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電子課本網(wǎng) 第15頁

第15頁

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B
?$y=a(x+\frac{k}{2a})2+\frac{4ah-k2}{4a}$?
?$x<-1或x>3$?
?$解:(1)∵點(diǎn)P(2,-3)在二次函數(shù)y=ax2+bx-3((a>0)的圖像上,$?
?$∴4a+2b-3=-3,即b=-2a.$?
?$∴二次函數(shù)的表達(dá)式為y=ax2-2ax-3.$?
?$∵-\frac{-2a}{2a}=1,∴該二次函數(shù)圖像的對(duì)稱軸為直線x=1.∴m=1$?
?$(2)∵點(diǎn)Q(1,-4)在函數(shù)y=ax2-2ax-3的圖像上,$?
?$∴a-2a-3=-4,解得a=1.$?
?$∴二次函數(shù)的表達(dá)式為y=x2-2x-3=(x-1)2-4.將它的圖像向上平移5個(gè)單位長(zhǎng)度,$?
?$得到新的二次函數(shù)的圖像對(duì)應(yīng)的函數(shù)表達(dá)式為y=(x-1)2-4+5=(x-1)2+1.$?
?$∵0≤x≤4,$?
?$∴當(dāng)x=1時(shí),函數(shù)取得最小值,為1,當(dāng)x=4時(shí),函數(shù)取得最大值,為(4-1)2+1=10.$?
?$∴新的二次函數(shù)的最大值與最小值的和為10+1=11$?
?$解:(1)∵拋物線y=x2-2mx+m2+2m-1過點(diǎn)B(3,5),$?
?$∴把B(3,5)代入y=x2-2mx+m2+2m-1.整理,得m2-4m+3=0,$?
?$解得m=1,m_{2}=3.$?
?$當(dāng)m=1時(shí),y=x2-2x+2=(x-1)2+1,其頂點(diǎn)A的坐標(biāo)為(1,1);$?
?$當(dāng)m=3時(shí),y=x2-6x+14=(x-3)2+5,其頂點(diǎn)A的坐標(biāo)為(3,5)$?
?$綜上所述,頂點(diǎn)A的坐標(biāo)為(1,1)或(3,5)$?
?$(2)∵y=x2-2mx+m2+2m-1=(x-m)2+2m-1,$?
?$∴頂點(diǎn)A的坐標(biāo)為(m,2m-1).$?
?$由\begin{cases}{x=m,\ }\\{y=2m-1,}\end{cases}得y=2x-1.$?
?$∴y關(guān)于x的函數(shù)表達(dá)式為y=2x-1$?
?$-3≤m≤3且m≠1 $?