Solution We have to Prove the diagonals of a parallelogram divide it into four triangles of equal area. Proof O is the mid point of AC and... View Article
Given: ABCÂ is an isosceles triangle with AC being equal to BC and AB square being equal to 2 AC square. i.e. AC = BC and AB2Â = 2AC2Â To... View Article
Let A,B,C and D be the points of a parallelogram : A(1,2), B(4,y), C(x,6) and D(3,5). Since the diagonals of a parallelogram bisect each... View Article
Solution Given AD and BC are equal perpendiculars to a line segment AB To Prove CD bisects AB Proof Two triangles ΔAOD and ΔBOC ∠AOD = ∠... View Article
Given, the line joining two points (-1, 7) and (4, -3) is divided by a point in the ratio of 2:3. Let us assume that P(x, y) be the required... View Article
(i) From the diagram we observe that trapezium ABCD and triangle PCD have a common base CD and these are lying between the same parallel... View Article