书签分享收藏举报版权申诉 / 31

立即下载

当前位置：首页 > 教育专区 > 高考资料 > 复数十年高考题(带详细解析).pdf

复数十年高考题(带详细解析).pdf

上传人：Q****o

文档编号：56600544

上传时间：2022-11-02

格式：PDF

页数：31

大小：354.36KB

( 4.5 )

《复数十年高考题(带详细解析).pdf》由会员分享，可在线阅读，更多相关《复数十年高考题(带详细解析).pdf（31页珍藏版）》请在淘文阁 - 分享文档赚钱的网站上搜索。

1、复数试题类编1.设复数 z1=1+i，z2=2321i，则 arg21zz等于（）A.125B.125C.127D.12132.复数 z=iim212（mR，i 为虚数单位）在复平面上对应的点不可能位于（）A.第一象限B.第二象限C.第三象限D.第四象限3.如果（2，），那么复数（1i）（cos isin）的辐角的主值是（）A.49B.4C.4D.474复数（2321i）3的值是（）A.iB.iC.1 D.1 5.如图 121，与复平面中的阴影部分（含边界）对应的复数集合是（）6.已知复数i62，则 argz1是（）A.6B.611C.3D.35图 121 7.设复数z1 1i 在复平面上对应

2、向量1OZ，将1OZ按顺时针方向旋转65后得到向量2OZ，令2OZ对应的复数z2的辐角主值为，则 tan等于（）A.23B.23C.23D.238.在复平面内，把复数33i 对应的向量按顺时针方向旋转3，所得向量对应的复数是（）A.23B.23iC.33iD.3+3i9.复数 z)5sin5(cos3i（i 是虚数单位）的三角形式是（）A.3cos（5）isin（5）B.3（cos5isin5）C.3（cos54isin54）D.3（cos56 isin56）10.复数 z13i，z21i，则 zz1z2在复平面内的对应点位于（）A.第一象限B.第二象限C.第三象限D.第四象限11.设复数 z

3、12sinicos（42)在复平面上对应向量1OZ，将1OZ按顺时针方向旋转43后得到向量2OZ，2OZ对应的复数为z2r（cosisin），则 tan等于（）A.1tan2tan2B.1tan21tan2C.1tan21D.1tan21文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5

4、C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 H

5、N2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4

6、B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10

7、ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U

8、8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文

9、档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS

10、10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J212.复数 i 的一个立方根是i，它的另外两个立方根是（）A.i2123B.i2123C.i2123D.i212313.复数54)31()22(ii等于（）A.1+3iB.1+3iC.13iD.13i14.设复数 z=2321i（i 为虚数单位），则满足等式zn=z 且大于 1 的正整数 n 中最小的是（）A.3 B.4 C.6 D.7 15.如果复数z 满足|z+i|+|zi|=2，那么|z+i+1|的最小值是（）A.1 B.2C.2 D.5二、填空题16.已知 z为复数，则z+z2 的一个充要条件是z 满足.17.对于任

11、意两个复数z1x1 y1i，z2x2y2i（x1、y1、x2、y2为实数），定义运算“”为：z1z2x1x2 y1y2设非零复数w1、w2在复平面内对应的点分别为P1、P2，点 O 为坐标原点如果w1w20，那么在 P1OP2中，P1OP2的大小为18.若 zC，且（3z）i1（i 为虚数单位），则 z19.若复数 z满足方程zi=i1（i 是虚数单位），则 z=_.20.已知 a=ii213（i 是虚数单位），那么 a4=_.21.复数 z满足（1+2i）z=4+3i，那么 z=_.三、解答题22.已知 z、w 为复数，（13i）z 为纯虚数，wiz2，且|w|52，求 w文档编码:CS10

12、X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4

13、J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2

14、J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9

15、Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT

16、1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H

17、7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编

18、码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J223.已知复数z 1i，求实数 a，b 使 az 2bz（a2z）224.已知 z71（zC 且 z1）.（）证明1zz2z3z4z5z60；（）设 z 的辐角为，求 coscos2co

19、s4的值.25.已知复数z1i（1i）3.（）求 argz1及|z1|；（）当复数z 满足|z|1，求|z z1|的最大值.文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z

20、10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1

21、U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7

22、J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码

23、:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X

24、3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J

25、6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J226.对任意一个非零复数z，定义集合Mz w

26、|w z2n1，nN（）设是方程 x21x的一个根，试用列举法表示集合M；（）设复数Mz，求证：MMz27.对任意一个非零复数z，定义集合Mz w|w zn，nN（）设 z 是方程 x+x1=0 的一个根，试用列举法表示集合Mz若在 Mz中任取两个数，求其和为零的概率P；（）若集合Mz中只有 3 个元素，试写出满足条件的一个z 值，并说明理由文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档

27、编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS1

28、0X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C

29、4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN

30、2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B

31、9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 Z

32、T1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8

33、H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J228.设复数 z 满足|z|5，且（34i）z 在复平面上对应的点在第二、四象限的角平分线上，|2z m|52（mR），求 z和 m 的值.29.已知复数z01 mi（M0），zx yi 和x y i，其中 x，y，x，y均为实数，i 为虚数单位，且对于任意复数z，有0zz，|2|z|（）试求m 的值，并分别写出x和 y用 x、y 表示的关系式；（）将（x，y）作为点P 的坐标，（x，y）作为点Q 的坐标，上述关系式可以

34、看作是坐标平面上点的一个变换：它将平面上的点P 变到这一平面上的点Q.当点 P 在直线 y=x+1 上移动时，试求点P 经该变换后得到的点Q 的轨迹方程；（）是否存在这样的直线：它上面的任一点经上述变换后得到的点仍在该直线上?若存在，试求出所有这些直线；若不存在，则说明理由.文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6

35、U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2

36、文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:C

37、S10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G

38、5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6

39、HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J

40、4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10

41、 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J230.设复数 z3cosi2sin.求函数 yargz（02）的最大值以及对应的值.31.已知方程x2（4 i）x 4ai0（aR）有实数根b，且 z=a+bi，求复数z（1ci）（c 0）的辐角主值的取值范围.文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C

42、4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN

43、2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B

44、9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 Z

45、T1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8

46、H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档

47、编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS1

48、0X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J232.设复数 z 满足 4z+2z=33+i，=sinicos（R）.求 z 的值和|z|的取值范围.33.已知复数z1满足（z12）i=1+i，复数z2的虚部为2，且 z1z2是实数，求复数z2的模.文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H

49、7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编

50、码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10X3G5C4J6 HN2J9J4B9Z10 ZT1U6U8H7J2文档编码:CS10

文档加载中……请稍候！
如果长时间未打开，您也可以点击刷新试试。

下载文档到电脑，查找使用更方便

4.3 金币

版权申诉 word格式文档无特别注明外均可编辑修改；预览文档经过压缩，下载后原文更清晰！ 立即下载

配套讲稿：: 如PPT文件的首页显示word图标，表示该PPT已包含配套word讲稿。双击word图标可打开word文档。
特殊限制：: 部分文档作品中含有的国旗、国徽等图片，仅作为作品整体效果示例展示，禁止商用。设计者仅对作品中独创性部分享有著作权。
关键词：: 复数十年考题详细解析

淘文阁 - 分享文档赚钱的网站所有资源均是用户自行上传分享，仅供网友学习交流，未经上传用户书面授权，请勿作他用。

限制150内

关于本文

本文标题：复数十年高考题(带详细解析).pdf
链接地址：https://www.taowenge.com/p-56600544.html