将答案直接写在该题目中的横线上. 22.的算术平方根是 查看更多

 

题目列表(包括答案和解析)

(1)已知:如图①,△AOB和△COD都是等边三角形.
求证:(1)①AC=BD,②∠APB=60°;
(2)如图②,△AOB和△COD都是等腰三角形,若OA=OB,OC=OD,∠AOB=∠COD=α,则AC与BD间的等量关系式为
AC=BD
AC=BD
,∠APB的大小为
α
α

(3)如图③,在△AOB与△COD中,若OA=k•OB,OC=k•OD(k>1),∠AOB=∠COD=α,则AC与BD间的等量关系式为
AC=k•BD
AC=k•BD
,∠APB的大小为
180°-α
180°-α


注:第(2)、(3)小题请将答案直接写在题中横线上.

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(1)已知:如图①,△AOB和△COD都是等边三角形.
求证:(1)①AC=BD,②∠APB=60°;
(2)如图②,△AOB和△COD都是等腰三角形,若OA=OB,OC=OD,∠AOB=∠COD=α,则AC与BD间的等量关系式为______,∠APB的大小为______;
(3)如图③,在△AOB与△COD中,若OA=k•OB,OC=k•OD(k>1),∠AOB=∠COD=α,则AC与BD间的等量关系式为______,∠APB的大小为______.

注:第(2)、(3)小题请将答案直接写在题中横线上.

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(1)已知:如图①,△AOB和△COD都是等边三角形.
求证:(1)①AC=BD,②∠APB=60°;
(2)如图②,△AOB和△COD都是等腰三角形,若OA=OB,OC=OD,∠AOB=∠COD=α,则AC与BD间的等量关系式为______,∠APB的大小为______;
(3)如图③,在△AOB与△COD中,若OA=k•OB,OC=k•OD(k>1),∠AOB=∠COD=α,则AC与BD间的等量关系式为______,∠APB的大小为______.

注:第(2)、(3)小题请将答案直接写在题中横线上.

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第一节:阅读下面短文,根据以下提示:1)汉语提示;2)首字母提示;3)语境提示,在每个空格内填入一个适当的英语单词,并将该词完整地写在右边相对应的横线上。所填单词要求意义准确、拼写正确。
For many of today’s advertisers,_____(重复)old       
【小题1】___________
ideas is not a successful a_____(方法).They realise     
【小题2】___________
that it does not matter how____(吸引的)the idea         
【小题3】___________
l____with the product is—most people know that the     
【小题4】__________
main p______of the advertisement is making               
【小题5】___________
c_____spend money.Instead,these advertisers look for     
【小题6】__________
other ways to  make people n______their products.      
【小题7】___________
The top advertisers of today believe that using___(幽默) 
【小题8】___________
as well as new and____(不寻常)ideas to surprise people   
【小题9】__________
is important in modern advertisements.Their aim is to   
_____(创造)something that has never been seen before and is
【小题10】_________
fanscinating for peopleto look at.By doing this,they
hope to make people forget that someone is trying to
sell them something.  

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在下面过程中精英家教网的横线上填空,并在括号内注明理由.
如图,已知∠B=∠C,AD=AE,说明DB与EC相等.
解:在△ABE和△ACD中
∠B=(     )(已知)
(     )=(     )(     )
(     )=(     )(已知)

∴△ABE≌△ACD(  )
 
=
 
(全等三角形的对应边相等)
又∵AD=AE
∴AB-
 
=AC-
 
,即DB=EC.

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