1.单选题- (共4题)
每天使用零花钱(单位:元) | 1 | 2 | 3 | 4 | 5 |
人数 | 1 | 3 | 6 | 5 | 5 |
则这20名同学每天使用的零花钱的众数和中位数分别是( )
A.3,3 | B.3,3.5 | C.3.5,3.5 | D.3.5,3 |
2.选择题- (共3题)
In August 1999,Yuriko noticed that her daughter,Ayako,was looking thin and pale,1 she insisted that the 22-year-old see a doctor.As they waited for the rest results,the doctor2 gave Yuriko a note while her daughter wasn't noticing.
In the restroom,Yuriko opened the note,“It is stomach cancer,“said the doctor.“Please3There is no time.”
On September 21,Ayako had a(n)4Three quarters of her stomach were removed.The doctor 5 the situation to Yuriko but the medical terms sounded like a foreign language.
Ayako was put on anti-cancer drugs,and over the next three months,she 6 from side effects,and lost seven kilograms.
Yuriko decided to do more to 7 her daughter.She read all kinds of books on cancer.As a single mother,she had no one to share her 8with.
9 the difficulties,Yuriko was able to help her daughter.When Ayako started experiencing breathing difficulties,Yuriko 10 if it could be a side effect of the anti-cancer drug.She told Ayako's doctor and he 11to take her off the drug.
12in November 2002,Ayako's treatment came to an end.Although she felt her pain 13Yuriko couldn't forget how lost and 14 she felt during her daughter's treatment.She wrote a letter to the local newspaper 15the creation of a support group for cancer patients.
Phone calls and letters 16 her idea started pouring in.In December 2002,Yuriko formally17 Ikkikai,roughly meaning “sharing the joy”,with the18of providing hope and information for people with cancer,and their families.
Ikkikai's message has begun to 19Yuriko says,“The simple act of talking to other people who understand your problems can make the greatest 20I hope that more people would join in the group.”
3.填空题- (共4题)
4.解答题- (共7题)


(1)两种机器人每小时分别搬运多少化工原料?
(2)该工厂原计划同时使用这两种机器人搬运,工作一段时间后,A型机器人又有了新的搬运任务,但必须保证这批化工原料在11小时内全部搬运完毕.求:A型机器人至少工作几个小时,才能保证这批化工原料在规定的时间内完成.

(1)求点E的坐标;
(2)求折痕CD所在直线的函数表达式;
(3)请你延长直线CD交x轴于点F. ①求△COF的面积;
②在x轴上是否存在点P,使S△OCP=

(1)求y1的解析式;
(2)若y2随着x的增大而增大,且y1与y2都经过x轴上的同一点,求y2的解析式.
(1)(3分)求该反比例函数的解析式;
(2)(3分)将一次函数y=3x-2的图象向上平移4个单位,求平移后的图象与反比例函数图象的交点坐标;
(3)(2分)请直接写出一个同时满足如下条件的函数解析式:
①函数的图象能由一次函数y=3x-2的图象绕点(0,-2)旋转一定角度得到;
②函数的图象与反比例函数的图象没有公共点.
(1)用尺规作图作AB边上的垂直平分线DE,交AC于点D,交AB于点E.(保留作图痕迹,不要求写作法和证明)
(2)连接BD,求证:DE=CD.

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【1】题量占比
单选题:(4道)
选择题:(3道)
填空题:(4道)
解答题:(7道)
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【2】:难度分析
1星难题:0
2星难题:0
3星难题:0
4星难题:0
5星难题:0
6星难题:9
7星难题:0
8星难题:2
9星难题:4