Let's do this question if the diagonals of a rhombus get doubled, then the area of the rhombus becomes
Dasch, its original area.
All right, pause the video, give it a try and then let's do it together.
All right.
We are back.
Let's do it together.
We know that area of a rhombus in terms of its diagonals can be expressed as often do the one into the
data where the one and the two are the two diagonals.
Right.
All right.
Now, over here, it's mentioned that the diagonals get double.
Right.
So this one will become to the one and these two will be going to the two.
So let's write the new area.
It will be half to the one in two to three two.
That is equal to four times.
Have the two and even the two is the initial area.
So that's a clue for in a sense, the area becomes four times its original area.