圆锥曲线题如图,一直椭圆x2/a2+y2/b2=1的左右焦点为f1,f2,点p为椭圆上动点,弦PA,PB分别过点f1.f2,设PF1向量=β1 F1A向量,PF2向量=β2 F2B 求证;β1+β2为定值

来源:学生作业帮助网 编辑:作业帮 时间:2024/08/10 07:41:44
xݔ[OAǿJCinggZzPVxIm501D*" -O|%>̙9wΜT[:]ͯGoXysze̘߬}  ؘ`eV0&^0)z%`X=,7rY0j8xfG٢c{p}a'>㩭Wt&VXS`*P?0vz`x3sip3 Ƞ eG;4ŁmXJ 1Ĕ3R*+s<oXoݢ1llre?Ǟ=v(d&;PtM; *ʈ{Ck&Ҫ.6WeF7yYHF9WS[\e׺4cWze%X䆱g?osk&o%!M8[F{.oy&r[+>sW0 lGjBsoCx)B|lxžy+{i3_s= 3Up,F5p~Tx-BN&1d5{}*H Lmć+:Woa2'Sv&=N-wobKbt4u!-H##D<2' A+aAh%QA@H"Ē#L&U18(Ij;P-$Pӈ EQUR IDPV P MiHP )]p4hr,tAxͮtw 6'&sx3+k6F/֫j