In this video, let's learn how to find the area of a rhombus.
All right, I have a rhombus ABCDE over here.
And BTR, the diagonals.
And we know that diagonals bisect each other at right angles.
All right.
So let the meeting point we all and you know that age is equal to O.C. and Albie's Collodi.
And this angle over here, that's angle B or C is equal to 90 degrees.
All right.
Now, area of Rhombus ABCDE will be equal to area of Triangle ABC plus area of Triangle ADC.
Right now we know that area of a triangle is half base into height.
So I can see that area of triangle.
ABC is AC into orbit divided by two.
Right.
Similarly, area of triangle ABC is AC in the already divided by two.
So this over here becomes half AC and will be.
Let's have AC into Audy now.
Let's take out AC by two out because it's common but this becomes half to orbit plus Audy which is the
same as half ac into because Olby plus Audy is the same as Beedie.
So therefore if the diagonals of Rhombus abcde out of the one and detA, then the area of Rhombus ABCDE
is equal to half into Daewon into B2.