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電子課本網(wǎng) 第138頁(yè)

第138頁(yè)

信息發(fā)布者:
$解:?(1)y=x^2-2x-1=(x-1)^2-2$
$?∴點(diǎn)?A?的坐標(biāo)為?(1,??-2)?對(duì)稱軸為直線?x=1?$
$∵點(diǎn)?B?在?x=1?上$
$∴點(diǎn)?C?與點(diǎn)?O?關(guān)于?x=1?對(duì)稱$
$設(shè)點(diǎn)?C?的坐標(biāo)是?(m,??0)?$
$則有?m+0=2,??m=2?$
$∴點(diǎn)?C?的坐標(biāo)為?(2,??0)??$
$(2)?四邊形?AOBC?為菱形$
$∴由對(duì)稱性可得點(diǎn)?B?的坐標(biāo)為?(1,??2)?$
$將?B(1,??2)、??C(2,??0)?代入?y=ax^2+bx,?可得?\begin{cases}{a+b=2}\\{4a+2b=0}\end{cases}$
$解得?\begin{cases}{a=-2}\\{b=4}\end{cases}$
$?∴?y=-2x^2+4x?$
$?(1)?證明:∵?DO⊥AB ?$
$∴?∠DOB=∠DOA=90°?$
$∴?∠DOB=∠ACB?$
$∵?∠B=∠B?$
$∴?△DOB∽△ACB?$
$?(2)?解:∵?∠ACB=90° ?$
$∴?AB=\sqrt {AC^2+BC^2}=\sqrt {6^2+8^2}=10?$
$∵?AD?平分?∠CAB,??DC⊥AC,??DO⊥AB ?$
$∴?DC=DO?$
$在?Rt△ACD?和?Rt△AOD?中$
$?\begin{cases}AD=AD\\DC=DO\end{cases}?$
$∴?Rt△ACD≌Rt△AOD(\mathrm {HL})?$
$?AC=AO=6?$
$設(shè)?BD=x,?則?DC=DO=8-x,??OB=AB-AO=4?$
$在?Rt△BOD?中,由勾股定理得,?DO^2+OB^2=BD^2,?即?(8-x)^2+4^2=x^2?$
$解得?x=5?$
$∴?BD?的長(zhǎng)為?5?$
$?(3)?∵點(diǎn)?B'?與點(diǎn)?B?關(guān)于直線?DO?對(duì)稱$
$∴?∠B=∠OB'D,??BO=B'O,??BD=B'D?$
$∵?∠B?是銳角 $
$∴?∠OB'D?也為銳角$
$∴?∠AB'D?為鈍角$
$∴當(dāng)?△AB'D?為等腰三角形時(shí),?AB'=DB'?$
$∵?△DOB∽△ACB?$
$∴?\frac {OB}{BD}=\frac {BC}{AB}=\frac 8{10}=\frac 45?$
$設(shè)?BD=5x,?則?AB'=DB'=5x,??BO=B'O=4x?$
$∵?AB'+B'O+BO=AB?$
$∴?5x+4x+4x=10?$
$解得?x=\frac {10}{13}?$
$∴?BD=\frac {50}{13}?$