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Annulus (mathematics) Illustration of Mamikon's visual calculus method showing that the areas of two annuli with the same chord length are the same regardless of inner and outer radii. [1] In mathematics, an annulus (pl.: annuli or annuluses) is the region between two concentric circles. Informally, it is shaped like a ring or a hardware washer.
An archery target, featuring evenly spaced concentric circles that surround a "bullseye". Kepler's cosmological model formed by concentric spheres and regular polyhedra. In geometry, two or more objects are said to be concentric when they share the same center. Any pair of (possibly unalike) objects with well-defined centers can be concentric ...
The area of a regular polygon is half its perimeter multiplied by the distance from its center to its sides, and because the sequence tends to a circle, the corresponding formula–that the area is half the circumference times the radius–namely, A = 1 2 × 2πr × r, holds for a circle.
A pie chart (or a circle chart) is a circular statistical graphic which is divided into slices to illustrate numerical proportion. In a pie chart, the arc length of each slice (and consequently its central angle and area) is proportional to the quantity it represents. While it is named for its resemblance to a pie which has been sliced, there ...
An ellipse (red) obtained as the intersection of a cone with an inclined plane. Ellipse: notations. Ellipses: examples with increasing eccentricity. In mathematics, an ellipse is a plane curve surrounding two focal points, such that for all points on the curve, the sum of the two distances to the focal points is a constant.
I z ≈ 2 π r 3 t {\displaystyle I_ {z}\approx 2\pi r^ {3}t} . I z {\displaystyle I_ {z}} is the second polar moment of area. A filled circular sector of angle θ in radians and radius r with respect to an axis through the centroid of the sector and the center of the circle. I x = ( θ − sin θ ) r 4 8 {\displaystyle I_ {x}=\left (\theta ...
The radii of the three given circles are known, as is the distance d non from the common concentric center to the non-concentric circle (Figure 7). The solution circle can be determined from its radius r s, the angle θ, and the distances d s and d T from its center to the common concentric center and the center of the non-concentric circle ...
Aristotle's Wheel. The distances moved by both circles' circumference reference points – depicted by the blue and red dashed lines – are the same. Aristotle's wheel paradox is a paradox or problem appearing in the pseudo-Aristotelian Greek work Mechanica. It states as follows: A wheel is depicted in two-dimensional space as two circles.