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The median of a triangle divides it into two
The median of a triangle divides into triangles of equal area.
In which of the following figure, you find two polygons on the same base and between the same parallels?
In figure d two polygons are there on the same base and between the same parallels
The figure obtained by joining the midpoints of the adjacent sides of a rectangle of side 8 cm and 6 cm is
Diagonals are EG and FH
Area of rhombus
The area of parallelogram ABCD is
Area of parallelogram
If parallelogram ABCD and rectangle ABEF are of equal area then
Perimeter of
perimeter of
In
So,
Perimeter of perimeter of
The midpoints of the sides of a triangle along with any of the vertices as the fourth point make a parallelogram of area equal to
(Mid point theorem)
So, area of parallelogram ar (ABC)
Two parallelograms are on equal bases and between the same parallels. The ratio of their area is
If two parallelograms are on equal bases and between the same parallels then the ratio as then area is
ABCD is a quadrilateral whose diagonal AC divided it into two parts, equal in area then ABCD is a
ABCD is a quadrilateral whose diagonal AC divided into two parts, equal in area then ABCD is a square
If a triangle and a parallelogram are on the same base and between same parallels then the ratio of the area of triangle to the area of parallelogram is
The ratio of the area of the triangle to the area of parallelogram is 1 : 2
ABCD is a trapezium with parallel sides AB= a cm and DC= b cm. E and F are the midpoints of the non parallel sides. The ratio of ar (ABFE) and ar (EFGD) is
Area of trapezium
Area of trapezium EFCD
One of the diagonal of a quadrilateral is 16 cm. The perpendicular drawn to it from its opposite vertices are 2.6 cm and 1.4 cm. Find its area.
D, E, F are the midpoints of the sides BC, CA and AB respectively. If ar (BDEF) = x ar (A AFE). What is the value of x ?
A triangle and a rhombus are on the same base and between the same parallels. What is the ratio of area of triangle to that of rhombus?
Choose the incorrect statement
ADP is on the same base as parallelogram ABCD but not between the same parallels AD and BE.
In \(\triangle ABC \), G is the centroid. What is the ratio of area of \(\triangle AGC \) to area of \(\triangle ABC \)?
Area of area of area of
Find the area of ABCD
is a right triangle
Area of ABCD = Area of ABC + area of ACD
Two parallelograms are on the same base and between the same parallels. What is the ratio of their areas?
If E, F, G, H are the midpoints of the sides of a parallelogram ABCD and ar(EFGH) = \(40\ cm^2 \). Find the ar(parallelogram ABCD)
From eqn (1) and (2)
ABCD is a parallelogram. \(AL\bot CD \) and \(AM\bot BC \) If \(AB=12\ cm \), \(AD=8\ cm \) and \(AL=6\ cm \). Find AM.
ABCD is a parallelogram and P is the midpoint of AB. If ar (APCD) = \(36\ cm^2 \) find ar \( (\triangle ABC)\)