如图1，在正方形中，点、分别是、的中点，、相交于点，则可得得结论：�；�。不需要证明。 1如图2，若点、不是正方形的边的中点，但满足 Sketch Coloring Page

如图1，在正方形中，点、分别是、的中点，、相交于点，则可得得结论：�；�。不需要证明。 1如图2，若点、不是正方形的边的中点，但满足 Template

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Take a peek at some of the sketches created by our users, are you a sketchite?

sketch #4362 cow

anonymous

anonymous
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anonymous

anonymous
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Laura Agapi Asnicar
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sketch #3760 PSY by Juvenilia Alexandrino

anonymous

anonymous
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sketch #264

anonymous

anonymous
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Rachel Roe
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sketch #5203 Alien vs. Predator Ani Chachua

anonymous

anonymous
sketch #5203 Alien vs. Predator Ani Chachua

sketch #1855 MAGIC DANCE

anonymous

anonymous
sketch #1855 MAGIC DANCE

sketch #1504 donara

Donara Smbatyan
sketch #1504 donara

sketch #1551 donara

Donara Smbatyan
sketch #1551 donara

sketch #3908 Rawr! by Timothy Palfreyman

anonymous

anonymous
sketch #3908 Rawr! by Timothy Palfreyman

sketch #5277 League of Legends champions by Sylvie Rieux

anonymous

anonymous
sketch #5277 League of Legends champions by Sylvie Rieux

sketch #120 a pretty flower

Carly Kelly
sketch #120 a pretty flower

sketch #2884 Robot Shimun Yeyo Ahmed

anonymous

anonymous
sketch #2884 Robot Shimun Yeyo Ahmed

sketch #5048

anonymous

anonymous
sketch #5048

sketch #1703

Laura Agapi Asnicar
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sketch #3604 Falling Manipati Surya

anonymous

anonymous
sketch #3604 Falling Manipati Surya

sketch #1670

Saifa Mahmud
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sketch #20471

anonymous

anonymous
sketch #20471

sketch #4522 Adventure Time by KiNg Buamir

anonymous

anonymous
sketch #4522 Adventure Time by KiNg Buamir

sketch #778

Benjo Arellano
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sketch #5192

anonymous

anonymous
sketch #5192

sketch #3000

anonymous

anonymous
sketch #3000

sketch #5265 Shir Erika Ishikawa

anonymous

anonymous
sketch #5265 Shir Erika Ishikawa

sketch #2640 Marge by Mirnes Sinanovic

Mirnes Sinanovic
sketch #2640 Marge by Mirnes Sinanovic

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anonymous

anonymous
sketch #3258

sketch #5416

anonymous

anonymous
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Matt King
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sketch #297 Fish

Helyryn
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anonymous

anonymous
sketch #5221

tomski如图1，在正方形中，点、分别是、的中点，、相交于点，则可得得结论：�；�。不需要证明。 1如图2，若点、不是正方形的边的中点，但满足 coloring

如图1，在正方形中，点、分别是、的中点，、相交于点，则可得得结论：�；�。不需要证明。 1如图2，若点、不是正方形的边的中点，但满足 sketch template

如图�正方形ABCD中点AB的坐标分别为点C在第一象限动点P在正方形ABCD的边上从点A出�沿A→B→C→D匀速运动同时动点Q以 sketch template

如图1正方形ABCD中点O为对角线AC的中点点P在直线上AC作直线BP分别作AE⊥BPCF⊥BP垂足分别为点E点F．1求证 sketch template

题目如图1在正方形中点是对角线上任意一点不与重合点是的中点连接过点作交直线于点．初步感知当点与点重合时比较选填 sketch template

如图1在正方形ABCD中点E是CD的中点点F是BC边上一点且∠BAF=∠EAD．1求证EF⊥AE2将“正方形 改成“矩形 sketch template

题目如图1在正方形ABCD中点O是对角线BD的中点．1观察猜想将图1中的 BCD绕点O逆时针旋转至图2中 ECF的位置连接AC sketch template

在正方形ABCD中点P是CD边上一动点连接PA分别过点BD作BE⊥PADF⊥PA垂足分别为EF．1如图�请探究BEDF sketch template

题目如图1在正方形ABCD中点E是AB边上的一个动点点E与点AB不重合连接CE过点B作BF⊥CE于点G交AD于点F．1 sketch template

如图1，在正方形ABCD中，点E，F分别在边AB，AD上，且AE=AF，延长FD到点G，使得DG=DF，连接EF，GE，CE．【特例感知�（1 sketch template

如图1在平面直角坐标系中边长为1的正方形OABC的顶点B在y轴的正半轴上O为坐标原点．现将正方形OABC绕O点按顺时针方�旋转．1当 sketch template

题目如图1在正方形ABCD中点E是AB边上的一个动点点E与点AB不重合连接CE过点B作于点G交AD于点F．1求证 sketch template

阅读下面材料小伟遇到这样一个问题如图1在正方形ABCD中点EF分别为DCBC边上的点∠EAF=45°连接EF求证DE BF sketch template

如图，在边长为8的正方形ABCD中，点P，Q分别是边AB，AD上的两动点（点P，Q不与点A，B，D重合），以AP，AQ为邻边作矩形APEQ sketch template

如图1在正方形ABCD和正方形BEFG中点ABE在同一条直线上P是线段DF的中点连接PGPC．1在图1中请你通过观察测量 sketch template

如图正方形ABCD中点E是AB的中点连接DE在DE上取一点G连接BG使BG=BC连接CG并延长与AD交于点F在CG上取一动点P sketch template

如图在正方形�格中每个小正方形的边长都是1．四边形ABCD的四个顶点都在格点上点O为AD的中点．把四边形ABCD绕点O顺时针旋转180 sketch template

如图在正方形ABCD中点EF分别在CDBC上且BF=CE连接BEAF相交于点G则下列结论不正确的是 A．BE=AFB．∠ sketch template

如图，在正方形�格中，每个小正方形的边长均为1个单位长度， ABC的顶点都在正方形�格的格点上．（1）平移 ABC，使点A移到点A′的位置，点 sketch template

如图，在正方形ABCD中，E、F、G、H分别为AB、CD、BC、AD上的点，EF与GH相交于点P，且EF⊥ GH，连接EG、GF、FH、HE sketch template

如图1在正方形ABCD中点E为边BC上一点将 ABE沿AE翻折得 AHE延长EH交边CD于F连接AF．1求证∠EAF=45 sketch template

如图在正方形ABCD中点EF分别在CDBC上且BF=CE连接BEAF相交于点G则下列结论不正确的是 A．BE=AFB．∠ sketch template

题目如图1在正方形ABCD中AD=6点P是对角线BD上任意一点连接PAPC过点P作PE⊥PC交直线AB于点E1求证 sketch template

题目如图正方形OABC的面积为4点O为坐标原点点B在函数yk sketch template

1如图1在边长为1的正方形ABCD内⊙O1⊙O2互相外切且⊙O1与边ABAD相切⊙O2与边BCCD相切求⊙O1⊙O2半径 sketch template

1如图1在边长为1的正方形ABCD内⊙O1⊙O2互相外切且⊙O1与边ABAD相切⊙O2与边BCCD相切求⊙O1⊙O2半径 sketch template

如图1在边长为a的大正方形中剪去一个边长为b的小正方形再将图中的阴影剪拼成一个长方形如图2这个拼成的长方形的长为30宽为20．求图2 sketch template

如图1是由边长为3和4的两个正方形拼成的图形将将该图剪成如图所示序号分别为��的五部分再将它拼成一个大正方形．1大正方形的 sketch template

如图正方形ABCD的边长为a分别以正方形的四个顶点为圆心边长为半径在正方形内画弧求图中阴影部分的面积．题目和参考答案——青夏教育 sketch template

题目如图1在正方形ABCD中AD=6点P是对角线BD上任意一点连接PAPC过点P作PE⊥PC交直线AB于点E1求证 sketch template

题目如图在正方形ABCD中E是边AB上的一动点点F在边BC的延长线上且连接DEDFEF FH平分交BD于点H1求证 sketch template

百度教育 sketch template

$如图1正方形ABCD顶点AB在函数y=$frac{k}{x}$的图象上点CD分别在x轴y轴的正半轴上当k的值改变时正方形 sketch template$

如图在正方形ABCD中P是CD上一动点使三角形的直角顶点与点P重合并且一条直角边始终经过点B另一直角边与正方形的某一边所在直线相交于 sketch template

如图在8×8的正方形�格中每个小正方形的边长均为1有一个 ABC其顶点均在小正方形顶点上请按要求画出图形．1将 ABC绕点C顺 sketch template

23．如图所示正方形�格中的每个小正方形边长都是1每个小格顶点为格点以格点为顶点按要求画一个三角形使三角形的三边分别为3．——青夏 sketch template

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