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第七&= #31456; 回顾与反思 教学设计
课堂教学= 5774;计说明 =
1 .本教案的教学ą= 02;间为 1 课时
2 .本节课也可以ă= 13;为讨论式.
教师于一= 3267;二天前先布置以下= 2;论题,让学生在课外&= #20934;备,分为两大组.
第一组题= 0446;: =
( 1 )本&= #31456;的主要内容:(哪= 123;知识,分为几大部分= ;)
( 2 )主&= #35201;概念和定理.
( 3 )典&= #22411;题目.
( 4 )能&= #21542;画出知识结构图.
( 5 )出&= #19968;份测试题.
第二组题= 0446;: =
每人写出= 3398;习第二章 “ 相交线,平行线” 后的总结.
提纲: = =
( 1 )这&= #19968;章你都学到了哪些= 693;识?
( 2 )学&= #23436;第二章你对几何课= 377;什么新的认识和体会= ;.
( 3 )你&= #23545;几何课的教学有什= 040;意见和建议.
在课前教= 4072;看几类学生(上、ߑ= 3;、下)的准备情况,&= #36873;几份较好的,也选= 004;份写的不认真的或抓= ;不住重点的,在课堂= 19978;读给大家听.然后ʌ= 92;教师根据学生谈的情= 况,让其他学生评论= 4635;结中的优点和不足ᦁ= 4;比如:哪些重点内容&= #27809;提到,知识间的关= 995;说的不清楚等.课堂= ;上发言会很积极和活= 36291;.
教师还可= 0197;让没有发言的同学= 9;一想,自己的总结是&= #21542;比他们总结得好.= 914;果是这样,请主动出= ;来念一念,也会有学= 29983;站出来讲.
最后,教= 4072;让学生将自己画的= 3;识结构图拿出来,大&= #23478;再评判,最后可找= 968;个最好的作为样本.= ;
布置的作= 9994;是:某个同学的测= 7;题.
这种形式= 0340;复习课,气氛活跃ᦁ= 2;人人参与,没有不注&= #24847;听讲的,也没有走= 070;的.这种课型的课,= ;在课下一定要让学生= 23436;成老师= ;课前布置的任务,否= 21017;在课堂上大家乱说ʌ= 92;针对性就不会太强,= 效果也不会好.
教学目标
(&= #19968;)知识与技能:
1 .能说出对顶角z= 89;邻补角、同位角、内= 错角、同旁内角的概= 4565;,能在图形中正确ࢸ= 0;辨认它们.
2 .能说出垂线,Ġ= 57;到直线的距离的概念= ,会用三角板或量角= 2120;画直线的垂线,可ࡢ= 5;述出垂线段最短的性&= #36136;,会度量点到直线= 340;距离.
3 .能说出平行线į= 40;概念,可灵活应用平= 行公理及其推论,平= 4892;线的判定、性质,ߩ= 0;用三角板和直尺画各&= #31181;位置的直线的平行 = 447;
4 .提高观察图形Ø= 44;利用图形、结合图形= 分析和解决问题的能= 1147;.
(二)过= 1243;与方法:
1 .经历知识的总ń= 67;过程,回顾知识点,= 发展形成知识结构的= 3021;力(框图和知识要= 7;概括两种形式)
2 .通过对推理证ą= 26;有进一步理解,进一= 步提高分析问题和解= 0915;问题的能力.
(三)情= 4863;态度价值观:
1 .通过几何图形į= 40;辨识,提高对几何图= 形的美感的认识
2 .通过几何图形į= 40;分解,认识到基本图= 形的简单美
3 .通过图形分析ʌ= 92;渗透化繁为简、化难= 为易的划归思想和转= 1270;思想及方程思想
教学重点= 1644;难点 =
重点是使= 3398;生形成知识结构,ॲ= 2;运用所学的知识进行&= #31616;单的推理证明,难= 857;是证题的思考过程.= ;
课时安排 =
1 课时
教学过程= 5774;计 =
一、回忆= 6412;章内容,得到知识ಮ= 7;构图 =
提出以下= 8382;题,学生思考后回ౕ= 2;.
( 1 )本&= #31456;主要研究两条直线= 340;哪几种位置关系? =
( 2 )相&= #20132;线部分分别是几条 = 447;相交,所成的各是哪= ;些角?它们的定义、= 24615;质分别是什么?
( 3 )垂&= #32447;部分都有哪些内容A= 311;
( 4 )平&= #34892;线部分的重点内容= 159;什么?
教师在学= 9983;回忆了本章主要内ब= 1;之后,与学生一起讨&= #35770;画出本章的知识结= 500;图.
二、本章= 0340;重要概念、性质、ਬ= 1;法 =
1 .概念.
关于相关= 5282;的概念:对顶角、= 1;补角、同旁内角、内&= #38169;角、同位角.
关于两线= 0340;概念:平行线、垂ಬ= 7;、垂线段.
其它:点= 1644;点的距离.点到直ಬ= 7;的距离、垂直、命题&= #31561;.
2 .性质.
( l )对&= #39030;角的性质;
( 2 )垂&= #32447;的性质;
( 3 )平&= #34892;公理;
( 4 )平&= #34892;线的判定定理;
( 5 )平&= #34892;线的性质定理.
3 .画法.
( l )垂&= #32447;的画法;
( 2 )平&= #34892;线的画法.
4 .证明几种类型ſ= 82;题的主要依据.
( l )证&= #26126;两条直线垂直的依= 454;;
( 2 )证&= #26126;两条直线平行的依= 454;;
( 3 )证&= #26126;两个角相等的依据A= 294;
以上由同= 3398;以小组为单位回忆ᦁ= 2;一个小组说一个问题&= #30340;答案,其他同学给= 104;补充.
三、辨认= 2270;形的训练 =
目的:概= 4565;不离图,图中识概ঘ= 5;.
“F” 字型中的同位角ʌ= 94;如图 2-92 .
3D"http://202.97.254.113:8080/RESOURCE/CZ/CZSX/DGJC2/JH1/GS/MTDL/a22310=
“Z” 字型中的内错角ʌ= 92;如图 2-93 .
3D"http://202.97.254.113:8080/RESOURCE/CZ/CZSX/DGJC2/JH1/GS/MTDL/a22310=
“U” 字型中的同旁内Š= 82;.如图 2-94 .
3D"http://202.97.254.113:8080/RESOURCE/CZ/CZSX/DGJC2/JH1/GS/MTDL/a22310=
四、学好= 6412;章内容的要求 =
重要概念= 5201;做到 “ 五会 ”
( 1 )会&= #34920;达:能正确地叙述= 010;念的定义.
( 2 )会&= #35782;图:能在较复杂的= 270;形中识别出概念所反= ;映的部分.
( 3 )会&= #32763;译:能结合图形把= 010;念的定义翻译成符号= ;语言.
( 4 )会&= #30011;图:能画出概念所= 453;映的几何图形,以及= ;变式图形,会在图上= 26631;注字母或符号.
( 5 )会&= #24212;用:能应用概念进"= 892;简单的判断、推理和= ;计算.
五、典型= 9064;目练习 =
1 .已知:如图 2-95 .∠ 1+ ∠ 3=3D180° . CD ⊥ AD , CM 平分∠ DCE ,求∠ 4 的度数.
3D"http://202.97.254.113:8080/RESOURCE/CZ/CZSX/DGJC2/JH1/GS/MTDL/a22310=
解 :∵∠ 3=3D ∠ 6 ,(对顶角相等ʌ= 89;
∠ 1+ ∠ 3=3D180° ,(已知)
∴∠ 1+ ∠ 6=3D180° .(等量代换)
∴ AD ∥ BC .(同旁内角互ŝ= 17;,两直线平行)
又∵ AD ⊥ AD ,(已知)
∴∠ 7=3D90° .(&= #22402;直定义)
又∵ AD ∥ BC ,(已知)
∴∠ 7+ ∠ DCE=3D180° <= span style=3D'mso-ascii-font-family:"Times New Roman";mso-bidi-font-family:"Time= s New Roman"'>,(两直线平行ʌ= 92;同旁内角互补)
∴∠ DCE = 90° .
又∵ CM 平分&= #8736; DCE ,(已知)
2 .如图 2-96 ,∠ 1=3D ∠ 2 ,∠ 3=3D ∠ 4 ,∠ 5=3D ∠ A .
求证: BE ∥ CF .
3D"http://202.97.254.113:8080/RESOURCE/CZ/CZSX/DGJC2/JH1/GS/MTDL/a22310=
证明 :∵∠ 3=3D ∠ 4 ,(已知)
∴ AE ∥ BC .(内错角相等ʌ= 92;两直线平行)
∴∠ EDC=3D ∠ 5 ,(两直线平行ʌ= 92;内错角相等)
又∠ 5=3D ∠ A ,(已知)
∴∠ EDC=3D ∠ A ,(等量代换)
∴ DC ∥ AB .(同位角相等ʌ= 92;两直线平行)
∴∠ 5+ ∠ 2+ ∠ 3=3D180° .(两直线平行ʌ= 92;同旁内角互补)
∠ 1=3D ∠ 2 ,(已知)
∴∠ 1+ ∠ 5+ ∠ 3=3D180° ,(等量代换)
∴ BE ∥ FC .(同旁内角互ŝ= 17;.两直线平行)
3 .如图 2-97 ,已知: DC ∥ AB ,∠ ABD+ ∠ A=3D90° ,
求证: AD ⊥ DB .
3D"http://202.97.254.113:8080/RESOURCE/CZ/CZSX/DGJC2/JH1/GS/MTDL/a22310=
证明 :∵ DC ∥ AB ,(已知)
∴∠ 1=3D ∠ 2 ,(两直线平行ʌ= 92;内错角相等)
∠ 1+ ∠ 3+ ∠ A=3D180° ,(两直线平行ʌ= 92;同旁内角互补)
∴∠ 2+ ∠ 3+ ∠ A=3D180° .(等量代换)
∴∠ ABD+ ∠ A=3D90° ,(已知)
∴∠ 3+90°=3D180° ,(等量代换)
∴∠ 3=3D90° ,(&= #31561;式性质)
∴ AD ⊥ DB .(垂直定义)
六、总结 =
学生回忆= 6412;节课内容.
1 .本章的知识结ĉ= 00;.
2 .本章的重要概õ= 65;、性质和方法.
3 .变式图形的辨ť= 82;.
4 .学好本章概念į= 40;五个要求.
七、板书= 5774;计 =
回顾与反思
知识结&= #26500;图 &nbs= p; 辨认图&= #24418; &nbs= p; 例题
&nbs= p; “ 五Ê= 50; ”
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