单元重点知识归纳与易错总结 (2).ppt

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2、成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,相交于一个顶点的三条棱的长度分别叫做长方体的长、宽、高。,长,高,宽,正方体可以看成是长、宽、高都相等的长方体。我们可以用下图来表示长方体和正方体的关系。,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元

3、成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,6个,12条,8个,6个,12条,8个,相对的4条棱的长度相等,12条棱的长度都相等,6个长方形(或有2个正方形和4个长方形),6个完全相同的正方形,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路

4、,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,长方体表面积(长宽长高宽高)2,S2(abahbh),长方体和正方体的表面积,正方体表面积棱长棱长6,S6a2,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,物体所占空间的大小叫做物体的体积。,1cm3,1dm3

5、,1m3,长方体的体积长宽高,Va b h,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,正方体的体积棱长棱长棱长,Va a a,正方体的体积公式一般写成: Va3,长方体(或正方体)的体积=底面积高,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,

6、状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,箱子、油桶、仓库等所能容纳物体的体积,通常叫做它们的容积。,1L=1000mL,1L1dm3,1mL1cm3,求不规则物体的体积,两次的体积差就是不规则物体的体积。,把不规则的物体转化为规则的。,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才

7、路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,没有正确理解长方体的特征。,【例题1】 判断:长方体的6个面一定都是长方形。( ),错误答案:,正确答案:,易错知识点总结,易错点1,错点警示:本题错在没有正确理解长方体的特征。长方体的6个面大多数情况下都是长方形,但是也有2个相对的面是正方形的长方体。 规避策略:长方体的6个面有时不都是长方形,有的长方体中有2个相对的面是正方形。,状元成才路,状元成才路,状元成才

8、路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,【例题2】一个长方体形状的无盖水桶,长4dm、宽3dm、高5dm,制作这个水桶至少需要铁皮多少平方分米?,错误答案:(43+53+45)=94(dm2),正确答案:43+452+352=82(dm2),没有根据实际情况求长方体的表面积。,易错点2,错点警示:本题错在审题不

9、仔细。水桶是没有盖的,也就是少一个上面,计算表面积时应少算一个43,而此题计算时却算了2个43。规避策略:在求长方体或正方体物体的表面积时,并不是所有的物体都有6个面,有的物体可能少1个面或2个面,要根据实际情况计算。,【例题3】判断:棱长是6cm的正方体,体积和表面积相等。( ),错误答案:,正确答案:,易错点3,没有掌握体积和表面积是不能比较的。,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成

10、才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,错点警示:本题错在只看计算结果的数据,没看数据的单位。体积是216cm3,表面积是216cm2,两者表示的意义不同,不能比较。,规避策略:体积和表面积不是同类量,两者之间不能比较。,【例题4】一个长方体的鱼缸,从里面量长是30cm,宽是20cm,高是18cm,里面的水高10cm,小东放入10条金鱼后,水面上升到11cm,这10条金鱼的体积是多少立方厘米?,求不规则物体的体积时,不能正确理解题意。,易错点4,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元

11、成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,错误答案:3020116600(cm3)答:这10条金鱼的体积是6600cm3。,正确答案:3020(1110)600(cm3)答:这10条金鱼的体积是600cm3。,错点警示:本题错在没有正确理解题意,放入金鱼后,水上升的高度并不是11cm,而是(1110)cm,这部分上升的水的体积才是金鱼的体积。规避策略:用“

12、排水法”求形状不规则的物体的体积时,将物体放入水中后,明确水上升的高度才是解题关键。,1.我会填。 (1)一个正方体的棱长总和是48cm,这个正方体的表面积是( )cm2,体积是( )cm3。 (2)一块正方体木料,它的底面积是9cm2,把它沿截面截成3个长方体,表面积增加了( )cm2。,96,64,36,单元复习训练,(3)一个长方体体积是480cm3,底面积是0.4dm2,高是( )cm。,12,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状

13、元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,2.一个游泳池长30m,宽15m,深20dm。 (1)在游泳池的四周和底部抹上水泥, 求抹水泥部分的面积。 (2)现在游泳池中注满了水,如果要使池中水深1.2m,要放多少升的水?,(1)20dm2m3015(302152)2450902450180630(m2)答:抹水泥部分的面积是630m2。,(2)20dm2m21.20.8(m)30150.8360(m3)360000dm3360000(L)答:要放360000L的水。,状元

14、成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,状元成才路,3.把一个棱长为6dm的正方体钢坯锻造成宽2.5dm,高1.6dm的长方体钢块。这个长方体钢块长多少分米?,666216(dm3)2162.51.654(dm)答:这个长方体钢块长54dm。,声 明本文件仅用于个人学习、研究或欣赏,以及其他非商业性或非盈利性用途,但同时应遵守著作权法及其他相关法律的规定,不得侵犯本司及相关权利人的合法权利。除此以外,将本文件任何内容用于其他用途时,应获得授权,如发现未经授权用于商业或盈利用途将追加侵权者的法律责任。武汉天成贵龙文化传播有限公司湖北山河律师事务所,

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