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A.(x﹣6)²=﹣4+36C.(x﹣3)²=﹣4+9B.(x﹣6)²=4+36D.(x﹣3)²=4+9∠BAB′=(A.30°B.35°C.40°D.50°DBBDBCBC9(2,-4)-1<<5200(1-x)2=128x2=-1(2)Y1=(-3+Y2=(-3-;-----------3分,--------------5分,------------6分∴k=-3。------------8分A2(-1,-4)B2(-2,-2),∵△ABP的面积为10,∴AB•|n|=10,解得:n=±5,当n=5时,m2+2m﹣3=5,解得:m=﹣4或2,∴P(﹣4,5)2,5)则w=(x-20)(-10x+500)=-10x2+700x-10000;(2)w=-10x2+700x-10000=-10(x-35)2+2250.将x=4,y=0代入y=-x2+bx+c得0=-16+4b+2,解得b=7/22+7/2t+2)=-t2+4t-------------------6,从而MN=-t2+7/2t+2-(-1/2t+2)=-(t-2)ABx()AOMABxAOMA.18B.24C.27D.30A.2+23=35B.8=42C.27÷3=3D.25=±5B.10A.43B.83D.25a2cb2ac2=aFEO(1)932748(2)(21231)6P,顶点坐标2a4aA.50°B.80°C.100°D.200°M6.B;7.B;8.C;9.A;61664【解答】解:原式=2+﹣+=+2.A.4B.2C.21D.20xx28ABAC⌒BA13.解:18(②抛物线经过点(-3,8);或AM•MM13.10.2.11.•M∴S△ABC=5×6×=15,∴S△ABE=S△AEF+S△BEF=××3=FMMS四边形MPA=SAMB1A.3B.5D.2543=50°,_°.AB24开方得t﹣=±,A.0.5B.4aD.10C.12B.211.在二次根式6、8、12、27中,与18是同类二次根式的是GB8(1)(1220)(35)(2)(221)(122)(31)218.1.5.=335(2)原式=(221)(221)(31)22232m2m13m52AB∴AC=AO=CO∴»»ACAP∴∠ACP=∠ABC=30°A.54B.30C.48D.18A.4333=1B.23=51=2D.322=523x(5x2)2x24xx295A:23B:23C:842D:4215.计算:11(=4-3∴x=-1±22,x2=12.-3x+53=0,-3a+53=23,A.62C.32∴b2-4ac=(-8)2-4×4×3=16>02×4MM(x-5)2=16························2分x-5=4或x-5=-4······················3分x1=9或x2=1.·······················4分(x-2)(x+1)=0··························6分x-2=0或x+1=0··························7分x1=2或x2=-1.··························8分(x-3)(3x-2)=0··························2分x-3=0或3x-2=0························3分x1=3或x2=3.·························4分∴b2-4ac=(-3)2-4×2×1=1>0.···················5分2×2•······················6分∴x1=1或x2=2.····························8分解:(1)△AB1C1,△A1B2C2如图所示;·····················4分(2)B1(-2,-3),C2(3,1);························6分解得a=-1.······························3分∴二次函数的关系式是y=-(x+1)2+4;··················4分∴图象与y轴的交点坐标为(0,3).·····················5分可以得出平行于墙的一边的长为(25-2x+1)m,················1分由题意得x(25-2x+1)=80,·······················3分解得:x1=5,x2=8,···························4分当x=5时,26-2x=16>12(舍去),····················5分当x=8时,26-2x=10<12.·······················6分解:(1)y=(x2-2x+1)-4·························1分=(x-1)2-4;···························3分(2)令y=0,得x2-2x-3=0,·······················4分解得x1=3,x2=-1,···························5分函数图象与x轴的交点坐标为(3,0),(-1,0).···············6分(1)将x=1代入方程得:m+1+1=0,····················2分解得:m=-2;······························3分∴△=b2-4ac=1-4m>0,且m解得:m<4且m得:9+3b+c=0,解得:c=-3,····················2分∴抛物线的解析式为y=x2-2x-3.·····················3分∴顶点坐标为(1,-4).··························4分(2)由图可得当0<x<3时,-4设P(x,y),则S△PAB=2AB•|y|=2|y|=10,∴|y|=5,∴y=±5.········6分综上所述,P点坐标为(-2,5)或(4,5).··················7分设y=x2,则原方程变为:y2-2y-8=0.··················1分解得,y1=-2,y2=4,··························2分当y=-2时,x2=-2,此方程无实数解;··················3分当y=4时,x2=4,解得x1=-2,x2=2,··················4分3.····················∴过A、B、C三点的抛物线的表达式为y=-4x2+2x+4.···········3分当BQ∥CP且BQ=CP时,四边形BCPQ为平行四边形.·············4分∴6-t=t.解得:t=3.·························5分∴MN=yM-yN=(-4m2+2m+4)-(-2m+4)=-4m2+2m.············7分MEFABFD1PAAB∴AD=AB,∠D=∠ABC(2)∵FF∵DE=CE,∴∠CDE=∠ECD,又∵∠CDE+∠BED=∠ABC=∠ACD=∠ECD+∠GCE,∴∠BED=∠GCE∵DE=CE,∴∠CDE=∠ECD,又∵∠CDE-∠BED=∠ABC=∠ACD=∠ECD-∠GCE,∴∠BED=∠GCE又∵AF=BE∴∠CAD1=45°,∠BAD1=135°D1PAABAB3故此可M的值是.则DNBNCBBN21616∵∠P
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