Eccentric circles.
If they share the same centre - they're 'concentric'
Concentric Circles?
A circle inside another circle is called a concentric circle. This means that the circles share the same center point, with one circle contained entirely within the other.
Concentric circles, are circles within circles. Each concentric circle on the surface of a disk represents a track, the narrower the circle is, the more data can be stored on the disk.
The size of squares with concentric circles typically refers to the dimensions of the square that contains the circles. Each circle is inscribed within the square, with its diameter equal to the length of the square's side. As more circles are added, each concentric circle has a progressively smaller diameter, centered within the square. The specific size of the square can vary based on the design or purpose of the arrangement.
For a fixed area, the perimeter is minimum for a circle, but has no maximum. Fractal figures (such as Koch snowflake) may have a finite area within an infinite perimeter.
*If two pair of tangent of inner circle making angles on the circumference of outer circle then the angles so formed are equal . *Any two tangent of inner circle within the outer circle's circumference are equal in length .
A concentric castle (or multiple castle) is a castle within a castle
yes it is as it is a castle within a castle as is the meaning of concentric
YES A chord is that part of a straight line (within a circle) that intersects the perimeter of the circle at two different points. A diameter is just a special case where the chord passes through the centre of the circle.
The radius of a circle is the distance from the center to any point on the circle. The area is the space within the circle. The formula to find the area is πr2. r stands for the radius of the circle. If you want to find the radius, you can work backwards from the area or the circumference, which is the perimeter of the circle. The formula for circumference is 2πr.
Blocks of addresses are organized in concentric circles each divided into "sectors" which occupy a portion of the circle. The address of a certain bit of information is the block within a sector.