Examples of 'circumcircle' in a sentence
Meaning of "circumcircle"
circumcircle (noun) - In geometry, a circumcircle refers to a circle that passes through all the vertices of a polygon, often used in the context of triangles or other polygons
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- A circle that passes through every vertex of a given triangle (or other polygon where possible)
How to use "circumcircle" in a sentence
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circumcircle
Then the circumcircle has the equation.
Each gives us a triangle and its circumcircle.
The radius of circumcircle is called circumradius.
The diagonals and are diagonals of the circumcircle.
The incircle and circumcircle of a triangle.
The circumcircle passes through the three vertices.
This circle is called the circumcircle of the triangle.
Construction of a regular dodecagon at a given circumcircle.
A right kite with its circumcircle and incircle.
A diagonal of a rectangle is a diameter of its circumcircle.
The isogonal conjugate of the circumcircle is the line at infinity.
It is common to confuse the minimum bounding circle with the circumcircle.
This implies that the circumcircle of t contains an interior point p.
The orthocenter lies on the circumcircle.
The radius of the circumcircle is also the radius of the polygon.
See also
This true for the circumcircle.
Hence the circumcircle is the only Steiner ellipse.
Relationship with points on the circumcircle.
The circumcircle of the extouch triangle TATBTC is called the Mandart circle.
P must be a point on the circumcircle.
The circumcircle of the Lemoine hexagon is known as the first Lemoine circle.
The radius of this circumcircle is.
Prove that the circumcircle of triangle PQR is tangent to BP and BR.
Not all quadrilaterals are bicentric having both an incircle and a circumcircle.
Euler 's theorem in geometry, relating the circumcircle and incircle of a triangle.
Let ABCD be a bicentric quadrilateral and O the center of its circumcircle.
Additionally, the circumcircle of a triangle embedded in d dimensions can be found using a generalized method.
Thus the incircle of the tangential triangle coincides with the circumcircle of the reference triangle.
For example, the circumcircle and the incircle of the reference triangle are triangle conics.
The horizontal angle between two landmarks defines the circumcircle upon which the observer lies.
In Euclidean geometry, a bicentric quadrilateral is a convex quadrilateral that has both an incircle and a circumcircle.
Let us draw a diameter through that circumcircle and draw a diameter from vertex " B " through that circumcenter.
Let A lie on the circumference of the circumcircle.
If P is on the circumcircle of the triangle, LMN collapses to a line.
Constructs the midpoint of a Circumcircle.
Its circumcircle -- will look something like this.
Where D is the diameter of the circumcircle.
The radius of a triangle 's circumcircle is twice the radius of that triangle 's nine-point circle.
That is, it has both an incircle and a circumcircle.
An outer circumcircle of the transverse cross-sectional shape may have a diameter of less than 20 mm.
A rhombus has an inscribed circle, while a rectangle has a circumcircle.
An outer circumcircle of the transverse cross-sectional shape may have a diameter of greater than 10 mm.
The radius of the nine-point circle is half that of the circumcircle.
The circumcircle and the incircle of a regular n-gon, and the regular n-gon itself, are concentric.
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The circumconic and the circumcircle share a fourth point, X ( 110 ) of the reference triangle.
The triangle 's nine point circle has half the diameter of the circumcircle.
That is, it is a kite with a circumcircle i.e., a cyclic kite.
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First, let pedal point P be a point on the circumcircle of triangle ABC.
