Indifferentiable: meaning, definitions and examples

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indifferentiable

[ ˌɪnˌdɪfəˈrɛnʃiəbl ]

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mathematics

Not capable of being differentiated. Refers to a function that is not differentiable at a particular point.

Synonyms

non-differentiable, not differentiable

Examples of usage

The function f(x) = |x| is indifferentiable at x = 0.
The function f(x) = 1/x is indifferentiable at x = 0.

Translations

Translations of the word "indifferentiable" in other languages:

🇵🇹 não diferenciável

🇮🇳 अभेद्य

🇩🇪 nicht differenzierbar

🇮🇩 tidak dapat dibedakan

🇺🇦 не диференційований

🇵🇱 nierozróżnialny

🇯🇵 区別できない (kubetsu dekinai)

🇫🇷 indifférentiable

🇪🇸 indiferenciable

🇹🇷 ayrıştırılamaz

🇰🇷 구별할 수 없는 (gubyeolhal su eomneun)

🇸🇦 غير قابل للتمييز (ghayr qabil lil-tamyiz)

🇨🇿 nerozlišitelný

🇸🇰 nerozlíšiteľný

🇨🇳 不可区分 (bù kě qū fēn)

🇸🇮 nerazločljiv

🇮🇸 ógreinanlegur

🇰🇿 айырмашылығы жоқ

🇬🇪 განუსხვავებელი (ganuskhvavebeli)

🇦🇿 fərqləndirilməz

🇲🇽 indiferenciable

Word origin

The term 'indifferentiable' is primarily used in the field of mathematics, specifically in calculus and analysis. It describes functions that cannot be differentiated at certain points, leading to discontinuities or sharp changes in the function's behavior. The concept of indifferentiability is crucial in understanding the limitations of differentiability in mathematical functions, providing insights into the behavior of complex functions. The study of indifferentiable functions contributes to the broader understanding of mathematical analysis and the properties of functions in various mathematical contexts.