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hoe het woord wordt gebruikt
gebruiksfrequentie
het wordt vaker gebruikt in mondelinge of schriftelijke toespraken
opties voor woordvertaling
Gebruiksvoorbeelden (meerdere zinnen met vertaling)
etymologie

area hyperbolic cosine - vertaling naar russisch

INVERSE FUNCTION OF THE HYPERBOLIC FUNCTION

Arccosh; Arccoth; Arccsch; Arcsech; Inverse hyperbolic cosine; Inverse hyperbolic cotangent; Inverse hyperbolic cosecant; Inverse hyperbolic secant; Inverse hyperbolic sine; Inverse hyperbolic tangent; Arcsinh; Arctanh; Area hyperbolic cosecant; Area hyperbolic cosine; Area hyperbolic cotangent; Area hyperbolic functions; Area hyperbolic secant; Area hyperbolic sine; Area hyperbolic tangent; Hyperbolic inverse functions; Arcth; Arsinh; Arcosh; Artanh; Arcoth; Arsech; Arcsch; Arcsinh(x); Arccosh(x); Arctanh(x); Acosh; Hyperbolic arc tangent; Atanh; Asinh; Ar (function prefix); Sinh−1(x); Sinh−1; Argsinh; Cosh−1(x); Cosh−1; Argcosh; Tanh−1(x); Tanh−1; Argtanh; Coth−1(x); Coth−1; Acoth; Argcoth; Sech−1(x); Sech−1; Asech; Argsech; Argcsch; Acsch; Csch−1; Csch−1(x); Area sinus hyperbolicus; Area cosinus hyperbolicus; Area tangens hyperbolicus; Area secans hyperbolicus; Area cosecans hyperbolicus; Area cotangens hyperbolicus; Arcosech; Arsh (mathematical function); Arch (mathematical function); Arth (mathematical function); Arcth (mathematical function); Area function (inverse hyperbolic function); Hyberbolic inverse function; Inv sinh; Inv cosh; Inv tanh; Inv coth; Inv sech; Inv csch; Anti-hyperbolic functions; Anti-hyperbolic function; Antihyperbolic functions; Antihyperbolic function; Hyperbolic arc sine; Hyperbolic arc cosine; Hyperbolic arctangent; Inverse hyperbolic function

area hyperbolic cosine

ареа-косинус гиперболический

area hyperbolic cosine

математика

гиперболический ареа-косинус

inverse hyperbolic tangent

[геом.] ареатангенс

Definitie

АР

а, м.

Единица площади, равна 100 м2, или 0,01 га.||Ср. ГЕКТАР.

Toon meer definities

Wikipedia

Inverse hyperbolic functions

In mathematics, the inverse hyperbolic functions are the inverse functions of the hyperbolic functions.

For a given value of a hyperbolic function, the corresponding inverse hyperbolic function provides the corresponding hyperbolic angle. The size of the hyperbolic angle is equal to the area of the corresponding hyperbolic sector of the hyperbola xy = 1, or twice the area of the corresponding sector of the unit hyperbola x² − y² = 1, just as a circular angle is twice the area of the circular sector of the unit circle. Some authors have called inverse hyperbolic functions "area functions" to realize the hyperbolic angles.

Hyperbolic functions occur in the calculations of angles and distances in hyperbolic geometry. It also occurs in the solutions of many linear differential equations (such as the equation defining a catenary), cubic equations, and Laplace's equation in Cartesian coordinates. Laplace's equations are important in many areas of physics, including electromagnetic theory, heat transfer, fluid dynamics, and special relativity.

https://en.wikipedia.org/wiki/Inverse hyperbolic functions

Vertaling van &#39area hyperbolic cosine&#39 naar Russisch