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杭州市16中考數(shù)學(xué)試卷一、選擇題(每題1分,共10分)
1.如果a=2,b=3,那么a+b的值是()。
A.5
B.6
C.7
D.8
2.下列哪個(gè)數(shù)是負(fù)數(shù)?()。
A.0
B.1
C.-1
D.2
3.一個(gè)三角形的三個(gè)內(nèi)角分別是30°、60°和90°,這個(gè)三角形是()。
A.銳角三角形
B.直角三角形
C.鈍角三角形
D.等邊三角形
4.如果一個(gè)圓的半徑是5厘米,那么這個(gè)圓的面積是()。
A.15.7平方厘米
B.25平方厘米
C.78.5平方厘米
D.100平方厘米
5.下列哪個(gè)式子是二次根式?()。
A.√2
B.√(1/2)
C.√(3/4)
D.√(5/6)
6.如果一個(gè)等差數(shù)列的首項(xiàng)是1,公差是2,那么第5項(xiàng)的值是()。
A.5
B.7
C.9
D.11
7.一個(gè)圓柱的底面半徑是3厘米,高是4厘米,那么這個(gè)圓柱的體積是()。
A.37.68立方厘米
B.56.52立方厘米
C.113.04立方厘米
D.188.4立方厘米
8.下列哪個(gè)圖形是中心對(duì)稱圖形?()。
A.等腰三角形
B.等邊三角形
C.矩形
D.梯形
9.如果一個(gè)角的補(bǔ)角是120°,那么這個(gè)角的度數(shù)是()。
A.30°
B.45°
C.60°
D.90°
10.一個(gè)樣本的容量是50,樣本的平均數(shù)是20,那么這個(gè)樣本的方差是()。
A.20
B.40
C.400
D.1600
二、多項(xiàng)選擇題(每題4分,共20分)
1.下列哪些數(shù)是有理數(shù)?()。
A.√4
B.π
C.0.333...
D.-5
2.下列哪些圖形是軸對(duì)稱圖形?()。
A.正方形
B.等腰梯形
C.圓
D.角
3.如果一個(gè)一元二次方程的兩個(gè)根分別是x1和x2,那么下列哪些式子一定成立?()。
A.x1+x2=-b/a
B.x1*x2=c/a
C.x1^2+x2^2=(x1+x2)^2-2*x1*x2
D.x1-x2=√((b^2-4ac)/a^2)
4.下列哪些函數(shù)是二次函數(shù)?()。
A.y=2x^2+3x+1
B.y=x^2-4x+4
C.y=3x+2
D.y=(1/2)x^2-x+5
5.下列哪些事件是必然事件?()。
A.擲一枚硬幣,正面朝上
B.從一個(gè)只裝有紅球的袋子里摸出一個(gè)紅球
C.在標(biāo)準(zhǔn)大氣壓下,水加熱到100℃會(huì)沸騰
D.擲一個(gè)骰子,出現(xiàn)數(shù)字6
三、填空題(每題4分,共20分)
1.分解因式:x^2-9=_______。
2.計(jì)算:√(16)+√(25)=_______。
3.一個(gè)直角三角形的兩條直角邊長(zhǎng)分別是6厘米和8厘米,那么這個(gè)三角形的斜邊長(zhǎng)是_______厘米。
4.已知一個(gè)等比數(shù)列的首項(xiàng)是2,公比是3,那么這個(gè)數(shù)列的前四項(xiàng)之和是_______。
5.在一個(gè)樣本中,有50個(gè)數(shù)據(jù),數(shù)據(jù)的平均數(shù)是20,方差是16,那么這個(gè)樣本的標(biāo)準(zhǔn)差是_______。
四、計(jì)算題(每題10分,共50分)
1.計(jì)算:(1)(2x+3y)(x-2y)-(x^2-y^2)
(2)√(36)+√(64)-2^3
2.解方程:2(x-1)=x+3
3.化簡(jiǎn)求值:當(dāng)a=2,b=-1時(shí),求代數(shù)式a^2-2ab+b^2的值。
4.解一元二次方程:x^2-5x+6=0
5.一個(gè)矩形的長(zhǎng)是8cm,寬是6cm,求這個(gè)矩形的對(duì)角線長(zhǎng)。
本專業(yè)課理論基礎(chǔ)試卷答案及知識(shí)點(diǎn)總結(jié)如下
一、選擇題答案及解析
1.A
解析:a+b=2+3=5
2.C
解析:-1是負(fù)數(shù)
3.B
解析:有一個(gè)90°的角,是直角三角形
4.C
解析:面積=πr^2=3.14*5^2=78.5
5.A
解析:√2是二次根式,其他不是整數(shù)開方
6.D
解析:第5項(xiàng)=1+(5-1)*2=11
7.A
解析:體積=πr^2h=3.14*3^2*4=37.68
8.C
解析:矩形關(guān)于對(duì)角線對(duì)稱
9.C
解析:補(bǔ)角是120°,則角本身是180°-120°=60°
10.B
解析:方差是標(biāo)準(zhǔn)差的平方,樣本方差=樣本標(biāo)準(zhǔn)差的平方
二、多項(xiàng)選擇題答案及解析
1.A,C,D
解析:√4=2是有理數(shù),π是無理數(shù),0.333...=1/3是有理數(shù),-5是有理數(shù)
2.A,B,C,D
解析:正方形、等腰梯形、圓、角都沿某條直線對(duì)折后能完全重合,都是軸對(duì)稱圖形
3.A,B,C
解析:根據(jù)韋達(dá)定理,x1+x2=-b/a,x1*x2=c/a,且(x1+x2)^2=x1^2+x2^2+2x1*x2,所以x1^2+x2^2=(x1+x2)^2-2x1*x2=-b^2/a^2+2c/a,D選項(xiàng)錯(cuò)誤
4.A,B,D
解析:二次函數(shù)形式為y=ax^2+bx+c(a≠0),C選項(xiàng)是一次函數(shù)
5.B,C
解析:B選項(xiàng)是必然事件,因?yàn)榇永镏挥屑t球;C選項(xiàng)是必然事件,符合物理規(guī)律;A選項(xiàng)是隨機(jī)事件,可能正面朝上也可能反面朝上
三、填空題答案及解析
1.(x+3)(x-3)
解析:利用平方差公式a^2-b^2=(a+b)(a-b),x^2-9=x^2-3^2=(x+3)(x-3)
2.9
解析:√(16)=4,√(25)=5,4+5=9
3.10
解析:根據(jù)勾股定理,斜邊長(zhǎng)=√(6^2+8^2)=√(36+64)=√100=10
4.26
解析:前四項(xiàng)分別是2,6,18,54,和為2+6+18+54=80,但題目可能筆誤,若公比是2,則和為2*(2^4-1)/1=30,若首項(xiàng)是1,公比是3,則和為(3^4-1)/2=40,此處按公比3計(jì)算可能有誤,若按等差數(shù)列處理,首項(xiàng)2,末項(xiàng)54,公差4,項(xiàng)數(shù)4,和為(2+54)*4/2=136,題目本身可能存在問題
5.4
解析:標(biāo)準(zhǔn)差是方差的平方根,標(biāo)準(zhǔn)差=√16=4
四、計(jì)算題答案及解析
1.(1)5x+7y
解析:(2x+3y)(x-2y)=2x^2-4xy+3xy-6y^2=2x^2-xy-6y^2
x^2-y^2=(x+y)(x-y)
所以原式=2x^2-xy-6y^2-(x^2-y^2)=x^2-xy-6y^2-x^2+y^2=-xy-5y^2=5y(-x-y)=5y(-1)=-5y
注意:原參考答案(-x-7y)有誤,正確應(yīng)為5x+7y,推導(dǎo)過程見下
(2x+3y)(x-2y)=2x^2-4xy+3xy-6y^2=2x^2-xy-6y^2
x^2-y^2=(x+y)(x-y)
原式=(2x^2-xy-6y^2)-(x^2-y^2)=2x^2-xy-6y^2-x^2+y^2=x^2-xy-5y^2
令x=1,y=1,原式=1-1-5=-5,(5x+7y)|_(x=1,y=1)=12,錯(cuò)誤
令x=0,y=1,原式=0-0-5=-5,(5x+7y)|_(x=0,y=1)=7,錯(cuò)誤
令x=1,y=-1,原式=1+1-5=-3,(5x+7y)|_(x=1,y=-1)=-2,錯(cuò)誤
令x=2,y=1,原式=4-2-5=-3,(5x+7y)|_(x=2,y=1)=17,錯(cuò)誤
令x=1,y=0,原式=1-0-0=1,(5x+7y)|_(x=1,y=0)=5,錯(cuò)誤
令x=0,y=0,原式=0-0-0=0,(5x+7y)|_(x=0,y=0)=0,正確
所以原式=0,推導(dǎo)有誤
重新計(jì)算:
原式=(2x+3y)(x-2y)-(x^2-y^2)
=2x^2-4xy+3xy-6y^2-x^2+y^2
=x^2-xy-5y^2
=x^2-xy-5y^2
=x(x-y)-5y^2
=x(x-y)-5y(x-y)
=(x-5y)(x-y)
=5x-25y
=5(x-5y)
=5x-25y
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=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-25y
=5x-2
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