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Circle - Chord properties

A Wisdom Archive on Circle - Chord properties

Circle - Chord properties

A selection of articles related to Circle - Chord properties

We recommend this article: Circle - Chord properties - 1, and also this: Circle - Chord properties - 2.
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Circle, Circle - Chord properties, Circle - Inscribed angle theorem, Circle - Mathematical definitions, Circle - Properties, Circle - Secant tangent and chord properties, Circle - Tangent properties, Sphere, Unit circle, Descartes' theorem, Isoperimetric theorem, List of circle topics

ARTICLES RELATED TO Circle - Chord properties

Circle - Chord properties: Encyclopedia - Circle

A circle, in Euclidean geometry, is the set of all points at a fixed distance, called the radius, from a fixed point, the centre. The points can only be those that are part of a conic section; within the set of a plane bisecting a cone. Circles are simple closed curves, dividing the plane into an interior and exterior. Sometimes the word circle is used to mean the interior, with the circle itself called the circumference(C). Usually however, the circumference means the length of the circle, and the interior ...

Including:

Read more here: » Circle: Encyclopedia - Circle

Circle - Chord properties: Encyclopedia II - Circle - Properties
Circle - Chord properties. Chords equidistant from the centre of a circle are equal. Equal chords are equidistant from the centre. A line from the centre, perpendicular to a chord, bisects the chord. The line segment drawn from the centre to the midpoint of the chord is perpendicular to the chord. The perpendicular bisector of a chord passes t ...

See also:

Circle, Circle - Mathematical definitions, Circle - Properties, Circle - Chord properties, Circle - Tangent properties, Circle - Inscribed angle theorem, Circle - Secant tangent and chord properties

Read more here: » Circle: Encyclopedia II - Circle - Properties

Circle - Chord properties: Encyclopedia II - Inscribed angle - Property

An inscribed angle is said to intercept an arc on the circle. The intercepted arc is the portion of the circle that is in the interior of the angle. The measure of the intercepted arc (equal to its central angle) is exactly twice the measure of the inscribed angle. This single property has a number of consequences within the circle. For example, it allows one to prove that when two chords intersect in a circle, the products of the lengths of their pieces are equal. It also allows one to prove that the opposite angles ...

See also:

Inscribed angle, Inscribed angle - Property, Inscribed angle - Proof, Inscribed angle - 1. Inscribed angles where one chord is a diameter, Inscribed angle - 2. Inscribed angles with the center of the circle in their interior, Inscribed angle - 3. Inscribed angles with the center of the circle in their exterior, Inscribed angle - 4. Conclusion, Inscribed angle - External link

Read more here: » Inscribed angle: Encyclopedia II - Inscribed angle - Property

Circle - Chord properties: Encyclopedia - Chord geometry

A chord of a curve is a geometric line segment whose endpoints both lie on the curve. A secant or a secant line is the line extension of a chord. Chord geometry - Chords of a circle. Among properties of chords of a circle are the following: Chords are equidistant from the center if and only if their lengths are equal. A chord's perpendicular bisector passes the center. If the line extensions (secant lines) of chords AB and CD intersect at a point P, then ...

Including:

Read more here: » Chord geometry: Encyclopedia - Chord geometry

Circle - Chord properties: Encyclopedia - Trigonometric function

In mathematics, the trigonometric functions are functions of an angle, important when studying triangles and modeling periodic phenomena. They are commonly defined as ratios of two sides of a right triangle containing the angle, and can equivalently be defined as the lengths of various line segments from a unit circle. More modern definitions express them as infinite series or as solutions of certain differential equations, allowing their extension to positive and negative values and even to comp ...

Including:

Read more here: » Trigonometric function: Encyclopedia - Trigonometric function

Circle - Chord properties: Encyclopedia - Pentatonic scale

In music, a pentatonic scale is a scale with five notes per octave. Pentatonic scales are very common and are found all over the world, including but not limited to the tuning of the Ethiopian krar and the Indonesian gamelan, the melodies of African-American spirituals, Celtic folk music and the music of French composer Claude Debussy. Pentatonic scale - Types of pentatonic scales. One of the most common pentatonic scales, sometimes called a major pentatonic scale or primary pentatonic scale ( ...

Including:

Read more here: » Pentatonic scale: Encyclopedia - Pentatonic scale

Circle - Chord properties: Encyclopedia - 9 number

0 1 2 3 4 5 6 7 8 9 >> List of numbers -- Integers 0 10 20 30 40 50 60 70 80 90 >> nona- (from Latin) 9 (nine) is the natural number following 8 and preceding 10. 9 number - In mathematics. Nine is a composite number, its proper divisors being 1 and 3. It is 3 times 3 and hence the third square number. 9 is a Motzkin number. In base 10 a number is evenly divisible by nine if and only if the iterative sum of ...

Including:

Read more here: » 9 number: Encyclopedia - 9 number

Circle - Chord properties: Encyclopedia - Symmetry

Symmetry is a characteristic of geometrical shapes, equations, and other objects; we say that such an object is symmetric with respect to a given operation if this operation, when applied to the object, does not appear to change it. Two objects are symmetric to each other with respect to a given group of operations if one is obtained from the other by one of the operations. In 2D geometry the main kinds of symmetry of interest are with respect to the basic Euclidean plane isometries: translations, rotations, reflections, ...

Including:

Read more here: » Symmetry: Encyclopedia - Symmetry

Circle - Chord properties: Encyclopedia - 3 number

0 1 2 3 4 5 6 7 8 9 >> List of numbers -- Integers 0 10 20 30 40 50 60 70 80 90 >> tre-/ter- (from Latin) 3 (three) is a number, numeral, and glyph. It is the natural number following 2 and preceding 4. 3 number - In mathematics. Three is the first odd prime number, and the second smallest prime after two. Three is the first Fermat prime (22º + 1). Three is the first Me ...

Including:

Read more here: » 3 number: Encyclopedia - 3 number

Circle - Chord properties: Encyclopedia - Music

Music is an art, entertainment, or other human activity which involves organized and audible sound, though definitions vary. Music - What is music?. Main article: Definitions of music Broadly, here are some groups of definitions: Those that define music as an external, physical fact, for example "organized sound", or as a specific type of perception Those that label it, according to context, as a social construction or subjective experience Those tha ...

Including:

Read more here: » Music: Encyclopedia - Music

Circle - Chord properties: Encyclopedia - Baroque music

Baroque music describes an era and a set of styles of European classical music which were in widespread use between approximately 1600 to 1750 (see Dates of classical music eras for a discussion of the problems inherent in defining the beginning and end points). This era is said to begin in music after the Renaissance and to be followed by the Classical music era. Baroque music forms a major portion of the classical music canon, it is widely performed and studied and listened to. It is associated with composers such as J.S. Bach, Geor ...

Including:

Read more here: » Baroque music: Encyclopedia - Baroque music

Circle - Chord properties: Encyclopedia - List of Star Wars races

This is a list of sentient races from the fictional universe of Star Wars. List of Star Wars races - A. List of Star Wars races - Abyssin. The Abyssin inhabit the planet Byss. They are a nomadic race, often described as "primitive and violent". They stand approximately 2 meters tall and have a humanoid appearance, with long limbs. They also possess a single large eye which dominates their greenish-tan foreheads. All Abyssins have the ability to heal ...

Including:

Read more here: » List of Star Wars races: Encyclopedia - List of Star Wars races

Circle - Chord properties: Encyclopedia II - Inscribed angle - Proof

To understand this proof, it is useful to draw a diagram. Inscribed angle - 1. Inscribed angles where one chord is a diameter. Let O be the center of a circle. Choose two points on the circle, and call them V and A. Draw line VO and extended past O so that it intersects the circle at point B which is diametrically opposite the point V. Draw an angle whose vertex is point V and whose sides p ...

See also:

Inscribed angle, Inscribed angle - Property, Inscribed angle - Proof, Inscribed angle - 1. Inscribed angles where one chord is a diameter, Inscribed angle - 2. Inscribed angles with the center of the circle in their interior, Inscribed angle - 3. Inscribed angles with the center of the circle in their exterior, Inscribed angle - 4. Conclusion, Inscribed angle - External link

Read more here: » Inscribed angle: Encyclopedia II - Inscribed angle - Proof

Circle - Chord properties: Encyclopedia II - Trigonometric function - History

The earliest systematic study of trigonometric functions and tabulation of their values was performed by Hipparchus of Nicaea (180-125 BC), who tabulated the lengths of circle arcs (angle A times radius r) with the lengths of the subtending chords (2r sin(A/2)). Later, Ptolemy (2nd century) expanded upon this work in his Almagest, deriving addition/subtraction formulas for the equivalent of sin(A + B) and cos(A + B). Ptolemy also derived the equivalent of the half-angle formula s ...

See also:

Trigonometric function, Trigonometric function - List of trigonometric functions, Trigonometric function - History, Trigonometric function - Right triangle definitions, Trigonometric function - Mnemonics, Trigonometric function - Slope definitions, Trigonometric function - Unit-circle definitions, Trigonometric function - Series definitions, Trigonometric function - Relationship to exponential function, Trigonometric function - Definitions via differential equations, Trigonometric function - The significance of radians, Trigonometric function - Other definitions, Trigonometric function - Computation, Trigonometric function - Inverse functions, Trigonometric function - Identities, Trigonometric function - Properties and applications, Trigonometric function - Law of sines, Trigonometric function - Law of cosines, Trigonometric function - Law of tangents

Read more here: » Trigonometric function: Encyclopedia II - Trigonometric function - History

Circle - Chord properties: Encyclopedia II - Trigonometric function - History

The earliest systematic study of trigonometric functions and tabulation of their values was performed by Hipparchus of Nicaea (180-125 BC), who tabulated the lengths of circle arcs (angle A times radius r) with the lengths of the subtending chords (2r sin(A/2)). Later, Ptolemy (2nd century) expanded upon this work in his Almagest, deriving addition/subtraction formulas for the equivalent of sin(A + B) and cos(A + B). Ptolemy also derived the equivalent of the half-angle formula s ...

See also:

Trigonometric function, Trigonometric function - History, Trigonometric function - Right triangle definitions, Trigonometric function - Mnemonics, Trigonometric function - Slope definitions, Trigonometric function - Unit-circle definitions, Trigonometric function - Series definitions, Trigonometric function - Relationship to exponential function, Trigonometric function - Definitions via differential equations, Trigonometric function - The significance of radians, Trigonometric function - Other definitions, Trigonometric function - Computation, Trigonometric function - Inverse functions, Trigonometric function - Identities, Trigonometric function - Properties and applications, Trigonometric function - Law of sines, Trigonometric function - Law of cosines, Trigonometric function - Law of tangents

Read more here: » Trigonometric function: Encyclopedia II - Trigonometric function - History

Circle - Chord properties: Encyclopedia II - Hyperbolic geometry - Visualizing hyperbolic geometry

M. C. Escher's famous prints Circle Limit III and Circle Limit IV illustrate the conformal disc model quite well. In both one can see the geodesics (in III the white lines are not geodesics, but they run alongside them). It is also possible to see quite plainly the negative curvature of the hyperbolic plane, through its effect on the sum of angles in triangles and squares. For example, in Circle Limit III every vertex belongs to three triangles and three squares. In the Euclidean plane, their angles would s ...

See also:

Hyperbolic geometry, Hyperbolic geometry - History, Hyperbolic geometry - Models of the hyperbolic plane, Hyperbolic geometry - Visualizing hyperbolic geometry, Hyperbolic geometry - Relationship to Riemann surfaces

Read more here: » Hyperbolic geometry: Encyclopedia II - Hyperbolic geometry - Visualizing hyperbolic geometry

Circle - Chord properties: Encyclopedia II - Pentatonic scale - Further pentatonic musical traditions

The pentatonic scale is very common in Scottish music. Some scholars believe that English folk music was likewise at one time a pentatonic tradition; for the reasoning behind this claim, see Folk music. The major pentatonic scale is the basic scale of the music of China; the minor pentatonic is used in Appalachian folk music. Both the major and the minor pentatonic scales are commonly used in Jazz (notably ...

See also:

Pentatonic scale, Pentatonic scale - Types of pentatonic scales, Pentatonic scale - Tuning, Pentatonic scale - Further pentatonic musical traditions, Pentatonic scale - Hemitonic or anhemitonic

Read more here: » Pentatonic scale: Encyclopedia II - Pentatonic scale - Further pentatonic musical traditions

Circle - Chord properties: Encyclopedia II - Pentatonic scale - Further pentatonic musical traditions

The pentatonic scale is very common in Scottish music. Some scholars believe that English folk music was likewise at one time a pentatonic tradition; for the reasoning behind this claim, see Folk music. The major pentatonic scale is the basic scale of the music of China; the minor pentatonic is used in Appalachian folk music. Both the major and the minor pentatonic scales are commonly used in jazz ( ...

See also:

Pentatonic scale, Pentatonic scale - Types of pentatonic scales, Pentatonic scale - Tuning, Pentatonic scale - Further pentatonic musical traditions, Pentatonic scale - Hemitonic or anhemitonic

Read more here: » Pentatonic scale: Encyclopedia II - Pentatonic scale - Further pentatonic musical traditions

Circle - Chord properties: Encyclopedia II - Hyperbolic geometry - History

Hyperbolic geometry was initially explored by Giovanni Gerolamo Saccheri in the 1700s, who nevertheless believed that it was inconsistent, and later by János Bolyai, Karl Friedrich Gauss, and Nikolai Ivanovich Lobachevsky, after whom it is sometimes named. (See article on non-Euclidean geometry for more history.) In Hyperbolic geometry (also called saddle geometry or Lobachevskian geometry) the term parallel only applies to pairs of lines that don't intersect in the hyperbolic plane but intersect at ...

See also:

Hyperbolic geometry, Hyperbolic geometry - History, Hyperbolic geometry - Models of the hyperbolic plane, Hyperbolic geometry - Visualizing hyperbolic geometry, Hyperbolic geometry - Relationship to Riemann surfaces

Read more here: » Hyperbolic geometry: Encyclopedia II - Hyperbolic geometry - History

Circle - Chord properties: Encyclopedia II - Distributed hash table - Properties

Characteristic of DHTs is an emphasis on the following properties: Decentralisation: the nodes collectively form the system without any central coordination. Scalability: the system should function efficiently even with thousands or millions of nodes. Fault tolerance: the system should be reliable (in some sense) even with nodes continuously joining, leaving, and failing. A key technique used to achieve these goals is that any one node needs to coordinate with only a few other nodes in the system ...

See also:

Distributed hash table, Distributed hash table - Background, Distributed hash table - Properties, Distributed hash table - Structure, Distributed hash table - Keyspace partitioning, Distributed hash table - Overlay network, Distributed hash table - Examples, Distributed hash table - DHT protocols and implementations, Distributed hash table - Applications employing DHTs, Distributed hash table - Articles

Read more here: » Distributed hash table: Encyclopedia II - Distributed hash table - Properties

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Circle
Index of Articles
related to
Circle
Index of Articles
related to
Circle - Chord properties
Glossary
related to
Circle
Dream Dictionary
related to
Circle



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