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凹凸个性教育初二升初三第八课

凹凸个性教育初二升初三第八课
凹凸个性教育初二升初三第八课

凹凸个性教育初二升初三数学第八课

学习内容:正方形

本节知识点:

一、正方形的定义:有并且有.的平行四边形

.....叫做正方形.

二、正方形有什么性质:

边:______________________________________________________

角:________________________________________________________

对角线:___________________________________________________

例题:1、如图,E为正方形ABCD内一点,且△EBC是等边三角形,

求∠EAD与∠ECD的度数.

2、已知:如图,正方形ABCD中,对角线的交点为O,E是OB上的一点,DG⊥AE 于G,DG交OA于F.求证:OE=OF.

三、正方形的判定

1、____________________________________________________________

2、___________________________________________________________

3、__________________________________________________________

4、___________________________________________________________

例题:1、下列说法是否正确,并说明理由.

①对角线相等的菱形是正方形;()

②对角线互相垂直的矩形是正方形;()

③对角线垂直且相等的四边形是正方形;()

④四条边都相等的四边形是正方形;()

⑤四个角相等的四边形是正方形.()

E F O D C

B A 例题:已知:如图,△AB

C 中,∠C=90°,C

D 平分∠ACB ,D

E ⊥BC 于E ,D

F ⊥AC 于F .求证:四边形CFDE 是正方形.

课堂检测

1、如图,在正方形ABCD 中,点G 是BC 上任意一点,连接AG ,过B ,D 两点分别作BE ⊥AG ,DF ⊥AG ,垂足分别为E ,F 两点,求证:△ADF ≌△BAE .

2、如图,正方形ABCD 的对角线AC 、BD 交于点O ,∠OCF =∠OBE . 求证:OE =OF

3、已知:如图,在△ABC 中,AB=AC ,AD ⊥BC ,垂足为点D ,AN 是△ABC 外角∠CAM 的平分线,CE ⊥AN ,垂足为点E.

(1)求证:四边形ADCE 为矩形;

(2)当△ABC 满足什么条件时,四边形ADCE 是一个正方形?并给出证明.

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