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信息發(fā)布者:
??$k≠1$??
??$x_{1}=0,$????$x_{2}=4$??
5
-15
??$a>9$??
1
-1
??$x=-2$??
?$1$?
??$\frac {-1+\sqrt{3}}{2} $??
解??$:(x-4)(2x+1-1)=0$??
??$x(x-4)=0$??
??$x=0$??或??$x-4=0$??
??$x_1=0,x_2=4$??
??$\begin{aligned}解:&a=3,b=-4,c=-2\\&b^2-4ac=16+24=40>0\\&y=\frac {-(-4)±\sqrt {40}}{2×3}=\frac {4±2\sqrt {10}}{6}\\&y_1=\frac {2+\sqrt {10}}{3},y_2=\frac {2-\sqrt {10}}{3}\end{aligned}$??
證明??$:(1)△=(2m-1)2-4×1×(-3m2+m)$??
??$=4m2-4m+1+12m2-4m$??
??$=16m2-8m+1$??
??$=(4m-1)2≥0$??
∴無論??$m$??為何值,方程總有實數(shù)根。
??$(2)$??根據(jù)題意,得??$x_{1}+x_{2}=2m-1,x_{1}x_{2}=-3m2+m. $??
??$∵\frac {x_2}{x_1}+\frac {x_1}{x_2}$??
??$=\frac {x_12+x_22}{x_1x_2}$??
??$=\frac {(x_1+x_2)2-2x_1x_2}{x_1x_2}$??
??$=\frac {(x_1+x_2)2}{x_1x_2}-2$??
??$=-\frac {5}{2},$??
??$∴ \frac {(2m-1)2}{3m2+m}-2=-\frac {5}{2}. $??
整理,得??$5m2-7m+2=0,$??
解得??$m_{1}=1,m_{2}=\frac {2}{5}$??
??$∴m $??的值為??$1$??或??$\frac {2}{5}$??