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Triangle | A Wisdom Archive on Triangle |  | Triangle A selection of articles related to Triangle |  |
| We recommend this article: Triangle - 1, and also this: Triangle - 2. |
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triangle, Triangle, Triangle - Basic facts, Triangle - Computing the area of a triangle, Triangle - Non-planar triangles, Triangle - Points lines and circles associated with a triangle, Triangle - Types of triangles, Triangle - Using Heron's formula, Triangle - Using coordinates, Triangle - Using geometry, Triangle - Using the side lengths and a numerically stable formula, Triangle - Using trigonometry, Triangle - Using vectors, Yoga, Yoga Archives, , Anahata Yoga, Ananda Marga, Anusara, Ashtanga, Bikram Yoga, Chair Yoga, Chakra, Five Tibetan Rites, Hatha Yoga, Hindu Philosophy, Hinduism, Hindu idealism, Integral Yoga, Iyengar Yoga, Kriya yoga, Kundalini, Master Yoga, Meditation, Mudras, Naked yoga, Prana, Raja Yoga, Sahaja Yoga, Self-realization, Seven stages, Surat Shabda Yoga, Trul khor, Tibetan Yoga, Tummo, Yoga as exercise, Yogi, Yoga Philosophy, Sri Swami Sivananda, Patanjali
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ARTICLES RELATED TO Triangle | |
 |  |  | Triangle: Encyclopedia II - Triangle - Computing the area of a triangle
Calculating the area of a triangle is an elementary problem encountered often in many different situations. Various approaches exist, depending on what is known about the triangle. What follows is a selection of frequently used formulae for the area of a triangle.
Triangle - Using geometry.
The area S of a triangle is S = ½bh, where b is the length of any side of the triangle (the base) and h (the altitude) is the perpendicular distance between the base and the vertex not on the base. ...
See also:Triangle, Triangle - Types of triangles, Triangle - Basic facts, Triangle - Points lines and circles associated with a triangle, Triangle - Computing the area of a triangle, Triangle - Using geometry, Triangle - Using vectors, Triangle - Using trigonometry, Triangle - Using coordinates, Triangle - Using Heron's formula, Triangle - Non-planar triangles Read more here: » Triangle: Encyclopedia II - Triangle - Computing the area of a triangle |
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 |  |  | Triangle: Encyclopedia II - Triangle - Types of trianglesTriangles can be classified according to the relative lengths of their sides:
In an equilateral triangle all sides are of equal length. An equilateral triangle is also equiangular, i.e. all its internal angles are equal—namely, 60°; it is a regular polygon
In an isosceles triangle two sides are of equal length. An isosceles triangle also has two equal internal angles (namely, the angles where each of the equal sides meets the third side).
In a scalene triangle all sides have different lengths. The internal angles ...
See also:Triangle, Triangle - Types of triangles, Triangle - Basic facts, Triangle - Points lines and circles associated with a triangle, Triangle - Computing the area of a triangle, Triangle - Using geometry, Triangle - Using vectors, Triangle - Using trigonometry, Triangle - Using coordinates, Triangle - Using Heron's formula, Triangle - Using the side lengths and a numerically stable formula, Triangle - Non-planar triangles Read more here: » Triangle: Encyclopedia II - Triangle - Types of triangles |
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 |  |  | Triangle: Encyclopedia II - Triangle - Points, lines and circles associated with a triangleThere are hundreds of different constructions that find a special point inside a triangle, satisfying some unique property: see the references section for a catalogue of them. Often they are constructed by finding three lines associated in a symmetrical way with the three sides (or vertices) and then proving that the three lines meet in a single point: an important tool for proving the existence of these is Ceva's theorem, which gives a criterion for determining when three such lines are concurrent. Similarly, lines associated with a triangl ...
See also:Triangle, Triangle - Types of triangles, Triangle - Basic facts, Triangle - Points, lines and circles associated with a triangle, Triangle - Computing the area of a triangle, Triangle - Using geometry, Triangle - Using vectors, Triangle - Using trigonometry, Triangle - Using coordinates, Triangle - Using Heron's formula, Triangle - Using the side lengths and a numerically stable formula, Triangle - Non-planar triangles Read more here: » Triangle: Encyclopedia II - Triangle - Points, lines and circles associated with a triangle |
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 |  |  | Triangle: Encyclopedia II - Triangle - Points lines and circles associated with a triangleThere are hundreds of different constructions that find a special point inside a triangle, satisfying some unique property: see the references section for a catalogue of them. Often they are constructed by finding three lines associated in a symmetrical way with the three sides (or vertices) and then proving that the three lines meet in a single point: an important tool for proving the existence of these is Ceva's theorem, which gives a criterion for determining when three such lines are concurrent. Similarly, lines associated with a triangl ...
See also:Triangle, Triangle - Types of triangles, Triangle - Basic facts, Triangle - Points lines and circles associated with a triangle, Triangle - Computing the area of a triangle, Triangle - Using geometry, Triangle - Using vectors, Triangle - Using trigonometry, Triangle - Using coordinates, Triangle - Using Heron's formula, Triangle - Non-planar triangles Read more here: » Triangle: Encyclopedia II - Triangle - Points lines and circles associated with a triangle |
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 |  |  | Triangle: Encyclopedia II - Triangle - Points lines and circles associated with a triangleThere are hundreds of different constructions that find a special point inside a triangle, satisfying some unique property: see the references section for a catalogue of them. Often they are constructed by finding three lines associated in a symmetrical way with the three sides (or vertices) and then proving that the three lines meet in a single point: an important tool for proving the existence of these is Ceva's theorem, which gives a criterion for determining when three such lines are concurrent. Similarly, lines associated with a triangl ...
See also:Triangle, Triangle - Types of triangles, Triangle - Basic facts, Triangle - Points lines and circles associated with a triangle, Triangle - Computing the area of a triangle, Triangle - Using geometry, Triangle - Using vectors, Triangle - Using trigonometry, Triangle - Using coordinates, Triangle - Using Heron's formula, Triangle - Using the side lengths and a numerically stable formula, Triangle - Non-planar triangles Read more here: » Triangle: Encyclopedia II - Triangle - Points lines and circles associated with a triangle |
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 |  |  | Triangle: Encyclopedia II - Pascal's triangle - Properties of Pascal's triangleSome simple patterns are immediately apparent in Pascal's triangle:
The diagonals going along the left and right edges contain only 1s.
The diagonals next to the edge diagonals contain the natural numbers in order.
Moving inwards, the next pair of diagonals contain the triangle numbers in order.
The next pair of diagonals contain the tetrahedral numbers in order, and the next pair give pentatope numbers. In general, each next pair of diagonals contains the next higher dimensional "d-triangle" numbers, whic ...
See also:Pascal's triangle, Pascal's triangle - The triangle, Pascal's triangle - Uses of Pascal's triangle, Pascal's triangle - Properties of Pascal's triangle, Pascal's triangle - Geometric properties of Pascal's triangle, Pascal's triangle - Pascal's triangle and the matrix exponential, Pascal's triangle - History Read more here: » Pascal's triangle: Encyclopedia II - Pascal's triangle - Properties of Pascal's triangle |
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 |  |  | Triangle: Encyclopedia II - Pascal's triangle - Geometric properties of Pascal's trianglePascal's triangle can be used as a lookup table for the number of arbitrarily dimensioned elements within a single arbitrarily dimensioned version of a triangle (known as a simplex). For example, consider the 3rd line of the triangle, with values 1, 3, 3, 1. A 2-dimensional triangle has one 2-dimensional element (itself), 3 1-dimensional elements (lines, or edges), and 3 0-dimensional elements (vertices, or corners). The meaning of the final number (1) is more difficult to explain (but see below). Continuing with our example, a tetrah ...
See also:Pascal's triangle, Pascal's triangle - The triangle, Pascal's triangle - Uses of Pascal's triangle, Pascal's triangle - Properties of Pascal's triangle, Pascal's triangle - Geometric properties of Pascal's triangle, Pascal's triangle - Pascal's triangle and the matrix exponential, Pascal's triangle - History Read more here: » Pascal's triangle: Encyclopedia II - Pascal's triangle - Geometric properties of Pascal's triangle |
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 |  |  | Triangle: Encyclopedia II - Bermuda Triangle - History of the Bermuda Triangle
Bermuda Triangle - First citations.
The first mention of any disappearances in the area was made in 1950 by E.V.W. Jones as a sidebar on the Associated Press wire service regarding recent ship losses in the area. Jones' article notes the "mysterious disappearances" of ships, airplanes and small boats in the region and ascribes it the name "The Devil's Sea". It was mentioned again in 1952 in a Fate magazine article by George X. Sand, who outlined several "strange marine disappearances". The term "Bermuda Triangle ...
See also:Bermuda Triangle, Bermuda Triangle - History of the Bermuda Triangle, Bermuda Triangle - First citations, Bermuda Triangle - Popularized by Berlitz, Bermuda Triangle - Scientific explanations, Bermuda Triangle - Skeptical responses, Bermuda Triangle - Kusche's research, Bermuda Triangle - Methane hydrates, Bermuda Triangle - Freak waves, Bermuda Triangle - Famous incidents, Bermuda Triangle - Flight 19, Bermuda Triangle - Depictions on Television, Bermuda Triangle - Cultural references Read more here: » Bermuda Triangle: Encyclopedia II - Bermuda Triangle - History of the Bermuda Triangle |
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