In this video, let's discuss how we can divide and isosceles tropism in two parts having the same area
and we are dealing with a special type of isosceles tropism.
It's one in which the non violent side equals in length, the smaller paternal side.
All right.
Over here, I have three figures of hexagons, and this one has been divided into six equal parts and
these two have been divided into 12 equal parts.
All right.
Now, if I just take the upper part over here, that is this part, then I get an isolationist tropism
where the nonpareil side equals the smaller parallel side.
What do I mean with that?
If this is of length, this side, then this side also is of length it.
Now, over here I have divided this isosceles trapezius into three equal area parts.
Well, let's see it over here.
If I take just the top part, it looks like this and I have divided this isosceles trapezius into six
equal parts.
And the same holds true here as well.
If I just take the top part, I get this figure over here and this divides this tropism into six equal
parts.