I was just toying around with circles and squares.
Do the red areas in the picture have any special meaning somehow?
I was just toying around with circles and squares.
Do the red areas in the picture have any special meaning somehow?
Copyright © 2021 JogjaFile Inc.

If you take both circles of same radius r, then you can compare the areas of red parts in both figures:
In fig 1: $$A(square)=(2r)^2=4r^2$$ $$A(circle)=\pi r^2$$
In fig 2:
$$A(circle)=\pi r^2$$ diagonal of square=2r, its side will be $r \sqrt 2$ $$A(square)={(r \sqrt 2}^2)=2r^2$$
So, as such there's no definite relation or special meaning between their areas.
Name you ask, may be there's none specifically.