(完整word版)最新北师大版五年级上册数学知识点整理.pdf

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1、最新北师大版小学数学五年级(上册)知识点第一单元小数除法1、除数是整数的小数除法计算法则:除数是整数的小数除法,按照整数除法的法则去除,商的小数点要和被除数的小数点对齐;如果除到被除数的末尾仍有余数,就在余数后面添0 再继续除。2、除数是小数的小数除法计算法则:除数是小数的除法,先移动除数的小数点,使它变成整数;除数的小数点向右移动几位,被除数的小数点也向右移动几位(位数不够的,在被除数末尾用 0 补足),然后按照除数是整数的小数除法进行计算。3、在小数除法中的发现:当除数大于 1 时,商小于被除数。如:3.55=0.7 当除数小于 1 时,商大于被除数。如:3.50.5=7 4、小数除法的验

2、算方法:商除数=被除数(通用)被除数商=除数5、商的近似数:根据要求要保留的小数位数,决定商要除出几位小数,再根据“四舍五入”法保留一定的小数位数,求出商的近似数。例如:要求保留一位小数的,商除到第二位小数可停下来;要求保留两位小数的,商除到第三位小数停下来,如此类推。6、循环小数问题:A、小数部分的位数是有限的小数,叫做有限小数。如,0.37、1.4135等。B、小数部分的位数是无限的小数,叫做无限小数。如5.3,7.145145,等。C、一个数的小数部分,从某位起,一个数字或者几个数字依次不断重复出现,这样的小数叫做循环小数。(如 5.3,3.12323,5.7171,)D、一个循环小数的

3、小数部分,依次不断重复的数字,叫做小数的循环节。(如5.333,的循环节是 3,4.6767,的循环节是 67,6.9258258,的循环节是 258)E、用简便方法写循环小数的方法:只写一个循环节,并在这个循环节的首位和末位上面记一个小圆点。例如:只有一个数字循环节的,就在这个数字上面记一个小圆点,5.333,写 作 5.3。有两位小数循环的,就在这两位数字上面,记上小圆点,7.4343,写作 7.4 3。有三位或以上小数循环的,在首位和末位记上小数点,10.732732,写作 10.732。7、除法中的变化规律:商不变性质:被除数和除数同时扩大或缩小相同的倍数(0 除外),商不变。除数不变

4、,被除数扩大,文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G

5、9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5

6、G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK

7、5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 Z

8、K5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9

9、ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9

10、 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2文档编码:CW6X10W2Q2J3 HH2D9H1A10Z9 ZK5G9P10G9K2商随着扩大。被除数不变,除数缩小,商扩大。被除数不变,除数

11、缩小,商扩大。第二单元轴对称和平移轴对称:1.轴对称图形:如果一个图形沿着一条直线对折,两侧的图形能够完全重合,这个图形就是轴对称图形,那条直线就叫做对称轴。两图形重合时互相重合的点叫做对应点,也叫对称点。2.轴对称图形的性质:对应点到对称轴的距离相等,对应点连线垂直于对称轴。3.轴对称图形具有对称性。4 轴对称图形的法:(1)找出所给图形的关键点,如图形的顶点、相交点、端点等;(2)数出或量出图形关键点到对称轴的距离;(3)在对称轴的另一侧找出关键点的对称点;(4)按照所给图形的顺序连接各点,就画出所给图形的轴对称图形。平移:1.平移的定义:在平面内,将一个图形沿某个方向移动一定的距离,这样

12、的图形运动称为平移。2.平移的基本性质:(1)平移不改变图形的形状和大小,只改变图形的位置。文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档

13、编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ1

14、0X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D

15、2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH

16、1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O

17、10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 Z

18、P1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3(2)经过平移,对应线段,对应角分别相等;对应点所连的线段平行且相等。3.平

19、移图形的画法:(1)确定平移的方向与距离。(2)将关键点按所需方向平移所需距离。(3)按原来图形的连接方式依次连接各对应点并标上相应字母。设计图案的基本方法:平移、对称、旋转。1.运用旋转设计图案的方法:(1)选好基本图案;(2)根据所选的基本图案确定旋转点;(3)确定旋转度数;(4)依次沿每次旋转后的基本图形的边缘画图。2.运用对称设计图案的方法:(1)先选好基本图案;(2)依据基本图案的特点定好对称轴;(3)画出基本图形的对称图形第三单元倍数和因数数的世界知识点:认识自然数和整数,联系乘法认识倍数与因数。像 0,1,2,3,4,5,6,,这样的数是自然数。文档编码:CZ10X6K1D2L9

20、 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5

21、H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O

22、8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J

23、2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K

24、3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:

25、CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6

26、K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3像-3,-2,-1,0,1,2,3,,这样的数是整数。我们只在自然数(零除外)范围内研究倍数和因数。倍数与因数是相互依存的关系,要说清谁是谁的倍数,谁是谁的因数。补充知识点:一个数的倍数的个数是无限的。

27、因数个数是有限的。一个数最小的因数是1,最大的因数是它本身;一个数最小的倍数是它本身,没有最大的倍数。探索活动(一)2,5 的倍数的特征知识点:2 的倍数的特征:个位上是 0,2,4,6,8 的数是 2 的倍数。5 的倍数的特征:个位上是 0 或 5 的数是 5 的倍数。偶数和奇数的定义:是 2 的倍数的数叫偶数,不是2 的倍数的数叫奇数。能判断一个数是不是2 或 5 的倍数。能判断一个非零自然数是奇数或偶数。补充知识点:既是 2 的倍数,又是 5 的倍数的特征:个位上是0 的数既是 2 的倍数,又是 5 3 的倍数。探索活动(二)3 的倍数的特征知识点:3 的倍数的特征:文档编码:CZ10X

28、6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L

29、9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O

30、5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10

31、O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1

32、J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6

33、K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码

34、:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3一个数各个数位上的数字的和是3 的倍数,这个数就是 3 的倍数。同时是 2 和 3 的倍数的特征:个位上的数是 0,2,4,6,8,并且各个数位上的数字的和是3的倍数的数,既是2 的倍数,

35、又是 3 的倍数。同时是 3 和 5 的倍数的特征:个位上的数是 0或 5,并且各个数位上的数字的和是3的倍数的数,既是 3 的倍数,又是 5 的倍数。同时是 2,3 和 5 的倍数的特征:个位上的数是 0,并且各个数位上的数字的和是3 的倍数的数,既是 2 和 5 的倍数,又是 3 的倍数。6 的倍数的特征:既是2 的倍数又是 3 的倍数的数。9 的倍数的特征:一个数各个数位上的数字的和是9 的倍数,这个数就是 9 的倍数。找因数知识点:在 1100的自然数中,找出某个自然数的所有因数。方法:运用乘法算式,思考:哪两个数相乘等于这个自然数。补充知识点:一个数的因数的个数是有限的。其中最小的因

36、数是1,最大的因数是它本身。找质数知识点:理解质数与合数的意义。文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L

37、9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O

38、5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10

39、O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1

40、J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6

41、K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码

42、:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3一个数只有 1 和它本身两个因数,这个数叫作质数。一个数除了 1 和它本身以外还有别的因数,这个数叫作合

43、数。判断一个数是质数还是合数的方法:一般来说,首先可以用“2,5,3 的倍数的特征”判断这个数是否有因数 2,5,3;如果还无法判断,则可以用7,11 等比较小的质数去试除,看有没有因数7,11 等。只要找到一个 1 和它本身以外的因数,就能肯定这个数是合数。如果除了1 和它本身找不到其他因数,这个数就是质数。数的奇偶性知识点:运用“列表”“画示意图”等方法发现规律:小船最初在南岸,从南岸驶向北岸,再从北岸驶回南岸,不断往返。通过“列表”“画示意图”的方法会发现“奇数次在北岸,偶数次在南岸”的规律。能够运用上面发现的数的奇偶性解决生活中的一些简单问题。通过计算发现奇数、偶数相加奇偶性变化的规律

44、:偶数+偶数=偶数 奇数+奇数=偶数 偶数+奇数=奇数偶数-偶数=偶数 奇数-奇数=偶数 偶数-奇数=奇数 奇数-偶数=奇数 偶数偶数=偶数 偶数奇数=偶数 奇数奇数=奇数第四单元多边形面积比较图形的面积知识点:文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O

45、10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 Z

46、P1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4

47、P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档

48、编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ1

49、0X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D

50、2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH1O5H2O10O8 ZP1J2V4P6K3文档编码:CZ10X6K1D2L9 HH

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