Two sides of a triangle are parallel to the coordinate axes. If the slopes of the medians through the acute angles of the triangle are $2$ and $m$ , then $m$ can be equal to

Question

Two sides of a triangle are parallel to the coordinate axes- If the slopes of the medians through the acute angles of the triangle are 2 and  m- then m can be equal tofrac -1-2-248

Toppr Admin · Accepted Answer

M1 - slope of BD - b-c2-x2212-ba-x2212-a-l-x2212-c2l

Two sides of a triangle are parallel to the coordinate axes. If the slopes of the medians through the acute angles of the triangle are $2$ and $m$ , then $m$ can be equal to
$\frac{1}{2}$
$2$
$4$
$8$

$m_{1}$ = slope of BD = $\frac{b + \frac{c}{2} - b}{a - (a + l)} = - \frac{c}{2 l}$

Two sides of a triangle are parallel to the coordinate axes. If the slopes of the medians through the acute angles of the triangle are 2 and m, then m can be equal to12248

m1 = slope of BD = b+c2−ba−(a+l)=−c2l

Two sides of a triangle are parallel to the coordinate axes. If the slopes of the medians through the acute angles of the triangle are $2$ and $m$ , then $m$ can be equal to
$\frac{1}{2}$
$2$
$4$
$8$

$m_{1}$ = slope of BD = $\frac{b + \frac{c}{2} - b}{a - (a + l)} = - \frac{c}{2 l}$