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        1. 26.(1)解:由得點坐標(biāo)為 由得點坐標(biāo)為 ∴··················································································· 由解得∴點的坐標(biāo)為···································· ∴··························································· (2)解:∵點在上且 ∴點坐標(biāo)為······················································································ 又∵點在上且 ∴點坐標(biāo)為······················································································ ∴··········································································· (3)解法一:當(dāng)時.如圖1.矩形與重疊部分為五邊形(時.為四邊形).過作于.則 ∴即∴ ∴ 即··································································· 29. 問題解決 如圖(1).將正方形紙片折疊.使點落在邊上一點(不與點.重合).壓平后得到折痕.當(dāng)時.求的值. 類比歸納 在圖(1)中.若則的值等于 ,若則的值等于 ,若(為整數(shù)).則的值等于 .(用含的式子表示) 聯(lián)系拓廣 如圖(2).將矩形紙片折疊.使點落在邊上一點(不與點重合).壓平后得到折痕設(shè)則的值等于 .(用含的式子表示) 查看更多

           

          題目列表(包括答案和解析)

          解:(1)OA=1,OC=2

          A點坐標(biāo)為(0,1),C點坐標(biāo)為(2,0)

          設(shè)直線AC的解析式為y=kx+b

          解得

          直線AC的解析式為··················· 2分

          (2)

          (正確一個得2分)························· 8分

          (3)如圖,設(shè)

          點作F

          由折疊知

          或2··········· 10分

          查看答案和解析>>

          在直角坐標(biāo)系xOy中,設(shè)點A(0,t),點Q(t,b)(t,b均為非零常數(shù)).平移二次精英家教網(wǎng)函數(shù)y=-tx2的圖象,得到的拋物線F滿足兩個條件:①頂點為Q;②與x軸相交于B,C兩點(|OB|<|OC|).連接AB.
          (1)是否存在這樣的拋物線F,使得|OA|2=|OB|•|OC|?請你作出判斷,并說明理由;
          (2)如果AQ∥BC,且tan∠ABO=
          32
          ,求拋物線F對應(yīng)的二次函數(shù)的解析式.

          查看答案和解析>>

          在直角坐標(biāo)系xOy中,設(shè)點A(0,t),點Q(t,b)(t,b均為非零常數(shù)).平移二次函數(shù)y=-tx2的圖象,得到的拋物線F滿足兩個條件:①頂點為Q;②與x軸相交于B,C兩點(|OB|<|OC|).連接AB.
          (1)是否存在這樣的拋物線F,使得|OA|2=|OB|•|OC|?請你作出判斷,并說明理由;
          (2)如果AQ∥BC,且tan∠ABO=數(shù)學(xué)公式,求拋物線F對應(yīng)的二次函數(shù)的解析式.

          查看答案和解析>>

          在直角坐標(biāo)系xOy中,設(shè)點A(0,t),點Q(t,b)(t,b均為非零常數(shù)),平移二次函數(shù)y=-tx2的圖象,得到的拋物線F滿足兩個條件:①頂點為Q;②與x軸相交于B,C兩點(|OB|<|OC|),連接AB。

          (1)是否存在這樣的拋物線F,使得|OA|2=|OB|·|OC|?請你作出判斷,并說明理由;
          (2)如果AQ∥BC,且tan∠ABO=,求拋物線F對應(yīng)的二次函數(shù)的解析式。

          查看答案和解析>>

          在直角坐標(biāo)系xOy中,設(shè)點A(0,t),點Q(t,b)。平移二次函數(shù)的圖象,得到的拋物線F滿足兩個條件:①頂點為Q;②與x軸相交于B,C兩點(OB<OC),連結(jié)A,B。

          (1)是否存在這樣的拋物線F,使得?請你做出判斷,并說明理由;

          (2)如果AQ∥BC,且tan∠ABO=,求拋物線F對應(yīng)的二次函數(shù)的解析式。

          查看答案和解析>>


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