cm（保留根号）．
科目：初中数学
（;娄底）某校九年级学习小组在探究学习过程中，用两块完全相同的且含60°角的直角三角板ABC与AFE按如图（1）所示位置放置放置，现将Rt△AEF绕A点按逆时针方向旋转角α（0°＜α＜90°），如图（2），AE与BC交于点M，AC与EF交于点N，BC与EF交于点P．（1）求证：AM=AN；（2）当旋转角α=30°时，四边形ABPF是什么样的特殊四边形？并说明理由．
科目：初中数学
用剪刀将形状如图（甲）所示的矩形纸片ABCD沿着直线CM剪成两部分，其中M为AD的中点．用这两部分纸片可以拼成一些新图形，例如图（乙）中的Rt△BCE就是拼成的一个图形．（1）用这两部分纸片除了可以拼成图乙中的Rt△BCE外，还可以拼成一些四边形．请你试一试，把拼好的四边形分别画在图丙、图丁的虚框内；（2）若利用这两部分纸片拼成的Rt△BCE是等腰直角三角形，设原矩形纸片中的边AB和BC的长分别为a厘米、b厘米，且a、b恰好是关于x的方程x2-（m-1）x+m+1=0的两个实数根，试求出原矩形纸片的面积．
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请输入手机号如图（1）所示，A，E，F，C在一条直线上，AE=CF，过E，F分别作DE⊥AC，BF⊥AC，若AB=CD．（1）求证：EG=FG．（2）若将△DEC的边EC沿AC方向移动，变为图（2）时，其余条件不变，上述结论是否成立？请说明理由．-学库宝
如图（1）所示，A，E，F，C在一条直线上，AE=CF，过E，F分别作DE⊥AC，BF⊥AC，若AB=CD．（1）求证：EG=FG．（2）若将△DEC的边EC沿AC方向移动，变为图（2）时，其余条件不变，上述结论是否成立？请说明理由．
全等三角形的判定与性质【数学】如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.-学路网-学习路上 有我相伴
如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.
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如图,已知四边形OABC是矩形,边OA在x轴上,边OC在y轴上,双曲...设E点的坐标是(x,y),∵E是OB的中点,∴那么B点的坐标是(2x,2y),∵D在双曲线上∴D点的坐标是(k2y,2y),∴BD=2x-k2y,∵△OBD的面积等于8,∴12(2x-k2y)?2y=8∵xy=k,∴...如图,已知O是四边形ABCD内一点,OA=OB=OC,∠ABC=∠ADC...试题答案:根据四边形的内角和定理可得:∠DAB+∠DCB=220°,∵OA=OB=OC,∠ABC=∠ADC=70°,∴∠OAB=∠OBA,∠OCB=∠OBC,∴∠OAB+∠OCB=70°,∴∠DAO+...如图,已知O是四边形ABCD内一点,OA=OB=OC,∠ABC=∠ADC...解法1:∵OA=OB=OC,∴∠OAB=∠OBA,∠OBC=∠OCB,∵∠ABC=∠OBA+∠OBC=7...∴∠DAO+∠DCO=360°-140°-70°=150°.解法2:由AO=BO=CO,可知O是三角形A...如图,已知空间四边形OABC中,OA=OB,CA=CB.点E,F,G,H分别...画图,易得EF‖AB,且EF=1/2AB.HG‖AB,且HG=1/2AB所以四边形EFGH是平行四边形△ACO≌△BCO,(三边相等).所以OC平分角AOB在等腰三角形ABO中,OC垂直平分A...已知,如图在平行四边形AOBC中,OA=5,AB=4,∠COA=30°,动...则△APQ∽△OCA,故AQ/AP=OC/OA=4/5∴(2t-5)/t=4/5∴t=25/6∵t&2.5,∴t=25/6符合条件.②若∠AQP=90°,则△APQ∽△∠OAC,故AQ/AP=OC/OA=4/5∴t/(2t-5...如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.(图2)如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.(图4)如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.(图6)如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.(图8)如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.(图13)如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.(图15)这是用户提出的一个数学问题,具体问题为:如图,已知四边形OABC是平行四边形(其中O为坐标原点),点A坐标为(4,0),BC边所在直线L经过点D(0,1),E是OA边的中点,连接CE并延长,交线段BA的延长线于点F.若CF⊥BF,求点B坐标.已知,如图在平行四边形AOBC中,OA=5,AB=4,∠COA=30°,动...则△APQ∽△OCA,故AQ/AP=OC/OA=4/5∴(2t-5)/t=4/5∴t=25/6∵t&2.5,∴t=防抓取，学路网提供内容。我们通过互联网以及本网用户共同努力为此问题提供了相关答案,以便碰到此类问题的同学参考学习,请注意,我们不能保证答案的准确性,仅供参考,具体如下:如图,已知四边形ABCD,对角线AC,BD相交于点O.仅从下列六项...四边形是平行四边形"可以选择(4)BC∥AD和(2)BC=DA;方法④,根据平行四边形的判定定理"对角线互相平分的四边形是平行四防抓取，学路网提供内容。用户都认为优质的答案:已知空间四边形OABC中,OA=OB,CA=CB,点E,F,G,H分别是OA...AB,HG=½AB【根据中位线】∴EF//HG,EF=HG∴四边形EFGH是平行四边形取AB的中点D,连接O防抓取，学路网提供内容。∵BC所在直线经过点D,四边形OABC是平行四边形如图，已知∠BDC+∠EFC=180°，∠DEF=∠B．（1）求证：∠...问：如图，已知∠BDC+∠EFC=180°，∠DEF=∠B．（1）求证：∠AED=∠ACB（说明：写出...答：（1）证明：防抓取，学路网提供内容。设B点坐标为(x,1),直线AB斜率为k如图，已知P（3，3），点B、A分别在x轴正半轴和y轴...问：如图，已知P（3，3），点B、A分别在x轴正半轴和y轴正半轴上，∠APB=90°，...答：过P作PM⊥y轴于M，PN⊥x轴于N，∵P（防抓取，学路网提供内容。∴C点坐标为(x-4,1)如图，已知过D、A、C三点的圆的圆心为E，过B、E、F...问：如图，已知过D、A、C三点的圆的圆心为E，过B、E、F三点的圆的圆心为D，...答：18°试题分析：连接CE、DE，∵AE=CE(半径）防抓取，学路网提供内容。k=(1-0)/(x-4)=1/(x-4)已知：如图，AB平行CD直线EF分别交AB、CD与点E、F...答：因为AB平行于CD所以∠BEF+∠DFE=180°因为FPEP都是角平分线所以∠PFE+∠PFE=90°∠PEF+∠PFE+∠P=1防抓取，学路网提供内容。∵CF⊥BF（2013?包头）如图，已知一条直线经过点A（0，2）...问：（2013?包头）如图，已知一条直线经过点A（0，2）、点B（1，0），将这条...答：设直线AB的解析式为y=kx+b，把A（0，2）防抓取，学路网提供内容。∴直线CF的斜率为-k如图，已知抛物线经过点A（1，0）、B（3，0）、C...问：如图，已知抛物线经过点A（1，0）、B（3，0）、C（0，3）三点．（1）...答：解：（1）设抛物线的解析式为：y=a（x+1）（x防抓取，学路网提供内容。∵直线CF经过点C(x-4,1),E(2,0)已知abcd是圆o上的四个点（1）如图一,若∠ADC=∠B...问：已知abcd是圆o上的四个点（1）如图一,若∠ADC=∠BCD=90度,AD=CD求证AC⊥...答：追问问“由平行得到两弧相等是怎防抓取，学路网提供内容。∴-k=(1-0)/(x-4-2)=1/(x-6)如图，推理填空：（1）∵∠A=∠______（已知），∴AC∥E...问：如图，推理填空：（1）∵∠A=∠______（已知），∴AC∥ED______．（2）∵∠2=∠_...答：（1）∵∠A=∠B防抓取，学路网提供内容。∴有方程组k=1/(x-4)（2014?邵阳）如图，已知点A、F、E、C在同一直线上...问：（2014?邵阳）如图，已知点A、F、E、C在同一直线上，AB∥CD，∠ABE=∠CDF，...答：解：（1）△ABE≌△CDF，△A防抓取，学路网提供内容。-k=1/(x-6)如图，已知，如图，BCE，AFE是直线，AD∥BC，∠1=∠2...问：如图，已知，如图，BCE，AFE是直线，AD∥BC，∠1=∠2，∠3=∠4，求证：AB∥CD．答：证明：∵AD∥BC（已知），∴防抓取，学路网提供内容。解得x=5∴B点坐标为(5,1)防抓取，学路网提供内容。======以下答案可供参考======朋友，俗话说，屋漏又遭连阴雨，船破再遇顶头风。你与老婆吵架冷战后，她单独与其他男人旅游去了，说明事态的严重性，你想想孤男寡女，吃住在一起，不是出轨是什么?其实，你想想吧，你们吵架冷战后，能是随便找个男防抓取，学路网提供内容。供参考答案1:在手机硬件性能过剩的年代，处理器的表现仅仅是现在手机的很小一部分，因为你一个强劲的骁龙820和骁龙625处理器，在实际使用上是没什么区别，毕竟不是每个人都是大型游戏的玩家，对处理器性能要求有这么高的要防抓取，学路网提供内容。学路网 www.xue63.com 学路网 www.xue63.com 别说是公务员了，所有的职业都一样，都是“开始的时候很高兴，越干越没意思”，当然后面如果你还接着做下去，可能结局会不同，“越干越没意思”只是一种过度的感觉，如果你还接着干，最后你还是可以找得到一个调和的防抓取，学路网提供内容。如图,已知四边形ABCD,对角线AC,BD相交于点O.仅从下列六项...四边形是平行四边形"可以选择(4)BC∥AD和(2)BC=DA;方法④,根据平行四边形的判定定理"对角线互相平分的四边形是平行四边形"可以选择(5)OA=OC和(6)OB=OD.方法⑤,通...已知空间四边形OABC中,OA=OB,CA=CB,点E,F,G,H分别是OA...AB,HG=½AB【根据中位线】∴EF//HG,EF=HG∴四边形EFGH是平行四边形取AB的中点D,连接OD,CD∵OA=OB,CA=CB∴OD⊥AB,CD⊥AB【等腰三角形三线合...如图，已知∠BDC+∠EFC=180°，∠DEF=∠B．（1）求证：∠...问：如图，已知∠BDC+∠EFC=180°，∠DEF=∠B．（1）求证：∠AED=∠ACB（说明：写出...答：（1）证明：∵∠BDC+∠EFC=180°（已知），而∠EFC+∠DFE=180°（邻补角的定义），∴∠BDC=∠DFE（等角的补角相等），∴AB∥EF（内错角相等，两直线平行），∴∠ADE=∠DEF（两直线平行，内错角相等），∵∠DEF=∠B（已知），∴∠ADE=∠B（等量代换），∴DE∥BC（同位角...如图，已知P（3，3），点B、A分别在x轴正半轴和y轴...问：如图，已知P（3，3），点B、A分别在x轴正半轴和y轴正半轴上，∠APB=90°，...答：过P作PM⊥y轴于M，PN⊥x轴于N，∵P（3，3），∴PN=PM=3，∵x轴⊥y轴，∴∠MON=∠PNO=∠PMO=90°，∴∠MPN=360°-90°-90°-90°=90°，则四边形MONP是正方形，∴OM=ON=PN=PM=3，∵∠APB=90°，∴∠APB=∠MON，∴∠MPA=90°-∠APN，∠BPN=90°-∠APN，∴∠APM=∠BPN，在△APM和△BPN中∠...
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设f﹙x﹚＝ax²＋bx＋c﹙a≠0﹚.且f﹙﹣1﹚＝f﹙6﹚.则Af﹙1﹚＝f﹙4﹚ Bf﹙1﹚＞f﹙4﹚ Cf﹙1﹚＜f﹙4﹚ D当a＞0时.f﹙1﹚＞f（4）..当a＜0时.f（1）＜f（4）理由
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f(－1)=f(6)这个就说明：二次函数的对称轴是x=5/2本题选【A】
怎么算的对称轴是x=5/2
二次函数，当x=－时与x=6时的函数值相等，结合函数图像，得到对称轴是x=5/2
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f﹙x﹚＝ax²＋bx＋c﹙a≠0﹚.为抛物线函数，且f﹙﹣1﹚＝f﹙6﹚.则此抛物线的对称轴为x=(-1+6)/2=5/2f﹙1﹚与f﹙4﹚的对称轴也是x=(1+4)/2=5/2，所以f﹙1﹚＝f﹙4﹚故选A。还有一个笨的方法就是：f﹙﹣1﹚＝a-b+cf﹙6)=36a+6b+ca-b+c=36a+6b+cb=-5a...
∵ f﹙﹣1﹚＝f﹙6﹚,a-b+c=36a+6b+c,35a+7b=7(5a+b)=0,∴f﹙4﹚-f﹙1﹚＝16a+4b+c-(a+b+c)=15a+3b=3(5a+b)=0,∴f﹙1﹚＝f﹙4﹚，选A
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