Faster access than browser!Similarities between Arthur E. Kennelly and Hyperbolic function
Arthur E. Kennelly and Hyperbolic function have 2 things in common (in Unionpedia): Complex number, Hyperbolic angle.
Complex number
A complex number is a number that can be expressed in the form, where and are real numbers, and is a solution of the equation.
Arthur E. Kennelly and Complex number · Complex number and Hyperbolic function ·
Hyperbolic angle
In mathematics, a hyperbolic angle is a geometric figure that divides a hyperbola. The science of hyperbolic angle parallels the relation of an ordinary angle to a circle. The hyperbolic angle is first defined for a "standard position", and subsequently as a measure of an interval on a branch of a hyperbola. A hyperbolic angle in standard position is the angle at (0, 0) between the ray to (1, 1) and the ray to (x, 1/x) where x > 1. The magnitude of the hyperbolic angle is the area of the corresponding hyperbolic sector which is ln x. Note that unlike circular angle, hyperbolic angle is unbounded, as is the function ln x, a fact related to the unbounded nature of the harmonic series. The hyperbolic angle in standard position is considered to be negative when 0 a > 1 so that (a, b) and (c, d) determine an interval on the hyperbola xy.
Arthur E. Kennelly and Hyperbolic angle · Hyperbolic angle and Hyperbolic function ·
The list above answers the following questions
- What Arthur E. Kennelly and Hyperbolic function have in common
- What are the similarities between Arthur E. Kennelly and Hyperbolic function
Arthur E. Kennelly and Hyperbolic function Comparison
Arthur E. Kennelly has 36 relations, while Hyperbolic function has 71. As they have in common 2, the Jaccard index is 1.87% = 2 / (36 + 71).
References
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