[" 6.The mid-point of the sides of a triangle along with any of the vertices as the fourth "],[" point make a parallelogram of area equal to "]

The midpoints of the sides of a triangle along with any of the vertices as the fourth point makes a parallelogram of area equal to

The mid-point of the sides of triangle along with any of the vertices as the fourth point make a parallelogram of area equal to

The mid-point of the sides of triangle along with any of the vertices as the fourth point make a parallelogram of area equal to

The mid points of the sides of a triangle A B C along with any of the vertices as the fourth point make a parallelogram of area equal to: a r\ ( A B C) (b) 1/2a r\ ( A B C) 1/3a r\ ( A B C) (d) 1/4\ a r\ ( A B C)

The mid points of the sides of a triangle A B C along with any of the vertices as the fourth point make a parallelogram of area equal to: a r\ ( A B C) (b) 1/2a r\ ( A B C) 1/3a r\ ( A B C) (d) 1/4\ a r\ ( A B C)

If the mid-points of the sides of a quadrilateral are joined in order, prove that the area of the parallelogram, so formed will be half of the area of the given quadrilateral (figure).

If the mid-points of the sides of a quadrilateral are joined in order, prove that the area of the parallelogram, so formed will be half of the area of the given quadrilateral (figure).

If the mid-point of the sides of a quadrilateral are joined in order, prove that the area of the parallelogram so formed will be half of the area of the given quadrilateral.

Show that the mid-points o ftwo opposite sides of quadilateral and the mid-points of the diagonals are the vertices of parallelogram.

Prove using vectors the mid-points of two opposite sides of a quadrilateral and the mid-points of the diagonals are the vertices of a parallelogram.