arc secant

URNurn:iso:std:iso:80000:-2:ed-2:en:item:2-14.12

https://metanorma.github.io/isq-smart/math/part-2-14/t2-14.12
urn:iso:std:iso:80000:-2:ed-2:en:item:2-14.12

ISQ Identifiers

ISO

urn:iso:std:iso:80000:-2:ed-2:en:item:2-14.12

IEC

urn:iec:std:iec:80000-2:2019:::item:2-14.12

Designations

ENarc secant

FRarc sécante

Symbol

arcsec x

Notation systems

AsciiMath

"arcsec "x

LaTeX

\text{arcsec } x

Definition

arcus secant of $x$

arc sécante $x$

$y = arcsec x \Leftrightarrow x = sec y$

(for $0 \leq y \leq π$ , $y \neq π / 2$ )

The function $arcsec$ is the inverse of the function $sec$ with the restriction mentioned above.

$y = arcsec x \Leftrightarrow x = sec y$

(pour $0 \leq y \leq π$ , $y \neq π / 2$ )

La fonction $arcsec$ est la réciproque de la fonction $sec$ avec la restriction ci-dessus.

A mathematical concept as defined in ISO/IEC 80000 Part 2.

isq:t2-14.12

Property	Value
rdf:type	isq:MathConcept smart:TermEntry
dcterms:identifier	2-14.12
skosxl:prefLabel	"arc secant"@en
skosxl:altLabel	""arcsec "x"@en
skos:definition	arcus secant of stem:[x]
skos:note	stem:[y = "arcsec "x <=> x = "sec "y] (for stem:[0 <= y <= pi], stem:[y != pi//2]) The function stem:["arcsec"] is the…
smart:hasBindingnessType	bindingness-type:normative
dcterms:isPartOf	isq:part-2-14