ABCD is a parallelogram of area "S". E and F are the mid points of the sides AD and BC respectively. If G is any point on the line EF. then the area of ΔAGB is equal to

ABCD is a parallelogram in which diagonals AC and BD intersects at O. If E, F, G, H are mid-points of AO, DO, CO and BO respectively. Then the ratio of the perimeter of the quadrilateral  EFGH to the perimeter of Parallelogram ABCD is

In the figure given, D divides the side BC of a ΔABC in the ratio 3 : 5. The area of ΔABD equals to

a triangle and a parallelogram are drawn on the same base and between the same parallels, then the area of the triangle is equal to half the area of the parallelogram and Triangles drawn on the same base and between the same parallel lines are equal in areaIn  △ABC, D is the mid-point of  AB.P is any point on  BC.CQ∥PD meets  AB in  Q and  ar(△BPQ)  =  y ⋅ ar(△ABC). Then the value of  y is?Select an answer

3.In a parallelogram  ABCD, E  is the midpoint of  CD . Find the ratio between the area of  △ABE  and area of Parallelogram  ABCD .

In rectangle ABCD, point E is on side AB, and point F is on side BC. Line segments DE, EF, and DF divide rectangle ABCD into four triangles, as shown in the figure below. The area of triangle ADE is 65 cm2, and side AE measures 13 cm. The area of triangle CDF is 28.5 cm2, and side FC measures 3 cm. What is the area of triangle DEF? Note: The figure is not drawn to scale. Write your answer as a decimal number.