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trigonometric function

   Also found in: Dictionary/thesaurus, Wikipedia, Hutchinson 0.01 sec.

trigonometric function

In mathematics, one of six functions (sine, cosine, tangent, cotangent, secant, and cosecant) that represent ratios of sides of right triangles. They are also known as the circular functions, since their values can be defined as ratios of the x and y coordinates (see coordinate system) of points on a circle of radius 1 that correspond to angles in standard positions. Such values have been tabulated and programmed into scientific calculators and computers. This allows trigonometry to be easily applied to surveying, engineering, and navigation problems in which one of a right triangle's acute angles and the length of a side are known and the lengths of the other sides are to be found. The fundamental trigonometric identity is sin2θ + cos2θ = 1, in which θ is an angle. Certain intrinsic qualities of the trigonometric functions make them useful in mathematical analysis. In particular, their derivatives form patterns useful for solving differential equations.



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A zij may contain up to 200 pages of text and eight different kinds of tables (such as tables for calendar conversion, trigonometric functions, stellar coordinates, geographical longitudes and latitudes); this is why "only the hardy would get involved with a zij"; King is certainly one of them, as his "zijing days" in Cairo amply testify.
Advanced methods often employ complex mathematical functions-such as logarithms, exponentiation, trigonometric functions and sophisticated statistical functions-to obtain the predictive characteristics desired.
The new extensions include patented ultra high speed look-up table-based generators for scientific and engineering functions such as reciprocal, square root, logarithmic, exponential, and trigonometric functions.
 
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