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Inverse trigonometric functions and Principal branch

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Inverse trigonometric functions and Principal branch

Inverse trigonometric functions vs. Principal branch

In mathematics, the inverse trigonometric functions (occasionally also called arcus functions, antitrigonometric functions or cyclometric functions) are the inverse functions of the trigonometric functions (with suitably restricted domains). In mathematics, a principal branch is a function which selects one branch ("slice") of a multi-valued function.

Similarities between Inverse trigonometric functions and Principal branch

Inverse trigonometric functions and Principal branch have 9 things in common (in Unionpedia): Atan2, Branch point, Complex logarithm, Complex plane, Inverse trigonometric functions, Mathematics, Multivalued function, Principal value, Square root.

Atan2

The function \operatorname (y,x) or \operatorname (y,x) is defined as the angle in the Euclidean plane, given in rad, between the positive x-axis and the ray to the Points in the upper half-plane deliver values in points with.

Atan2 and Inverse trigonometric functions · Atan2 and Principal branch · See more »

Branch point

In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred to as a "multifunction" in the context of complex analysis) is a point such that the function is discontinuous when going around an arbitrarily small circuit around this point.

Branch point and Inverse trigonometric functions · Branch point and Principal branch · See more »

Complex logarithm

In complex analysis, a complex logarithm of the non-zero complex number, denoted by, is defined to be any complex number for which.

Complex logarithm and Inverse trigonometric functions · Complex logarithm and Principal branch · See more »

Complex plane

In mathematics, the complex plane or z-plane is a geometric representation of the complex numbers established by the real axis and the perpendicular imaginary axis.

Complex plane and Inverse trigonometric functions · Complex plane and Principal branch · See more »

Inverse trigonometric functions

In mathematics, the inverse trigonometric functions (occasionally also called arcus functions, antitrigonometric functions or cyclometric functions) are the inverse functions of the trigonometric functions (with suitably restricted domains).

Inverse trigonometric functions and Inverse trigonometric functions · Inverse trigonometric functions and Principal branch · See more »

Mathematics

Mathematics (from Greek μάθημα máthēma, "knowledge, study, learning") is the study of such topics as quantity, structure, space, and change.

Inverse trigonometric functions and Mathematics · Mathematics and Principal branch · See more »

Multivalued function

In mathematics, a multivalued function from a domain to a codomain is a heterogeneous relation.

Inverse trigonometric functions and Multivalued function · Multivalued function and Principal branch · See more »

Principal value

In complex analysis, the principal values of a multivalued function are the values along one chosen branch of that function, so that it is single-valued.

Inverse trigonometric functions and Principal value · Principal branch and Principal value · See more »

Square root

In mathematics, a square root of a number a is a number y such that; in other words, a number y whose square (the result of multiplying the number by itself, or) is a. For example, 4 and −4 are square roots of 16 because.

Inverse trigonometric functions and Square root · Principal branch and Square root · See more »

The list above answers the following questions

Inverse trigonometric functions and Principal branch Comparison

Inverse trigonometric functions has 68 relations, while Principal branch has 13. As they have in common 9, the Jaccard index is 11.11% = 9 / (68 + 13).

References

This article shows the relationship between Inverse trigonometric functions and Principal branch. To access each article from which the information was extracted, please visit:

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