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電子課本網(wǎng) 第67頁(yè)

第67頁(yè)

信息發(fā)布者:
D
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?$8\ \mathrm {cm},10\ \mathrm {cm},12\ \mathrm {cm}$?
?$4.5×{10}^4$?
?$1.2×{10}^8$?
?$證明: (1)因?yàn)锽D、CE是△ABC的兩條高$?
?$所以∠AEC=∠ADB=90°$?
?$因?yàn)椤螩AE=∠BAD$?
?$所以△ACE∽△ABD$?
?$所以\frac {AE}{AC}=\frac {AD}{AB}$?
?$(2)因?yàn)閈frac {AE}{AC}=\frac {AD}{AB},∠EAD=∠CAB$?
?$所以△AED∽△ACB$
?
?$證明: (1)因?yàn)镻E//DQ$?
?$所以∠APE=∠ADQ,∠AEP=∠AQD$?
?$所以△APE∽△ADQ$?
?$(2)由(1)△APE∽△ADQ$?
?$同理可得△PDF∽△ADQ$?
?$相似比分別為\frac {x}{3},\frac {3-x}{3}$?
?$所以面積比分別為\frac {x2}{9}.\frac {(3-x)2}{9}$?
?$S_{△ADQ} =\frac {1}{2}×2×3=3$?
?$所以S_{△APE}=\frac {x2}{3},S_{△PDF}=\frac {(3-x)2}{3}$?
?$所以S_{平行四邊形PEQF}= 2S= 3-\frac {x2}{3}-\frac {(3-x)2}{3}$?
?$所以S= -\frac {1}{3}x2+x$?
?$S= -\frac {1}{3}(x-\frac {3}{2})2+\frac {3}{4}$?
?$當(dāng)x=\frac {3}{2}即AP的長(zhǎng)為\frac {3}{2}時(shí), S取得最大值,最大值是\frac {3}{4}$

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