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期末试卷综合测试卷(word含答案)

期末试卷综合测试卷(word含答案)
期末试卷综合测试卷(word含答案)

期末试卷综合测试卷(word含答案)

一、初一数学上学期期末试卷解答题压轴题精选(难)

1.如图1,已知∠MON=140°,∠AOC与∠BOC互余,OC平分∠MOB,

(1)在图1中,若∠AOC=40°,则∠BOC=°,∠NOB=°.

(2)在图1中,设∠AOC=α,∠NOB=β,请探究α与β之间的数量关系(必须写出推理的主要过程,但每一步后面不必写出理由);

(3)在已知条件不变的前提下,当∠AOB绕着点O顺时针转动到如图2的位置,此时α与β之间的数量关系是否还成立?若成立,请说明理由;若不成立,请直接写出此时α与β之间的数量关系.

【答案】(1)解:如图1,

∵∠AOC与∠BOC互余,

∴∠AOC+∠BOC=90°,

∵∠AOC=40°,

∴∠BOC=50°,

∵OC平分∠MOB,

∴∠MOC=∠BOC=50°,

∴∠BOM=100°,

∵∠MON=40°,

∴∠BON=∠MON-∠BOM=140°-100°=40°,

(2)解:β=2α-40°,理由是:

如图1,∵∠AOC=α,

∴∠BOC=90°-α,

∵OC平分∠MOB,

∴∠MOB=2∠BOC=2(90°-α)=180°-2α,

又∵∠MON=∠BOM+∠BON,

∴140°=180°-2α+β,即β=2α-40°;

(3)解:不成立,此时此时α与β之间的数量关系为:2α+β=40°,

理由是:如图2,

∵∠AOC=α,∠NOB=β,

∴∠BOC=90°-α,

∵OC平分∠MOB,

∴∠MOB=2∠BOC=2(90°-α)=180°-2α,

∵∠BOM=∠MON+∠BON,

∴180°-2α=140°+β,即2α+β=40°,

答:不成立,此时此时α与β之间的数量关系为:2α+β=40.

【解析】【分析】(1)先根据余角的定义计算∠BOC=50°,再由角平分线的定义计算∠BOM=100°,根据角的差可得∠BON的度数;(2)同理先计算∠MOB=2∠BOC=2(90°-α)=180°-2α,再根据∠BON=∠MON-∠BOM列等式即可;(3)同理可得∠MOB=180°-2α,再根据∠BON+∠MON=∠BOM列等式即可.

2.已知线段AB=6.

(1)取线段AB的三等分点,这些点连同线段AB的两个端点可以组成多少条线段?求这些线段长度的和;

(2)再在线段AB上取两种点:第一种是线段AB的四等分点;第二种是线段AB的六等分点,这些点连同(1)中的三等分点和线段AB的两个端点可以组成多少条线段?求这些线段长度的和。

【答案】(1)解:如图:点C、D为线段AB的三等分点,

可以组成的线段为:3+2+1=6(条),

∵AB=6,点C、D为线段AB的三等分点,

∴AC=CD=DB=2,AD=BC=4,

∴这些线段长度的和为:2+2+2+4+4+6=20.

(2)解:再在线段AB上取两种点:第一种是线段AB的四等分点D1、D2、D3;第二种是线段AB的六等分点E1、E2,

∴这些点连同(1)中的三等分点和线段AB的两个端点可以组成多少条线段共有1+2+3+…+8=36(条);

根据题意以A为原点,AB为正方向,建立数轴,则各点对应的数为:

A:0;B:6;C:2;D:4;D1:1.5;D2:3;D3:4.5;E1:1;E2:5;

∴①以A、B为端点的线段有7+7+1=15(条),长度和为:6×8=48;

②不以A、B为端点,以E1、E2为端点的线段有5+5+1=11(条),长度和为:4×6=24;

③不以A、B、E1、E2为端点,以D1、D3为端点的线段有3+3+1=7(条),长度和为:3×4=12;

④不以A、B、E1、E2、D1、D3为端点,以C、D为端点的线段有1+1+1=3(条),长度和为:2×2=4;

∴这些线段长度的和为:48+24+12+4=88.

【解析】【分析】(1)如图,根据线段的三等分点可分别求得每条线段的长度,再由线段的概念先找出所有线段,从而求得它们的和.

(2)再在线段AB上取两种点:第一种是线段AB的四等分点D1、D2、D3;第二种是线段AB的六等分点E1、E2;根据线段定义和数线段的规律求得线段条数;根据题意以A为原点,AB为正方向,建立数轴,则各点对应的数为:A:0;B:6;C:2;D:4;D1:1.5;D2:3;D3:4.5;E1:1;E2:5;再分情况讨论,从而求得所有线段条数和这些线段的长度.

3.已知点O是直线AB上的一点,∠COE=120°,射线OF是∠AOE的一条三等分线,且∠AOF= ∠AOE.(本题所涉及的角指小于平角的角)

(1)如图,当射线OC、OE、OF在直线AB的同侧,∠BOE=15°,求∠COF的度数;

(2)如图,当射线OC、OE、OF在直线AB的同侧,∠FOE比∠BOE的余角大40°,求∠COF的度数;

(3)当射线OE、OF在直线AB上方,射线OC在直线AB下方,∠AOF<30°,其余条件不变,请同学们自己画出符合题意的图形,探究∠FOC与∠BOE确定的数量关系式,请直接给出你的结论.

【答案】(1)解:∵∠AOE+∠BOE=180°,∠BOE=15°,

∴∠AOE=180°-15°=165°

∴∠AOF= ∠AOE=×165°=55°

∵∠AOC=∠AOE-∠COE=165°-120°=45°

∴∠COF=∠AOF-∠AOC=55°-45°=10°

答:∠COF的度数为10°.

(2)解:设∠BOE=x,则∠BOE的余角为90°-x.

∵∠FOE比∠BOE的余角大40°,

∴∠FOE=130°-x

∵∠COE=120°,则∠COF=x-10°,∠AOC=60°-x,

∴∠AOF=∠AOC+∠COF=50°

∵∠AOF= ∠AOE

∴∠AOE=150°

∴∠BOE=x=180°-150°=30°

∴∠COF=x-10°=30°-10°=20°

答:∠COF的度数为20°

(3)解:∠FOC=∠BOE

如图,

设∠AOF=x

∵∠AOF=∠AOE

∴∠AOE=3x

∴∠EOF=2x,∠BOE=180°-3x=3(60°-x)

∵∠COE=120°

∴∠AOC=120°-3x

∴∠COF=∠AOC+∠AOF=120°-3x+x=2(60°-x)

∴∠FOC=∠BOE

【解析】【分析】(1)利用邻补角的定义及已知求出∠AOE、∠AOF的度数,再利用∠AOC=∠AOE-∠COE,求出∠AOC的度数,然后根据∠COF=∠AOF-∠AOC,可求得结果。(2)设∠BOE=x,利用余角的定义及∠FOE比∠BOE的余角大40°,用含x代数式表示出∠FOE、∠COF、∠AOC,再求出∠AOF的度数,即可得出∠AOE的度数,然后求出x的值,即可得出答案。

(3)根据题意画出图形,设∠AOF=x,利用已知分别用含x代数式表示出∠AOE、∠EOF、∠BOE,再用含x的代数式表示出∠FOC,然后就可得出∠FOC与∠BOE确定的数量关系式。

4.已知直线AB∥CD,直线EF与AB,CD分别相交于点E,F.

(1)如图1,若∠1=60°,求∠2,∠3的度数.

(2)若点P是平面内的一个动点,连结PE,PF,探索∠EPF,∠PEB,∠PFD三个角之间的关系.

①当点P在图(2)的位置时,可得∠EPF=∠PEB+∠PFD请阅读下面的解答过程并填空(理由或数学式)

解:如图2,过点P作MN∥AB

则∠EPM=∠PEB(________)

∵AB∥CD(已知)MN∥AB(作图)

∴MN∥CD(________)

∴∠MPF=∠PFD (________)

∴________=∠PEB+∠PFD(等式的性质)

即:∠EPF=∠PEB+∠PFD

②拓展应用,当点P在图3的位置时,此时∠EPF=80°,∠PEB=156°,则∠PFD=________度.

③当点P在图4的位置时,请直接写出∠EPF,∠PEB,∠PFD三个角之间关系________.【答案】(1)解:∵∠2=∠1,∠1=60°

∴∠2=60°,

∵AB∥CD

∴∠3=∠1=60°

(2)两直线平行,内错角相等;如果两条直线都和第三条直线平行,那么这两条直线也互相平行;两直线平行,内错角相等;∠EPM+∠MPF;124;∠EPF+∠PFD=∠PEB

【解析】【解答】(2)①如图2,过点P作MN∥AB,则∠EPM=∠PEB(两直线平行,内错角相等)

∵AB∥CD(已知),MN∥AB,

∴MN∥CD(如果两条直线都和第三条直线平行,那么这两条直线也互相平行)

∴∠MPF=∠PFD(两直线平行,内错角相等)

∴∠EPM+∠MPF=∠PEB+∠PFD(等式的性质)

即∠EPF=∠PEB+∠PFD;

故答案为:两直线平行,内错角相等;如果两条直线都和第三条直线平行,那么这两条直线也互相平行;两直线平行,内错角相等;∠EPM+∠MPF;

②过点P作PM∥AB,如图3所示:

则∠PEB+∠EPM=180°,∠MPF+∠PFD=180°,

∴∠PEB+∠EPM+∠MPF+∠PFD=180°+180°=360°,

即∠EPF+∠PEB+∠PFD=360°,

∴∠PFD=360°﹣80°﹣156°=124°;

故答案为:124;

③∠EPF+∠PFD=∠PEB.

故答案为:∠EPF+∠PFD=∠PEB.

【分析】(1)利用对顶角相等,可证∠1=∠2,可求出∠2的度数,再根据两直线平行,同位角相等,就可求出∠3的度数。

(2)① 利用两直线平行,内错角相等,可证∠EPM=∠PEB,再根据同平行于一条直线的两直线平行,可证得MN∥CD,然后根据两直线平行,内错角相等,可证得结论;②利用平行线的性质:两直线平行,同旁内角互补,可证∠EPF+∠PEB+∠PFD=360°,代入计算可求出∩PFD的度数;③利用平行线的性质可证∠EPF,∠PEB,∠PFD三个角之间关系。

5.如图,点B、C在线段AD上,CD=2AB+3.

(1)若点C是线段AD的中点,求BC-AB的值;

(2)若BC=AD,求BC-AB的值;

(3)若线段AC上有一点P(不与点B重合),AP+AC=DP,求BP的长.

【答案】(1)解:设AB长为x,BC长为y,则CD=2x+3.若C是AB的中点,则AC=CD,即x+y=2x+3,得:y-x=3,即BC-AB=3

(2)解:设AB长为x,BC长为y,若BC= CD,即AB+CD=3BC,∴x+2x+3=3y,∴y=x+1,即y-x=1,∴BC-AB=1

(3)解:以A为原点,AD方向为正方向,1为单位长度建立数轴,则A:0,B:x,C:x+y,D:x+y+2x+3=3x+y+3.设P:p,由已知得:0≤p≤x+y,则AP=p,AC=x+y,DP=3x+y+3-p,∵AP+AC=DP,BP= ,∴p+x+y=3x+y+3-p,解得:2p-2x=3,∴p-x=1.5,∴BP=1.5

【解析】【分析】(1)此题可以设未知数表示题中线段的长度关系,设AB长为x,BC长为y,则AC=AB+BC=x+y,CD=2x+3 ,根据中点的定义得出 AC=CD ,从而列出方程,变形即可得出答案;

(2)设AB长为x,BC长为y ,则CD=2x+3 ,由BC= CD,得出AB+CD=3BC,从而列出方程变形即可得出答案;

(3)设AB长为x,BC长为y ,则CD=2x+3 ,以A为原点,AD方向为正方向,1为单位长度建立数轴,则A点表示的数为0,B点表示的数为x,C点表示的数为x+y,D点表示的数为x+y+2x+3=3x+y+3.设P点表示的数为p,由已知得:0≤p≤x+y,则AP=p,AC=x+y,DP=3x+y+3-p,由AP+AC=DP,列出方程,并行得出P-X的值,再根据BP= 即可得出答案。

6.

(1)感知:如图①,若AB∥CD,点P在A

B、CD内部,则∠P、∠A、∠C满足的数量关系是________.

(2)探究:如图②,若AB∥CD,点P在AB、CD外部,则∠APC、∠A、∠C满足的数量关系是________.

请补全以下证明过程:

证明:如图③,过点P作PQ∥AB

∴∠A=________

∵AB∥CD,PQ∥AB

∴________∥CD

∴∠C=∠________

∵∠APC=∠________﹣∠________

∴∠APC=________

(3)应用:

① 如图④,为北斗七星的位置图,如图⑤,将北斗七星分别标为A、B、C、D、E、F、

G,其中B、C、D三点在一条直线上,AB∥EF,则∠B、∠D、∠E满足的数量关系是________.

② 如图⑥,在(1)问的条件下,延长AB到点M,延长FE到点N,过点B和点E分别作射线BP和EP,交于点P,使得BD平分∠MBP,EN平分∠DEP,若∠MBD=25°,则∠D﹣∠P=________°.

【答案】(1)∠P=∠A+∠C

(2)∠APC=∠A﹣∠C;∠APQ;PQ;∠CPQ;∠APQ;∠CPQ;∠A﹣∠C

(3)解:∠D+∠B﹣∠E=180°;75

(1)∠P=∠A+∠C;∠APC=∠A﹣∠C,∠APQ,PQ,∠CPQ,∠APQ,∠CPQ,∠A﹣∠C;∠D+∠B﹣∠E=180°(2)75

【解析】【解答】解:(1)如图①,过点P作PQ∥AB

∴∠A=∠APQ,

∵AB∥CD,PQ∥AB

∴PQ∥CD,

∴∠C=∠QPC,

∴∠APQ+∠QPC=∠A+∠C,

∠APC=∠A+∠C.

故答案为∠P=∠A+∠C;(2)如图③,过点P作PQ∥AB

∴∠A=∠APQ

∵AB∥CD,PQ∥AB

∴PQ∥CD

∴∠C=∠CPQ

∵∠APC=∠APQ﹣∠CPQ

∴∠APC=∠A﹣∠C.

故答案为:∠APC=∠A﹣∠C,∠APQ,PQ,∠CPQ,∠APQ,∠CPQ,∠A﹣∠C.(3)①如图⑤,过点D作DH∥EF,

∴∠HDE=∠E,

∵AB∥EF,DH∥EF

∴AB∥DH,

∴∠B+∠BDH=180°,

即∠BDH=180°﹣∠B,

∴∠HDE+∠BDH=∠E+180°﹣∠B,

即∠BDE+∠B﹣∠E=180°,

故答案为∠D+∠B﹣∠E=180°,

②如图⑥,过点P作PH∥EF,

∴∠EPH=∠NEP,

∵AB∥EF,PH∥EF,

∴AB∥PH,

∴∠MBP+∠BPH=180°,

∵BD平分∠MBP,∠MBD=25°,

∠MBP=2∠MBD=2×25°=50°,

∠BPH=180°﹣50°=130°,

∵EN平分∠DEP,

∴∠NEP=∠DEN

∴∠BPE=∠BPH﹣∠EPH=∠BPH﹣∠NEP=∠BPH﹣∠DEN=130°﹣(180°﹣∠DEF)=∠DEF﹣50°

由①∠D+∠ABD﹣∠DEF=180°,

∵∠MBD=25°,

∴∠ABD=155°,

∴∠D+∠155°﹣∠DEF=180°,

∴∠DEF=∠D﹣25°

∴∠BPE=∠DEF﹣50°=∠D﹣25°﹣50°=∠D﹣75°

∠D﹣∠BPE=75°

即∠D﹣∠P=75°,

故答案75.

【分析】作平行线利用平行线的性质与角平分线的性质通过角等量关系转化解题即可.7.如图,C为线段AB上一点,点D为BC的中点,且AB=18cm,AC=4CD.

(1)图中共有________条线段;

(2)求AC的长;

(3)若点E在直线AB上,且EA=2cm,求BE的长.

【答案】(1)解:图中有四个点,线段有.

故答案为:6;

(2)解:由点D为BC的中点,得

BC=2CD=2BD,

由线段的和差,得

AB=AC+BC,即4CD+2CD=18,

解得CD=3,

AC=4CD=4×3=12cm

(3)解:①当点E在线段AB上时,由线段的和差,得

BE=AB﹣AE=18﹣2=16cm,

②当点E在线段BA的延长线上,由线段的和差,得

BE=AB+AE=18+2=20cm.

综上所述:BE的长为16cm或20cm.

【解析】【分析】(1)线段的个数为,n为点的个数.(2)由题意易推出CD的长度,再算出AC=4CD即可.(3)E点可在A点的两边讨论即可.

8.已知∠AOB和∠AOC是同一个平面内的两个角,OD是∠BOC的平分线.

(1)若∠AOB=50°,∠AOC=70°,如图(1),图(2),求∠AOD的度数;

(2)若∠AOB= 度,∠AOC= 度,其中且

求∠AOD的度数(结果用含的代数式表示),请画出图形,直接写出答案。

【答案】(1)解:图1中∠BOC=∠AOC﹣∠AOB=70°﹣50°=20°,

∵OD是∠BOC的平分线,

∴∠BOD= ∠BOC=10°,

∴∠AOD=∠AOB+∠BOD=50°+10°=60°;

图2中∠BOC=∠AOC+∠AOB=120°,

∵OD是∠BOC的平分线,

∴∠BOD= ∠BOC=60°,

∴∠AOD=∠BOD﹣∠AOB=60°﹣50°=10°;

(2)解:根据题意可知∠AOB= 度,∠AOC= 度,其中

且,

如图1中,

∠BOC=∠AOC﹣∠AOB=n﹣m,

∵OD是∠BOC的平分线,

∴∠BOD= ∠BOC= ,

∴∠AOD=∠AOB+∠BOD= ;

如图2中,

∠BOC=∠AOC+∠AOB=m+n,

∵OD是∠BOC的平分线,

∴∠BOD= ∠BOC= ,

∴∠AOD=∠BOD﹣∠AOB= .

【解析】【分析】(1)图1中∠BOC=∠AOC﹣∠AOB=20°,则∠BOD=10°,根据∠AOD=∠AOB+∠BOD即得解;图2中∠BOC=∠AOC+∠AOB=120°,则∠BOD=60°,根据∠AOD=∠BOD﹣∠AOB即可得解;(2)图1中∠BOC=∠AOC﹣∠AOB=n﹣m,则∠BOD=

,故∠AOD=∠AOB+∠BOD= ;图2中∠BOC=∠AOC+∠AOB=m+n,则∠BOD= ,故∠AOD=∠BOD﹣∠AOB= .

9.已知将一副三角板(直角三角板OAB和直角三角板OCD∠AOB=90°,∠ABO=45°,∠CDO=90°,∠COD=60°)

(1)如图1摆放,点O,A,C在一直线上,则∠BOD的度数是多少?

(2)如图2,将直角三角板OCD绕点O逆时针方向转动,若要OB恰好平分∠COD,则∠AOC的度数是多少?

(3)如图3,当三角板OCD摆放在∠AOB内部时,作射线OM平分∠AOC,射线ON平分∠BOD,如果三角板OCD在∠AOB内绕点Q任意转动,∠M0N的度数是否发生变化?如果不变,求其值;如果变化,说明理由。

【答案】(1)解:∠BOD=∠AOB?∠COD=90 ?60 =30

(2)解:∵OB平分∠COD,

∴∠BOC= ∠COD= ×60 =30 ,

∴∠AOC=∠A OB?∠BOC=90 ?30 =60

(3)解:∠BOD+∠AOC=90°?∠COD=90 ?60 =30 ,

(∠BOD+∠AOC)= ×30 =15 ,

∠MON= (∠BOD+∠AOC)+∠COD=15°+60 =75 .

即∠MON的度数不会发生变化,总是75 .

【解析】【分析】(1)根据余角的性质和含义即可得到答案;

(2)根据角平分线的性质计算得到∠BOC的度数为30°,由余角的性质即可得到答案;

(3)由角平分线的性质即可得到∠BOD和∠AOC的度数和的,由角的和差关系进行计算得到答案即可。

10.已知点O在直线MN上,过点O作射线OP,使∠MOP=130°,将一块直角三角板的直

角顶点始终放在点O处.

(1)如图①,当三角板的一边OA在射线OM上,另一边OB在直线MN的上方时,求∠POB的度数;

(2)若将三角板绕点O旋转至图②所示的位置,此时OB恰好平分∠PON,求∠BOP和∠AOM 的度数;

(3)若将三角板绕点O旋转至图③所示位置,此时OA在∠PON 的内部,若OP所在的直线平分∠MOB,求∠POA 的度数;

【答案】(1)解:∠POB=∠MOP-∠AOB=130°-90°=40°.

(2)解:∵∠MON是平角,∠MOP=130°,

∴∠PON=∠MON-∠MOP=180°-130°=50°

∵OB 平分∠PON,

∴∠BOP= ∠PON=25°

∵∠AOB=90゜,

∴∠AOP=∠AOB-∠BOP=90°-25°=65°

∴∠MOA=∠MOP-∠AOP=130°-65°=65°;

(3)解:如图,OE是PO的延长线,

∵∠MOP=130°

∴∠MOE=50°

∵OE是∠MOB的平分线,

∴∠MOB=100°,

∴∠BON=80°

∵∠AOB=90°

∴∠AON=∠AOB-∠BON=90°-80°=10°

∴∠POA=∠PON-∠AON=50°-10°=40°

【解析】【分析】(1)根据题意,∠POB=∠POA-∠AOB代入数据即可求出结论;(2)根

据题意,∠PON=180°-∠POM,又根据角平分线的定义可得∠POB=∠NOB= ,代入已知即可求解;再根据余角定义求出∠POA的度数;(3)从已知条件可得,∠MOE=180°-

∠MOP,再根据角平分线的定义得∠MOB=2∠MOE, ∠NOA=180°-∠MOB, ∠AON=90°-∠BON, ∠POB=∠PON-∠AON,代入求值即可.

11.如图

(1)如图1,AB∥CD,∠AEP=40°,∠PFD=130°。求∠EPF的度数。

小明想到了以下方法(不完整),请填写以下结论的依据:

如图1,过点P作PM∥AB,

∴∠1=∠AEP=40°(________)

∵AB∥CD,(已知)

∴PM∥CD,(________)

∠2+∠PFD=180°(________)

∵∠PFD=130°,∴∠2=180°-130°=50°

∴∠1+∠2=40°+50°=90°

即∠EPF=90°

(2)如图2,AB∥CD,点P在AB,CD外,问∠PEA,∠PFC,∠P之间有何数量关系?请说明理由;

(3)如图3所示,在(2)的条件下,已知∠P=α,∠PEA的平分线和ZPFC的平分线交于点G,用含有α的式子表示∠G的度数是________。(直接写出答案,不需要写出过程)

【答案】(1)两直线平行,内错角相等;平行于同一条直线的两条直线互相平行;两直线平行,同旁内角互补

(2)解:

理由如下:过点作,则

即 .

(3)

【解析】【解答】(3)如图:

∵EG平分∠PEA,FG平分∠PFC,

∴∠1=∠PFC,∠2=∠PEA,

∴∠1-∠2=∠PFC-∠PEA=(∠PFC-∠PEA),

∵∠PFC=∠PEA+∠P,

∴∠PFC-∠PEA=∠P,

∴∠1-∠2=∠P,

∵∠3=∠P+∠2,

∴∠G=∠3-∠1=∠P+∠2-∠1=∠P=α.

【分析】(1)根据平行线的性质及平行公理,即可求解;

(2)过点P作PN∥AB,根据平行公理得PN∥CD,得出∠PFC=∠FPN,由AB∥CD得出∠PEA=∠NPE,

从而得出∠FPN=∠PEA+∠FPE,即可求出∠PFC=∠PEA+∠FPE,即可求解;

(3)根据角平分线的定义得出∠1=∠PFC,∠2=-∠PEA,由∠PFC=∠PEA+∠P,得出∠1-∠2=

∠P,由三角形的外角性质得出∠G=∠3-∠1,∠3=∠P+∠2,从而求出∠G=α.

12.根据下图回答问题:

(1)如图1,CM平分∠ACD,AM平分∠BAC,∠MAC+∠ACM=90°,请判断AB与CD的位置关系并说明理由;

(2)如图2,当∠M=90°且AB与CD的位置关系保持(1)中的不变,当直角顶点M移动时,问∠BAM与∠MCD是否存在确定的数量关系?并说明理由;

(3)如图3,G为线段AC上一定点,点H为直线CD上一动点且AB与CD的位置关系保持(1)中的不变,当点H在射线CD上运动时(点C除外)∠CGH+∠CHG与∠BAC有何数量关系?猜想结论并说明理由.

【答案】(1)∵CM平分∠ACD,AM平分∠BAC,

∴∠BAC=2∠MAC,∠ACD=2∠ACM,

∵∠MAC+∠ACM=90°,

∴∠BAC+∠ACD=180°,

∴AB∥CD;

(2)∠BAM+∠MCD=90°,

理由:如图,过M作MF∥AB,

∵AB∥CD,

∴MF∥AB∥CD,

∴∠BAM=∠AMF,∠FMC=∠DCM,

∵∠M=90°,

∴∠BAM+∠MCD=90°;

(3)∠BAC=∠CHG+∠CGH.

理由:过点G作GP∥AB,

∵AB∥CD

∴GP∥CD,

∴∠BAC=∠PGC,∠CHG=∠PGH,

∴∠PGC=∠CHG+∠CGH,

∴∠BAC=∠CHG+∠CGH.

【解析】【分析】(1)已知CM平分∠ACD,AM平分∠BAC,根据角平分线的定义可得∠BAC=2∠MAC,∠ACD=2∠ACM,再由∠MAC+∠ACM=90°,即可得∠BAC+∠ACD=180°,根据同旁内角互补,两直线平行即可得AB∥CD;(2)∠BAM+∠MCD=90°,过M作MF∥AB,即可得MF∥AB∥CD,根据平行线的性质可得∠BAM=∠AMF,∠FMC=∠DCM,再由∠M=90°,即可得∠BAM+∠MCD=90°;(3)∠BAC=∠CHG+∠CGH,过点G作GP∥AB,即可得GP∥CD,根据平行线的性质可得∠BAC=∠PGC,∠CHG=∠PGH,所以PGC=∠CHG+∠CGH,即可得∠BAC=∠CHG+∠CGH.

13.已知,与两角的角平分线交于点P,D是射线上一个动点,过点D的直线分别交射线,,于点E,F,C.

(1)如图1,若,,,求的度数;

(2)如图2,若,请探索与的数量关系,并证明你的结论;

(3)在点运动的过程中,请直接写出,与这三个角之间满足的数量关系:________.

【答案】(1)解:∵PA、PB是∠BAM、∠ABN的角平分线,

∴∠BAP=∠PAE= ∠BAM= ,

∠ABP=∠PBE= ∠ABN= ,

∴∠BPC=∠BAP+∠ABP= ;

(2)解:,理由如下:

∵PA、PB是∠BAM、∠ABN的角平分线,

∴设,,

∵,

∴,

∵,

∴,

又∵,

∴,

∴;

(3)

【解析】【解答】解:(3)∵PA、PB是∠BAM、∠ABN的角平分线,

∴设,,

∵,

∴,

如图,当点P在线段BD上时,

∴;

如图,当点P在线段BD的延长线上时,

,即,

∴,

即;

故答案为:.

【分析】(1)根据角平分线的性质结合三角形外角的性质即可求解;

(2)设,,根据角平分线的性质结合四边形内角和定理即可求解;

(3)分点P在线段BD上和点P在线段BD的延长线上两种情况讨论即可求解.

14.如图,已知CD∥EF,A,B分别是CD和EF上一点,BC平分∠ABE,BD平分∠ABF

(1)证明:BD⊥BC;

(2)如图,若G是BF上一点,且∠BAG=50°,作∠DAG的平分线交BD于点P,求∠APD 的度数:

(3)如图,过A作AN⊥EF于点N,作AQ∥BC交EF于Q,AP平分∠BAN交EF于P,直接写出∠PAQ=________.

【答案】(1)证明:∵BC平分∠ABE,BD平分∠ABF

∴∠ABC= ∠ABE,∠ABD= ∠ABF

∴∠ABC+∠ABD= (∠ABE+∠ABF)= ×180°=90°

∴BD⊥BC

(2)解:∵CD∥EF

BD平分∠ABF

∴∠ADP=∠DBF= ∠ABF,∠DAB+∠ABF=180°

又AP平分∠DAG,∠BAG=50°

∴∠DAP= ∠DAG

∴∠APD=180°-∠DAP-∠ADP

=180°-∠DAG-∠ABF

=180°- (∠DAB-∠BAG)-∠ABF

=180°-∠DAB+ ×50°-∠ABF

=180°- (∠DAB+∠ABF)+25°

=180°- ×180°+25°

=115°

(3)45°

【解析】【解答】(3)解:如图,

∵AQ∥BC

∴∠1=∠4,∠2+∠3+∠4=180°,

∵BC平分∠ABE,

∴∠1=∠2=∠4,

∴∠3+∠4=90°,

又∵CD∥EF,AN⊥EF,AP平分∠BAN

∴∠PAN= (90°-∠3),∠NAQ=90°-∠4,

∴∠PAQ=∠PAN+∠NAQ= (90°-∠3)+(90°-∠4)

=45°- ∠3+90°-∠4

=135°-(∠3+∠4)

=135°-90°

=45°.

【分析】(1)根据角平分线和平角的定义可得∠CBD=90°,即可得出结论;(2)根据平行线的性质以及角平分线的定义可得∠ADP=∠DBF= ∠ABF,∠DAB+∠ABF=180°,∠DAP= ∠DAG,然后根据出三角形内角和即可求出∠APD的度数;(3)根据平行线的性质以及角平分线的定义可得∠1=∠2=∠4,∠2+∠3+∠4=180°,即∠3+∠4=90°,根据垂直和平行线的性质以及角平分线的定义可得∠PAN= (90°-∠3),∠NAQ=90°-∠4,则∠PAQ=∠PAN+∠NAQ= (90°-∠3)+(90°-∠4),代入计算即可求解.

英语写作期末试卷

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