反比例函数的图像性质.pdf

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1、学习必备欢迎下载NMP32y=kxOxy反比例函数的图像性质(一)1.(对比练习)(1)已知正比例函数3)1(mxmy中,y 随 x 的增大而增大,求m 的值;(2)已知反比例函数3)1(mxmy在每一象限内,y 随 x 的增大而增大,求m 的值。2.(对比练习)(1)在函数xy2的图像上有三点(-3,y1)、(-2,y2)、(1,y3),则函数值y1、y2、y3的大小关系为;(2)在函数xmy22(m 为常数)的图像上有三点(-3,y1)、(-2,y2)、(1,y3),则函数值 y1、y2、y3的大小关系为;3.如图,点(2,3)在反比例函数xky的图像上,且点P 是该函数图像上的一点,过P

2、作 PM x 轴于 M,PNy 轴于 N。(1)若点 P 的横坐标为4,求长方形PMON 的面积;(2)若点 P 为一动点,当点 P 在双曲线位于第一象限的一支上运动时,长方形 PMON 的面积如何变化?-第 1 页,共 4 页精品p d f 资料 可编辑资料-学习必备欢迎下载y=kxMPOxy(1)拓展训练:引导学生从数(设出坐标)、形(等积变换)两方面探究下面三个图中,相应图形的面积与参数 k 的关系(2)变式训练:如图,P 为反比例函数xky的图像上一点,PMx 轴于 M,且 PMO 的面积为2.5,求 k的值。4.如图,已知点A、B 在双曲线xky(x0)上,ACx 轴于点 C,BDy

3、 轴于点 D,AC 与 BD 交于点 P,P 是 AC 的中点,若 ABP 的面积为3,则 k5.已知坐标平面内两点A(0,2)、B(0,-2),试在双曲线xy12上找点 P,使得 PAB的面积为6.反比例函数的图像性质(二)1.已知 A、B 两点关于y 轴对称,且点A 在双曲线xy3上,点 B 在直线3xy上。若BAOxyCBAOxyCBAOxy甲乙丙y x O A B P C D-第 2 页,共 4 页精品p d f 资料 可编辑资料-文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9

4、P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1

5、文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:C

6、Y6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9

7、S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 H

8、O1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G1

9、0F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3

10、ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1学习必备欢迎下载N(-1,-4)M(2,m)OxyCBAyxOA 点坐标为(a,b),试求出式子baab的值。2.如图,双曲线xky与直线)1(kxy交于 A、C 两点,AB x 轴于 B,且 AOB的面积为23,(1)求双曲线与直线的解析式;(2)求 AOC的面积。【提示:x2+2x-3=(x+3)(x-1)】3.如图,

11、已知双曲线xky(x0)经过长方形OABC 的边 AB 的中点 F,交 BC 于点 E,且四边形 OCBF 的面积为3,(1)求 k 的值;(2)点 E 是否线段 BC 的中点?请说明理由;(3)求四边形OEBF 的面积4.如图,一次函数baxy1与反比例函数xky2的图像交于M(2,m)、N(-1,-4)两点(1)求出两个函数的解析式;(2)求不等式0 xkbax的解集;(3)求 MON 的面积。ABCEOFxy-第 3 页,共 4 页精品p d f 资料 可编辑资料-文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1

12、P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F

13、7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE

14、10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4

15、V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档

16、编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6

17、K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2

18、W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1学习必备欢迎下载DCBAyxO5.如图,点 A 是反比例函数xky1(x 0)上一点,ABx 轴与点 B,C是 OB的中点;一次函数baxy2的图像经过A、C两点,并交y 轴于点 D(0,-2),且 AOD的面积为4(1)求两个函数的解析式;(2)在 y 轴右侧,当y1y2时,求 x 的取值

19、范围。-第 4 页,共 4 页精品p d f 资料 可编辑资料-文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4

20、 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8

21、G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R

22、3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10

23、C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1

24、K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1文档编码:CY6K9I9S2W4 HO1P8G10F7R3 ZE10C9P4V1K1

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