In a square ABCD, diagonals meet at O. P is a point on BC, such that OB= BP. Show that:
`anglePOC= (22(1)/(2))^(@)`

In a square ABCD, diagonals meet at O. P is point on BC such that OB = BP.Show that (i) anglePOC=(22(1)/(2))^(@) (ii) angleBDC=2anglePOC (iii) angleBOP=3angleCOP

In a square ABCD, diagonals meet at O. P is a point on BC, such that OB= BP. Show that: angleBDC= 2 anglePOC

In a square ABCD, diagonals meet at O. P is a point on BC, such that OB= BP. Show that: angleBOP= 3 angleCOP

In quadrilateral ABCD, diagonals AC and BD intersect at point E such that AE : EC = BE : ED . Show that : ABCD is a trapezium.

ABC is an equilateral triangle, P is a point in BC such that BP : PC =2 : 1. Prove that : 9 AP^(2) =7 AB^(2)

A point O lies inside a DeltaABC . Show that OA+OB+OC gt (1)/(2)(AB+BC+CA) .

The diagonals of a quadrilateral ABCD intersect each other at the point O such that (A O)/(B O)=(C O)/(D O) . Show that ABCD is a trapezium.

In the figure, given below, ABCD is a parallelogram. P is a point on BC such that BP : PC = 1: 2. DP produced meets AB produced at Q. Given the area of triangle CPQ = 20 cm^2 Calculate : area of parallelogram ABCD.

In the figure, given below, ABCD is a parallelogram. P is a point on BC such that BP : PC = 1: 2. DP produced meets AB produced at Q. Given the area of triangle CPQ = 20 cm^2 Calculate : area of triangle CDP.

ABCD is a square with each side 12 cm. P is a point on BC such that area of DeltaABP : area of trapezium APCD = 1 : 5 . Find the length of CP.