Explain the converse of midpoint theorem.
How to prove all the theorems of chp 8 Quadrilaterals
ABCD is a trapezium in which AB || CD and AD = BC (see the given figure). Show that
(i) ∠A = ∠B
(ii) ∠C = ∠D
(iii) ΔABC ≅ ΔBAD
(iv) diagonal AC = diagonal BD
[Hint: Extend AB and draw a line through C parallel to DA intersecting AB produced at E.]
Prove that the quadrilateral formed by joining the midpoints of consecutive sides of rectangle is a rhombus and PLEASE PROVE THE VICE-VERSA ALSO.
Show that if the diagonals of a quadrilateral are equal and bisect each other at right angles, then it is a square.
pls explain.
In ABC, D is the mid-point of
show that the quadrilateral formed by joining the midpoints of the consecutive side of a square is also a square
Prove that the line segment joining the mid-points of the diagonals of a trapezium is parallel to each of the parallel sides and is equal to half the difference of these sides.
Diagonals AC and BD of a quadrilateral ABCD intersect each other at P.Show that ar (APB) x ar (CPD) = ar (APD) x ar (BPC
In a parallelogram show that the angle bisectors of two adjacent angles intersect at right angles
show that the line segment joining the mid point of the opposite sides of a quadrilateral bisect each other
please prove the mid point theorem
show that the diagonal of a square are equal and bisect each other prependicularly
in a quadrilateral ABCD , AO and BO are the bisectors of angle A and angle B respectively. Prove that angle AOB = 1/2 (angle C+ angle D)
prove that if the diagonals of a parallelogram are equal,then its a rectangle
Explain the converse of midpoint theorem.
How to prove all the theorems of chp 8 Quadrilaterals
ABCD is a trapezium in which AB || CD and AD = BC (see the given figure). Show that
(i) ∠A = ∠B
(ii) ∠C = ∠D
(iii) ΔABC ≅ ΔBAD
(iv) diagonal AC = diagonal BD
[Hint: Extend AB and draw a line through C parallel to DA intersecting AB produced at E.]
Prove that the quadrilateral formed by joining the midpoints of consecutive sides of rectangle is a rhombus and PLEASE PROVE THE VICE-VERSA ALSO.
Show that if the diagonals of a quadrilateral are equal and bisect each other at right angles, then it is a square.
pls explain.
In ABC, D is the mid-point of
AB and P is any point on BC. If CQ || PD meets AB inthen prove that ar (BPQ) =1/2ar (ABC)show that the quadrilateral formed by joining the midpoints of the consecutive side of a square is also a square
Prove that the line segment joining the mid-points of the diagonals of a trapezium is parallel to each of the parallel sides and is equal to half the difference of these sides.
Diagonals AC and BD of a quadrilateral ABCD intersect each other at P.Show that ar (APB) x ar (CPD) = ar (APD) x ar (BPC
In a parallelogram show that the angle bisectors of two adjacent angles intersect at right angles
show that the line segment joining the mid point of the opposite sides of a quadrilateral bisect each other
please prove the mid point theorem
show that the diagonal of a square are equal and bisect each other prependicularly
in a quadrilateral ABCD , AO and BO are the bisectors of angle A and angle B respectively. Prove that angle AOB = 1/2 (angle C+ angle D)
prove that if the diagonals of a parallelogram are equal,then its a rectangle