区原创试题命题竞赛初中数学学科中考试题
一、选择题(每题3分,共36分)
1、若,则=
A. B. C. D.
2、世界最长的跨海大桥—舟山跨海大桥总造价为131.1亿元,131.1亿用科学计数法可表示为 元。
A. B. C. D.
3、下列运算正确的是
A. B. C. D..
4、圆锥的底面半径为3cm,母线为9,则圆锥的表面积为
A.36 B.9 C.12 D.27
5、下列美丽的图案,既是轴对称图形又是中心对称图形的个数是
A.1个 B.2个 C.3个 D.4个
6、已知⊙O1和⊙O2的半径分别为1和4,如果两圆的位置关系为相交,那么圆心距O1O2的取值范围在数轴上表示正确的是
7、在坡比为1:3的斜坡上有两棵树AC、BD,已知两树间的坡面距离AB=m,那么两树间的水平距离为
m
A. B.12 C.4 D.
8、把一张长为60厘米,宽为40厘米的矩行纸张对折8次,所得的小矩形面积的大小约同
A.一元硬币 B.书包 C.单人课桌 D.火柴盒
9、已知关于的不等式组的整数解共有3个,则的取值范围是
A. B. C. D.
10、如图,点E、F是以线段BC为公共弦的两条圆弧的中点,BC=6.点A、D分别为线段EF、BC上的动点.连结AB、AD,设BD=x,AB2-AD2=y,下列图像中,能表示y与x的函数关系的图象是
11、如图所示,在梯形中,,点是线段上一定点,且=8.动点从点出发沿的路线运动,运动到点停止.在点的运动过程中,使为等腰三角形的点有 个。
A.1 B.2 C. 3 D.4
12、的三个顶点A,B,C均在抛物线上,并且斜边平行于x轴。若斜边上的高为h,则
A. B. C. D.
二、填空题(每题3分,共18分)
13、函数中自变量的取值范围是 。
14、方程的解为
15、如图,在数轴上有两点A,B,在线段AB上任取一点P,则点P表示到2的点的距离不大于1的概率是 。
16、2011年3月11日,日本发生了里氏9.0级大地震。日本政府12号晚将核电站周边的避难半径扩大到20公里。在1:10000的地图上,避难半径应为 cm。
17、已知线段AB=2cm,P是AB的黄金分割点,则AP= cm。
18、已知:定点(5,4),动点P在函数的图像上运动,动点Q在轴上运动,则的周长的最小值为 。
三、解答题(第19-20题各6分,第21-24各8分,第25题10分,第26题12分,共66分)
19、解方程:
20、已知反比例函数y=(m为常数)的图象经过点A(-1,6).
(1)求m的值;
(2)如图,过点A作直线AC与函数y=的图象交于点B,与x轴交于点C,且AB=2BC,求点C的坐标。
21、为了了解初中生减负的实施情况,在我区几所学校中随机抽取了50名初三学生进行问卷调查,发现被调查的学生中,每天完成课外作业时间最长为120分钟,没有低于40分钟的,并将抽查结果绘制成一个不完整的频数分布直方图,如图所示:
(1)补全频数分布直方图,并指出众数、中位数分别在哪一组
(2)若我区共有1万名初三学生,请估计我区大约有多少名初三学
生每天完成课外作业时间在80分钟以上?
(3)教育行政部门规定初三学生的课外作业时间不得超过90分钟。
请估计我区初三学生课外作业时间的平均值有没有超过教育行政部
门规定的时间
22、周末有六个学生分成甲、乙两组(每组三个人),分乘两辆出租车同时从学校出发去距学校60km的滨海博物馆参观,10分钟后到达距离学校12km处甲组的汽车出现故障,只好步行一段路。而正常行驶的另一辆车先把第乙组学生送到博物馆,再原路加速返回接甲组学生,同时甲组学生步行12km后停下休息10分钟恰好与返回接他们的汽车相遇,当甲组学生到达博物馆时,恰好已到原计划时间.设汽车载人和空载时的速度不变,学生步行速度不变,汽车离开学校的路程s(千米)与汽车行驶时间t(分钟)之间的函数关系如图,假设学生上下车时间忽略不计.
(1)正常行驶的一辆汽车第一次去博物馆时,求汽车离开学校的
路程s(千米)与汽车行驶时间t(分钟)之间的函数关系
(2) 求汽车在返回接甲组学生途中的速度;
(3)求 原计划从学校出发到达博物馆的时间。
23、如图所示,△ABC内接于⊙O,AB是⊙O的直径,点D
在⊙O 上,过点C的切线交AD的延长线于点E,且AE⊥CE,连接CD.
(1)求证:DC=BC;
(2)若AB=5,AC=4,求tan∠DCE的值.
24、如图,垂足分别为B,C,
(1)当AB=4,DC=1,BC=4时,在线段BC上是否存在点P,使?
若存在,求线段BP的长;若不存在,请说明理由。
(2)设,那么当之间满足
什么关系时, 线段BC上存在点P,使
25、如图,在边长为厘米的正方形ABCD内,贴上一个边长为厘米的正方形AEFG,正方形ABCD未被盖住的部分为多边形EBCDGF.动点P从点B出发,沿B→C→D方向以厘米/秒速度运动,到点D停止,连结PA,PE.设点P运动x秒后,△APE与多边形EBCDGF重叠部分的面积为y厘米2。
(1) 当x = 4时,求y的值;
(2) 当x = 11时,求y的值;
(3) 求y与x之间的函数关系式;
(4) 在给出的直角坐标系中画出与之间的函数图象.
26.如图,平面直角坐标系中有一直角梯形OMNH,点H的坐标为(-8,0),点N的坐标为(-6,-4).
(1)画出直角梯形OMNH绕点O旋转180°的图形OABC,并写出顶点A,B,C的坐标(点M的对应点为A,
点N的对应点为B, 点H的对应点为C);
(2)求出过A,B,C三点的抛物线的表达式;
(3)截取CE=OF=AG=t,且E,F,G分别在线段CO,OA,AB上,求四边形BEFG的面积S与t之间的函数关系式,并写出自变量t的取值范围;
(4)在(3)的情况下,四边形BEFG是否存在邻边相等的情况,若存在,请直接写出此时t的值,并指出相等的邻边;若不存在,说明理由.
内部资料 仅供参考 |
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