In mathematics, an inverse function (or anti-function) is a function that "reverses" anither function: gin the function f applee'd tae an inpit x gies a result o y, then appleein its inverse function g tae y gies the result x, an vice versa, i.e., f(x) = y gin an anerly gin g(y) = x.
References[eedit | eedit soorce]
- Hall, Arthur Graham; Frink, Fred Goodrich (January 1909). "Chapter II. The Acute Angle  Inverse trigonometric functions". Written at Ann Arbor, Michigan, USA. Trigonometry. Part I: Plane Trigonometry. New York, USA: Henry Holt and Company / Norwood Press / J. S. Cushing Co. - Berwick & Smith Co., Norwood, Massachusetts, USA. p. 15. Retrieved 2017-08-12.
[…] α = arcsin m: It is frequently read "arc-sine m" or "anti-sine m," since two mutually inverse functions are said each to be the anti-function of the other. […] A similar symbolic relation holds for the other trigonometric functions. […] This notation is universally used in Europe and is fast gaining ground in this country. A less desirable symbol, α = sin-1m, is still found in English and American texts. The notation α = inv sin m is perhaps better still on account of its general applicability. […]Cite uses deprecated parameter
- Keisler, Howard Jerome. "Differentiation" (PDF). Retrieved 2015-01-24.
- Scheinerman, Edward R. (2013). Mathematics: A Discrete Introduction. Brooks/Cole. p. 173. ISBN 978-0840049421.