I believe a circle within a circle is not part of Braille - Braille consists of a series of dots arranged in patterns.
A target
a circle within a circle within a circle decrealsing in size every time
If you mean square units within a circle then it is:- Area = pi*radius squared
Yes. Any triangle can be inscribed within a circle, although the center of the circle may not necessarily lie within the triangle.
I believe a circle within a circle is not part of Braille - Braille consists of a series of dots arranged in patterns.
Concentric Circles?
A target
the circle is tangent to each side of the polygon And it's located within the polygon
Within the circle
a circle within a circle within a circle decrealsing in size every time
There is a contradiction in the question. A circumscribed circle is the smallest circle that will contain the shape in question. For example, the circumcircle (circumscribing circle) of a triangle is the smallest one which will contain the triangle. However, the question refers to "within which the circle" which would imply an inscribed circle. This is the biggest circle that can be wholly enclosed within the shape in question. The two are obviously not the same and the question needs to be clear as to which one of the two is intended.
If you mean square units within a circle then it is:- Area = pi*radius squared
The points in a circle are just points in a circle. Also, a plane cannot be within a circle because planes go on forever in all directions, so a circle can be within a plane.
Yes. Any triangle can be inscribed within a circle, although the center of the circle may not necessarily lie within the triangle.
A quarter of a circle or a quadrant!
Area of a sector of a circle.