The word concave means curving in or hollowed inward. The term is most commonly used to refer to: Image File history File links Convex_polygon_illustration2. ... Image File history File links Convex_polygon_illustration2. ...
Concave lens, a lens with inward-curving (concave) surfaces.
In addition, the term concave upwards is used for convex functions, and concave downwards for concave functions. A lens. ... In geometry, concavity is a property of certain geometric figures, and in calculus, a property of certain graphs of functions. ... In calculus, a differentiable function f is convex on an interval if its derivative function f ′ is increasing on that interval: a convex function has an increasing slope. ... In mathematics, an object is convex if for any pair of points within the object, any point on the straight line segment that joins them is also within the object. ... In mathematics, convex function is a real-valued function f defined on an interval (or on any convex subset C of some vector space), if for any two points x and y in its domain C and any t in [0,1], we have Convex function on an interval. ... In calculus, a differentiable function f is convex on an interval if its derivative function f ′ is increasing on that interval: a convex function has an increasing slope. ...
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Look up Concave in Wiktionary, the free dictionary.
Christian is dumb and gay. Look up convex in Wiktionary, the free dictionary. ... Image File history File links Disambig_gray. ... Wikipedia does not have an article with this exact name. ... Wiktionary (a portmanteau of wiki and dictionary) is a multilingual, Web-based project to create a free content dictionary, available in over 150 languages. ...
Concavity is a geometric term which describes a curve.
In calculus, a graph is concave upward if the derivative, f '(x) (of the function, f(x) being graphed) is increasing upon an interval; a graph is concave downward if the derivative is decreasing.
The "bottom" of a concave downward slope will have a point known as the minimal extremum; the "apex" of a concave upward slope will have a point known as the maximal extremum.
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