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電子課本網(wǎng) 第63頁

第63頁

信息發(fā)布者:
$證明????:(1)????由題意得????,CP=DQ,AM⊥MN,BN⊥MN,????$
$????CP⊥MN,DQ⊥MN????$
$在????△MPC????和????△NQD????中,$
$????\begin{cases}{CP=DQ }\\{∠MPC=∠NQD=90°}\\{MP=NQ} \end{cases}????$
$所以????△MPC≌△NQD(\mathrm {SAS})????$
$所以????∠ANM=∠BMN????$
$在????△ANM????和????△BMN????中$
$????\begin{cases}{∠ANM=∠BMN }\\{MN=MN}\\{∠AMN=∠BNM} \end{cases}????$
$所以????△ANM≌△BMN(\mathrm {ASA})????$
$所以????AM= BN????$
$????(2)????由題意得,????CP=DQ=1.6m , AM=BN=9.6m , PQ=12m????$
$因為????CP//BN,????$
$所以????△MPC∽△MNB????$
$所以????\frac {MP}{MN}=\frac {CP}{BN}????$
$因為????MP=xm,????????CP=1.6m,????????BN=9.6m????$
$所以????MN=6xm????$
$因為????PQ= MN-MP-NQ=12m????$
$所以????6x- x- x= 12????$
$解得,????x=3????$
$答:兩個路燈之間的距離????MN= 18m????$
$????(3)????設(shè)他在路燈????AM????下的影長是????ym????$
$由題意得????,\frac {y}{1.6}=\frac {18+y}{9.6}????$
$解得????,y=3.6????$
$答:他在路燈????AM????下的影長是????3.6m???$
?

$????解:設(shè)P、Q開始移動ts后,△CPQ與△CAB相似????$
$????①當△CPQ∽△CAB時,有\(zhòng)frac {CP}{CA}=\frac {CQ}{CB}????$
$????所以\frac {6-t}{8}=\frac {2t}{6}????$
$????解得,t=\frac {18}{11}????$
$????②當△CPQ∽△CBA時,有\(zhòng)frac {CP}{CB}=\frac {CQ}{CA}????$
$????所以\frac {6-t}{6}=\frac {2t}{8}????$
$????解得,t=\frac {12}{5}????$
$????綜上所述,當P、Q開始移動\frac {18}{11}秒或\frac {12}{5}秒后, △CPQ與△CAB相似。????$