中考数学考前冲刺题4

陈老师讲义——《中考冲刺训练》 1 中考数学考前冲刺题 4 选择、填空专练 1．-6 的绝对值等于（ ） A． 6 B． 1 6 C． 1 6  D． 6 2．纳米是非常小的长度单位，已知 1 纳米 610 毫米，某种病毒的直径为100纳米，若将这种病毒排成 1 毫米，则病 毒的个数是（ ） A． 210 B． 410 C． 610 D． 810 3．计算 2 3a a 的结果是（ ） A．5a B． 6a C． 25a D． 26a 4．如果 2x  是方程 1 12 x a   的根，那么 a  （ ） A． 0 B． 2 C． 2 D． 6 5．若 2 3 0x y    ，则 xy  （ ） A． 8 B． 6 C．5 D． 6 6． cos60 的值等于（ ） A． 1 2 B． 2 2 C． 3 2 D．1 7．把抛物线 22y x 向上平移 5 个单位，所得抛物线的解析式为（ ） A． 22 5y x  B． 22 5y x  C． 22( 5)y x  D． 22( 5)y x  8．若两圆的半径分别是1cm 和5cm ，圆心距为 6cm ，则这两圆的位置关系是（ ） 陈老师讲义——《中考冲刺训练》 2 A．内切 B．相交 C．外切 D．外离 9．若一个多边形的内角和等于 720 ，则这个多边形的边数是（ ） A．5 B．6 C．7 D．8 10．已知O 为圆锥的顶点，M 为圆锥底面圆上一点，点 P 在OM 上，已知蜗牛从 P 点出发，绕圆锥侧面爬行，回到 P 点时的最短路线的痕迹如右图所示，若沿OM 将圆锥侧面剪开并展开，所得侧面展开图是（ ） 11．边长为 a 的正六边形的面积等于（ ） A． 23 4 a B． 2a C． 23 3 2 a D． 23 3a 12．若 40 4m   ，则 m 的值所在的范围是（ ） A．1 2m  B． 2 3m  C． 3 4m  D． 4 5m  13．掷两枚质地均匀的硬币，则两枚硬币全部正面朝上的概率等于（ ） A．1 B． 1 2 C． 1 4 D． 0 14．已知 1 2,x x 是一元二次方程 2 6 2 0x x   的两个实数根，那么 1 2x x  （ ） A． 6 B． 2 C． 2 D． 6 15．下面的三视图所对应的物体是（ ） 陈老师讲义——《中考冲刺训练》 3 16．平面直角坐标系中，已知点 (0,2), (2 3,0), (0, 2), (2 3,0)A B C D ，则以这四个点为顶点的四边形 ABCD 是（ ） A．矩形 B．菱形 C．正方形 D．梯形 17．在平面直角坐标系中，已知 ( 4,0), (2,0)A B ，若点 C 在一次函数 1 22y x   的图象上，且 ABC 为直角三角 形，则满足条件的点 C 有（ ） A．1 个 B．2 个 C．3 个 D．4 个 18．在平面直角坐标系中，直线 1y x  经过（ ） A．第一、二、三象限 B．第一、二、四象限 C．第一、三、四象限 D．第二、三、四象限 19．在平面直角坐标系中，抛物线 2 1y x  与 x 轴的交点的个数是（ ） A．3 B．2 C．1 D．0 20．如图，从圆 O 外一点引圆O 的两条切线 ,PA PB ．切点分别为 ,A B ， 如果 60APB   ， 8PA  ，那么弦 AB 的长是（ ） A． 4 B．8 C． 4 3 D．8 3 21．不等式 2 4 0x   的解集在数轴上表示正确的是（ ） 22．数据 2,1,0,3,4 的平均数是（ ） A．3 B．2 C．1 D．0 陈老师讲义——《中考冲刺训练》 4 23．如图， AB 是圆O 的直径，点C 在圆O 上，则 ACB  （ ） A．30 B． 45 C． 60 D．90 24．如图是由 4 个大小相同的正方体搭成的几何体，其主视图是（ ） 25．计算 8 2 的结果是（ ） A． 6 B． 6 C． 2 D． 2 26．若 ABC DEF  ， ABC 与 DEF 的相似比为 2:3 ，则 :ABC DEFS S   （ ） A． 2:3 B． 4:9 C． 2 : 3 D．3: 2 27．某医院要从包括张医生在内的 4 名外科骨干医生中，随机地抽调 2 名医生参加救灾医疗队，那么抽调到张医生的 概率是（ ） A． 1 2 B． 1 3 C． 1 4 D． 1 6 28．如图，在直角梯形 ABCD 中， / /DC AB ， 90A   ， 28 , 24 , 4AB cm DC cm AD cm   ，点 M 从 D 出发， 以1 /cm s 的速度向点C 运动，点 N 从 B 点同时出发，以 2 /cm s 的速度向点 A 运动．当其中一个动点到达端点停止运 动时，另一个动点也随之停止运动，则四边形 ANMD 的面积 2( )y cm 与两点运动的时间 ( )t s 的函数图象大致是（ ） 陈老师讲义——《中考冲刺训练》 5 29．已知关于 x 的方程 4 3 2x m  的解是 x m ，则 m 的值是（ ） A． 2 B． 2 C． 2 7  D． 2 7 30．函数 5y x  的自变量 x 的取值范围是（ ） A． 5x  B． 5x  C． 5x  D． 5x  31．如图，六边形 ABCDEF 是轴对称图形，CF 所在的直线是它的对称轴， 若 150AFC BCF     ，则 AFE BCD    （ ） A．150 B．300 C． 210 D．330 32．如图是一个五环图案，它由五个圆组成，下排的两个圆的位置关系是（ ） A．内含 B．外切 C．相交 D．外离 33．如图，小明家（图中点O 处）门前有一条东西走向的公路，经测得有一水塔（图中 点 A 处）位于他家北偏东 60 度500 米处，那么水塔所在的位置到公路的距离 AB 是（ ） A． 250 米 B． 250 3 米 C． 500 3 3 米 D． 250 2 米 34．一个无盖的正方体盒子的平面展开图可以是下列图形中的（ ） A．只有图（1） B．图（1）、图（2） C．图（2）、图（3） D．图（1）、图（3） 35．在函数 1 2 1y x   中，自变量 x 的取值范围是_________________． 陈老师讲义——《中考冲刺训练》 6 36．如图，在 ABC 中， ,D E 分别是 ,AB AC 的中点，若 2DE cm ， 则 BC  _______cm ． 37．分解因式： 3 2a ab  _____________． 38．一组按规律排列的式子： 2 2 8 11 2 3 4, , , , ,( 0)b b b b aba a a a    ，其中第 7 个式子是_______，第 n 个式子是_______ （ n 为正整数）． 39．不等式组 3 2 2( 1) 8 4 1 x x x x        的解集为______________________． 40．若 21( ) 9x x   ，则 21( )x x   ________． 41．已知抛物线 2 2 3y x x   ，若点 ( 2,5)P  ，与点Q 关于该抛物线的对称轴对称，则点Q 的坐标是____________． 42．如图，已知 ABC 中， / / / / / /EF GH IJ BC ，则图中相似三角形共有______对． 43．如图，在正方形 ABCD 中，E 为 AB 边的中点， ,G F 分别为 ,AD BC 边上的点，若 1, 2, 90AG BF GEF     ， 则GF  ________． 44．已知关于 x 的函数同时满足下列三个条件： ①函数的图象不经过第二象限； ②当 2x  时，对应的函数值 0y  ； ③当 2x  时，函数值 y 随 x 的增大而增大． 你认为符合要求的函数的解析式可以是：________________________________（写出一个即可）． 45．不等式 3 0x   的解集是________________． 陈老师讲义——《中考冲刺训练》 7 46．分解因式： 2 4x   _____________． 47．方程 3 2x  的根是___________． 48．已知函数 ( ) 1f x x  ，则 (2)f  _________． 49．在平面直角坐标系中，如果双曲线 ( 0)ky kx   经过点 (2, 1) ，那么 k  ________． 50．如果两个相似三角形的相似比是1:3 ，那么这两个三角形面积的比是________． 51．如图，平行四边形 ABCD 中，E 是边 BC 上的点，AE 交 BD 于点 F ，如果 2 3 BE BC  ， 那么 BF FD  ________． 52．在 ABC 中， 5AB AC  ， 3cos 5B  （如图），如果圆 O 的半径为 10 ，且经过点 ,B C ，那么线段 AO 的长 等于________． 53．方程 2 6 0x   的解为_____________． 54．分解因式： ax ay  _________． 55．在平面内，圆O 的半径为5cm ，点 P 到圆心O 的距离为3cm ，则点 P 到圆O 的位置关系是_________． 56．如图所示，直线 1 2,l l 被直线 3l 所截，且 1 2/ /l l ，若 1 60   ，则 2  _______． 57．分式方程 1 2 1x x   的解为________． 58．在创建国家生态园林城市活动中，某市园林部门为了扩大城市绿化面积，进行了大量的树木移栽．下表记录的是 在相同条件下移栽某种幼树的棵树与成活棵树： 陈老师讲义——《中考冲刺训练》 8 移栽棵树 100 1000 10 000 成活棵树 89 910 9008 依次估计这种幼树移栽成活的概率是__________________（结果用小数表示，精确到 0.1） 59．光明中学七年级甲、乙、丙三个班中，每班的学生人数都为 40 名，某次数学考试的成绩统计如下，（每组分数含 最小值，不含最大值） 根据以上图、表提供的信息，则80 90 分这一组人数最多的班是______________． 60．如图，在正方形纸片 ABCD 中，对角线 ,AC BD 交于点O ，折叠正方形纸片 ABCD ， 使 AD 落在 BD 上，点 A 恰好与 BD 上的点 F 重合，展开后，折痕 DE 分别交 ,AB AC 于 点 ,E G ，连接GF ．下列结论：① 112.5AGD   ；② tan 2AED  ；③ AGD OGDS S  ； ④四边形 AEFG 是菱形；⑤ 2BE OG ．则其中正确结论的序号是__________． 61．如图，直线 y kx b  经过 ( 2, 1)A   和 ( 3,0)B  两点， 则不等式组 1 02 x kx b   的解集为____________． 陈老师讲义——《中考冲刺训练》 9 62．如图，半径为 5 的圆 P 与 y 轴交于点 (0, 4), (0, 10)M N  ，函数 ( 0)ky xx   的图象过点 P ，则 k  ______． 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