*][*][url=https://www.geogebra.org/m/ugs2hfuh]尺规作图_课本内容[/url][br][/*][*][url=https://www.geogebra.org/m/p9dfntqe]Congruence (Vol 2)[/url][br][/*][*][url=https://www.geogebra.org/m/n2fbpyhp]5、平面与几何体相交时，截面时什么图形？ – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/r87agtmn]4、平面与正方体相交时，截口图形有什么图形？ – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/nmdwy89k]2、耐克（对勾）函数的图像和性质 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/dy2qhhvx]平面直角坐标系相关探究活动 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/wwxhznyd]探索两条直线的位置关系 – GeoGebra[/url][br][/*][*][url=https://ggb.iclass30.com/more]让教学成为美好体验-C30是一种教学方式 (iclass30.com)[/url][br][/*][*] [/*][*] [/*][/list][br]期末作业[br][url=https://www.geogebra.org/m/rmgjuk2k]人教版九年级数学上册 – GeoGebra[/url][br][br][url=https://www.geogebra.org/m/ubwmxtez]上海中考数学模拟试卷 – GeoGebra[/url]

[list=1][*][url=https://www.geogebra.org/m/dyetmjzr]高中数学教材配套资源【人教】[/url][/*][*]高中数学/职校数学 https://www.geogebra.org/m/GmFKmtMZ[/*][*][url=https://www.geogebra.org/m/dyetmjzr]Statistics: Collected Resources[/url]，https://www.geogebra.org/m/v8au3nx4 [/*][*][url=https://www.geogebra.org/material/show/id/ua7tksvx]圆锥曲线[/url] [/*][*]高中数学（必修1）动态图形小素材 - 教学用，https://www.geogebra.org/m/nka2tkp6[br][/*][*]高中数学（必修2）动态图形小素材 - 教学用，https://www.geogebra.org/m/yax4rkhb [/*][*][url=https://www.geogebra.org/m/gykz5w6r]高中数学（选必1）动态图形小素材 - 教学用[/url] [/*][*][url=https://www.geogebra.org/m/w9dvr2zz]高中数学实验室（2021年版）——配合2019版普通高中教科书使用[/url][br][/*][*] [/*][*][url=https://www.geogebra.org/m/xxpzuum3]高中数学动态图形小素材 - 教学用[/url][br][/*][*][url=https://www.geogebra.org/m/qqftbf52]图说数学 – GeoGebra[/url] [/*][*] [/*][*][url=https://www.geogebra.org/m/dyetmjzr][br][/url] [/*][/list][br]November Test ICT，https://www.geogebra.org/m/twfeejfs[br]Set Book，https://www.geogebra.org/m/mdfzremr

[list=1][*]微积分 [url=https://www.geogebra.org/m/yn6xudfs]Pearson Interactive Calculus Figures[/url][br][/*][*][url=https://www.geogebra.org/m/ensngr9a]MATH2001 - Calculus & Linear algebra I[/url] [br]This book contains learning resources (activities and visualizations) for the course Calculus & Linear algebra II from the UQ workbook. [br]Online slides: [url=https://www.dynamicmath.xyz/math2001/]https://www.dynamicmath.xyz/math2001/[/url] [/*][*][url=https://www.geogebra.org/m/ensngr9a]MATH2001 - Calculus & Linear algebra II[/url] [br]https://www.dynamicmath.xyz/math2001/#/[br][/*][*][url=https://www.geogebra.org/m/kZsVwDpN]Тоон дарааллын хязгаар[/url][br][/*][*][url=https://www.dynamicmath.xyz/]Dynamic Mathematics[/url][br][/*][*][url=https://www.dynamicmath.xyz/math2001/sketches/stokes/]MathBox - Stokes' Theorem Visualization (dynamicmath.xyz)[/url][br][/*][*] [url=https://www.geogebra.org/m/daz9grnr]Matrices Resource Book[/url][br][/*][*][url=https://www.geogebra.org/m/gyt86dqv]E Math O Level Topical[/url][/*][*] [/*][/list][br]Тоон дарааллын хязгаар[br]Тоон дарааллын хязгаар

[list=1][*]https://www.frassek.org/3d-mathe/ 【德文】[/*][*]Interactive Linear Algebra by Dan Margalit, Joseph Rabinoff，（英语）https://textbooks.math.gatech.edu/ila/[/*][*][url=https://www.geogebra.org/m/ensngr9a]MATH2001 - Calculus & Linear algebra I[/url] [br]This book contains learning resources (activities and visualizations) for the course Calculus & Linear algebra II from the UQ workbook. [br]Online slides: [url=https://www.dynamicmath.xyz/math2001/]https://www.dynamicmath.xyz/math2001/[/url] [/*][*]《线性代数的艺术》，https://github.com/kenjihiranabe/The-Art-of-Linear-Algebra[/*][*]矩阵的力量，https://github.com/Visualize-ML/Book4_Power-of-Matrix[/*][*]MalinC's GeoGebra-book（英语），https://www.geogebra.org/m/ebpKQ5C7[br]http://www.malinc.se/math/ [br]http://www.malinc.se/[br][/*][*] [/*][/list]

[list=1][*][url=https://www.geogebra.org/m/qb3jfzmy#material/kh27d5e8]小學數學 [/url][url=https://www.geogebra.org/m/IkHJXodn]https://www.geogebra.org/m/IkHJXodn[/url][br][/*][*]玖数小学数学（思维拓展）作者:玖数,https://www.geogebra.org/m/mmuazmva[/*][/list][br][br][br][br][br]小学数学GGB网址（意大利文）：http://splashscuola.altervista.org/esercizi/geogebra/geogebra_elementare.shtml

[list=1][*][url=https://www.geogebra.org/m/wxhdxf5e]GeoGebra游戏案例集[/url] [/*][*] [url=https://www.geogebra.org/m/JexnDJpt]Lights Out (Games with solutions)[/url][/*][*]作图游戏绘本 [url=https://ggb123.cn/m/S8cNKSyt]Geometry Introduction[br][/url][/*][*][url=https://ggb123.cn/m/S8cNKSyt][/url][url=https://ggb123.cn/m/k9AQ8e7h]Tutorial [/url][/*][*][url=https://ggb123.cn/m/S8cNKSyt][/url][url=https://ggb123.cn/m/k9AQ8e7h][br][/url][br][/*][/list][br]Geometry Introduction

[list=1][*]Python en Geogebra [url=https://www.geogebra.org/m/mvcy7r23]https://www.geogebra.org/m/mvcy7r23[/url] ， https://geogebra.github.io/pyggb/[/*][*]官长寿的GeoGebra學習教室 [br]http://120.101.70.8/longlife/GGB_Classroom/ [br]https://www.geogebra.org/m/CV9fIj2B[br]http://120.101.70.8/longlife/GGB_Classroom/Introduction/GeoGebra_Classroom.pdf[br][/*][*][url=https://www.geogebra.org/m/cxqnngwx]学习 GeoGebra 经典应用 – GeoGebra[/url][br][/*][*]pyggb,https://www.geogebra.org/m/mssudmmm[br][/*][*][url=https://www.geogebra.org/m/cdtqzhxu]【教程】计算器套件[/url] [url=https://www.geogebra.org/u/chinachina]GeoGebra爱好者 – 资源 – GeoGebra[/url][/*][*][url=https://www.geogebra.org/m/mn6gygsa]学习几何[/url][/*][*][url=https://www.geogebra.org/m/qfwhx2xc]探究1 通过指令框输入 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/pc9ve2bm]探究2 通过上部工具栏绘制图形 – GeoGebra[/url][br][/*][*][br][/*][*] [/*][/list]

[list=1][*][url=https://www.geogebra.org/m/pybwzref]必修二[/url]（高中物理）by:[url=https://www.geogebra.org/u/%E8%B4%BE%E5%9D%A4]贾坤(模型库)[/url] https://www.geogebra.org/m/pybwzref[br][/*][*][url=https://www.geogebra.org/m/pybwzref]必修二 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/y5zaywhy]带电粒子的典型轨迹（磁场）by:[/url][url=https://www.geogebra.org/u/%E8%B4%BE%E5%9D%A4]贾坤(模型库)[/url] [url=https://www.geogebra.org/m/y5zaywhy]https://www.geogebra.org/m/y5zaywhy[/url][/*][*]Physics by Abdul Latiff，[url=https://ggb123.cn/m/bwxytk2m]https://ggb123.cn/m/bwxytk2m[/url] by [url=https://ggb123.cn/u/anattazen]Abdul Latiff[/url][/*][*]GCE 'O' Level Physics by Tan Seng Kwang，[url=https://ggb123.cn/m/z5nfs8qd]https://ggb123.cn/m/z5nfs8qd[/url] by [url=https://ggb123.cn/u/sengkwang]Tan Seng Kwang[/url][br][/*][*]GCE 'A' Level Physics by Tan Seng Kwang，[url=https://ggb123.cn/m/dgedzmz3]https://ggb123.cn/m/dgedzmz3[/url] by [url=https://ggb123.cn/u/sengkwang]Tan Seng Kwang[/url][br][/*][*][url=https://ggb123.cn/m/MDfzb5ns]Dynamic Coulors[/url]，Autor:[url=https://ggb123.cn/u/roman]Roman Chijner[/url][/*][*][url=https://ggb123.cn/m/Z57h2sQc]FISICA[/url]，Autor:[url=https://ggb123.cn/u/lucianotroilo]Luciano Troilo[/url][/*][*][url=https://ggb123.cn/m/gNUMBIXe]Sciences Physiques[/url]，Autor:[url=https://ggb123.cn/u/philippe+ligarius]Philippe Ligarius (LPH)[/url][/*][*]Plotters of the electric field of point charges，https://www.geogebra.org/m/eRzU2rYr[br][/*][*] Física Batxillerat，https://www.geogebra.org/m/vkzvbe5u[/*][*][url=https://www.geogebra.org/m/nfjy7ug4]El dominio del Tiempo (cinemática intuitiva) – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/Xys8au43]Творческая студия "03. Физика" – GeoGebra[/url] [/*][*][url=https://www.geogebra.org/m/bfnhhhee]Электрические схемы – GeoGebra[/url] （电学） [/*][*] [/*][*] [/*][*][url=https://www.geogebra.org/m/paj7rz4j]高中物理模型 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/pd6dv5eh]共点力的动态平衡问题 – GeoGebra[/url][br][/*][*][url=https://www.zxxk.com/docpack/2832409.html]【手影物理】GeoGebra物理课件制作学习与应用高级教程-学科网 (zxxk.com)[/url][br][/*][*][url=https://www.geogebra.org/m/qfk3kqju]《大学物理》交互动画(College Physics) – GeoGebra[/url] （大学物理）[br][/*][*][url=https://www.geogebra.org/m/ze59wnpp]《电磁学》交互动画（Electromagnetism） – GeoGebra[/url] （大学物理）[/*][*][url=https://www.geogebra.org/m/MnDzzYjv]GioGebraで解析力学 – GeoGebra[/url][br][/*][*] [url=https://www.geogebra.org/m/bxcvjpwt]動かしてわかる物理 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/qszh4rxv]電磁場與電磁波以及大學物理相關 – GeoGebra[/url][/*][*][url=https://www.geogebra.org/m/mk6mv7km]《力学》交互动画（Mechanics） – GeoGebra[/url] 《力学》交互动画（Mechanics），https://www.geogebra.org/m/mk6mv7km[br][/*][*] [/*][*][br][/*][/list][br][br][br]安信的物理绘本[list=1][*][url=https://www.geogebra.org/m/ba4rqcut]物理--波動 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/z8dzpdsw]物理--近代物理 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/y374cukw]物理--運動學 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/r75cwfgh]物理--光學 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/h4rymxtg]動量守恆相圖分析 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/tbk835wh]物理--電磁學 – GeoGebra[/url][/*][*] [/*][*] [/*][*] [/*][*] [url=https://www.geogebra.org/u/ellasky?sort=-modified&filter=books]ellasky – 资源 – GeoGebra[/url][/*][*][url=https://www.geogebra.org/m/jbfbvcay]高中物理必修一 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/q2ffudwz]高中物理必修二 – GeoGebra[/url] [/*][*][url=https://www.geogebra.org/m/jqdby83c]高中物理必修三 – GeoGebra[/url][/*][*][url=https://www.geogebra.org/m/awgfzmfc]高考复习综合题目 – GeoGebra[/url][/*][*] [/*][*] [/*][*][url=https://www.geogebra.org/m/d3pxj8u8]期末作业 – GeoGebra[/url] [/*][*][url=https://www.geogebra.org/m/tkdjev4p]期末作业 – GeoGebra[/url][br][/*][*][br][/*][*][url=https://www.geogebra.org/m/u2pxvzr5]【作业43】高中物理之动态平衡问题 – GeoGebra[/url] [/*][*][url=https://www.geogebra.org/m/jzuxbxmh]【作业3】高中物理-竖直方向的圆周运动专题 – GeoGebra[/url][/*][*][url=https://www.geogebra.org/m/h5w99bc5]期末作业：高中物理-竖直方向的圆周运动专题 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/v2nsktzw]第八周作业《高中物理之动态平衡问题》 – GeoGebra[/url][/*][*] [/*][*][url=https://www.geogebra.org/u/geogebramooc]GeoGebraMOOC – 资源 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/iyHvgYRR]物理問題 – GeoGebra[/url] [url=https://www.geogebra.org/u/longlife]官長壽(longlife)[/url] [/*][*][br][/*][*] [/*][*] [/*][*][br][/*][*][br][/*][*][url=https://www.geogebra.org/m/txcthhds]光学 – GeoGebra[/url] （初中）[br][/*][*][url=https://www.geogebra.org/m/r75cwfgh]物理--光學 – GeoGebra[/url][br][/*][*][br][/*][*][br][/*][*][br][/*][*] [/*][*] [/*][*] [/*][/list]

[list=1][/list][list=1][*][url=https://ggb123.cn/m/Eas4jpdD]Chemical Equations (In German by Reiner  Hartl)[/url]，Autor:[url=https://ggb123.cn/u/lewws]Lew W. S.[/url][/*][*][url=https://ggb123.cn/m/zt9vnnjr]Formulación de compuestos binarios. Nivel básico[/url]，（元素周期表），Autor:[url=https://ggb123.cn/u/javier+cayetano]Javier Cayetano Rodríguez[/url][/*][*][url=https://www.geogebra.org/m/ub96acfa]!!!Chemistry2 – GeoGebra[/url][br][/*][*]Geometría molecular，https://www.geogebra.org/m/dgkmqzun[br][/*][*] [/*][*] [/*][/list]

[list=1][*][br][/*][/list]

[list=1][*][url=https://www.geogebra.org/m/xXeXssy4]GeoGebra ve výuce zeměpisu na ZŠ[/url] [/*][*]https://www.geogebra.org/m/gq4ewapb[br][/*][*] [/*][*] [/*][*]在线工具： [url=https://earth.nullschool.net/zh-cn/#current/wind/surface/level/orthographic=121.50,30.72,446/loc=93.185,23.839]earth :: 风、气象、海洋状况的全球地图 (nullschool.net)[/url][/*][/list]

[list=1][*][url=https://ggb123.cn/m/erw7sQV4]Catacaustic[/url]（包络线），Autor:[url=https://ggb123.cn/u/roman]Roman Chijner[/url][/*][*]图像绘制 [url=https://www.geogebra.org/m/tb67kepy]Arte com inequações[/url][/*][*][url=https://www.geogebra.org/m/rgwq6k5t]ART,MATHS AND GEOGEBRA[br][/url][url=http://dmentrard.free.fr/GEOGEBRA/art2018/ARTGEOGEBRA.htm]Les outils Excel de Daniel MENTRARD( Faire des mathématiques  et des sciences physiques avec excel) (free.fr)[/url][br][url=http://dmentrard.free.fr/GEOGEBRA/art2018/ARTGEOGEBRA.htm]http://dmentrard.free.fr/GEOGEBRA/art2018/ARTGEOGEBRA.htm[/url][br][/*][*][url=https://www.geogebra.org/m/xpywpym8]Parkettierungen [/url] 几何变换[/*][*][url=https://www.geogebra.org/m/gcyjjchr]包絡線[/url] [/*][*][url=https://www.geogebra.org/m/fyx46qab]Geometría del Taxi[/url][/*][*][url=https://www.geogebra.org/m/uD8JgbEa]Mosaic Tiling[/url] [/*][*][url=https://www.geogebra.org/m/yKQJk6C6]成長のらせん – GeoGebra[/url] [/*][*][br][/*][*] [/*][/list]Geometría del Taxi[br]Geometría del Taxi

[list=1][*]Python en Geogebra con PyGgb - Code Snippets，https://www.geogebra.org/m/mvcy7r23[br][/*][*] [/*][/list]

[list=1][*]有理数与无理数 [url=https://www.geogebra.org/m/faafnxqx]https://www.geogebra.org/m/faafnxqx[/url][br]有理数 [url=https://www.geogebra.org/m/RQ3atekQ]https://www.geogebra.org/m/RQ3atekQ[/url][br]走进图形世界 [url=https://www.geogebra.org/m/pfcbckm2]https://www.geogebra.org/m/pfcbckm2[/url][br]点、线、角 [url=https://www.geogebra.org/m/dk4ftuvk]https://www.geogebra.org/m/dk4ftuvk[/url][br]三角形及多邊形 [url=https://www.geogebra.org/m/SqZg8EnY]https://www.geogebra.org/m/SqZg8EnY[/url][br]无字证明 [url=https://www.geogebra.org/m/kJMFUgre]https://www.geogebra.org/m/kJMFUgre[/url][br]作线段和角 [url=https://www.geogebra.org/m/qb3jfzmy#material/kh27d5e8]https://www.geogebra.org/m/qb3jfzmy#material/kh27d5e8[/url][br][br][/*][/list]

[list=1][*][url=https://www.geogebra.org/m/bztdtrgv]GeoGebra Math Resources 1[br][/url][url=https://www.geogebra.org/math?pk_vid=16949228692cfab9]Explore Free Interactive Math Resources for Grades 4-8 - GeoGebra[/url][url=https://geogebra.org/math][img 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[/img][/url][br][/*][*][url=https://www.geogebra.org/m/v8kcmfhz]GeoGebra Community Resources[/url][br][url=https://www.geogebra.org/materials]社区资源 – GeoGebra[/url][/*][*][url=https://www.geogebra.org/materials][img 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[url=https://www.geogebra.org/m/v8kcmfhz]GeoGebra Community Resources[/url][/*][*][url=https://www.geogebra.org/m/rjbwhsve]Der CAS-Rechner als Teil der Rechner-Suite[/url][br][/*][*][url=https://www.geogebra.org/m/cdtqzhxu]【教程】计算器套件[/url] [url=https://www.geogebra.org/u/chinachina]GeoGebra爱好者 – 资源 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/tbnfksx5]学习 GeoGebra 课堂 – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/mathpractice/zh-CN]GeoGebra 数学练习 - 逐步解决代数问题[/url][br][/*][*][url=https://www.geogebra.org/m/XUv5mXTm]Learn GeoGebra Classic – GeoGebra[/url][br][/*][*][url=https://www.geogebra.org/m/y3aufmy8]GeoGebra on Tests – GeoGebra[/url][br][/*][*]GeoGebra Team resources samples，https://www.geogebra.org/m/wcwbpnww[br][/*][*][url=https://www.geogebra.org/m/tbnfksx5]学习 GeoGebra 课堂 – GeoGebra[/url][br][/*][*] [/*][*] [/*][/list]

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