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 ,` the `m=` `1/2` (b) 2 (c) 4 (d) 8

Two sides of a triangle are parallel to the coordinate axes. If slopes of the medians through the acute angels of the riangle are 2 and m, then m=

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 is (a) 1/2 (b) 2 (c) 4 (d) 8

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 is (a) 1/2 (b) 2 (c) 4 (d) 8

The lengths of the medians through acute angles of a right-angled triangle are 3 and 4. Find the area of the triangle.

The lengths of the medians through acute angles of a right-angled triangle are 3 and 4. Find the area of the triangle.

The lengths of the medians through acute angles of a right-angled triangle are 3 and 4. Find the area of the triangle.

The lengths of the medians through acute angles of a right-angled triangle are 3 and 4. Find the area of the triangle.

Two sides of a triangle are along the coordinate axes and the medians through the vertice (other than the origin ) are mutually perpendicurlar. The number of such triangles is //are

Two sides of a triangle are along the coordinate axes and the medians through the vertices (other than the origin) are mutually perpendicular. The number of such triangles is/are (a) zero (b) two (c) four (d) infinite