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differential adjective

  /ɖɪf(ə)ˈrɛnʃ(ɪ)jəl/ , [dɪfəˈɹənʃəɫ]
  • (mathematics) Of or pertaining to differentiation or the differential calculus.
диференциален
  • Of or pertaining to a difference.
отличителен
  • Dependent on, or making a difference; distinctive.
разграничителен

differentiation noun

  /dəf.əˌɹen.ʃiˈæɪ.ʃən/ , /dɪf.əˌɹen.ʃiˈæɪ.ʃən/ , /dɪf.əˌɹɛn.ʃiˈeɪ.ʃən/ , /ˌdɪf.əˌɹɛn.ʃiˈeɪ.ʃən/
  • (mathematics, calculus) The process of applying the derivative operator to a function; of calculating a function's derivative.
диференциране
  • The act of treating one thing as distinct from another, or of creating such a distinction; of separating a class of things into categories; of describing a thing by illustrating how it is different from something else.
видоизменение, разграничаване, разграничение, раличаване

differentiate verb

  /dəf.əˈɹen.ʃi.æɪt/ , /dɪf.əˈɹen.ʃi.æɪt/ , /dɪf.əˈɹɛn.ʃi.eɪt/ , /ɖɪf(ə)rənʃ(ɪ)ˈjeʈ/ , /ˌdɪf.əˈɹɛn.ʃi.eɪt/
  • (mathematics) To calculate the derivative of a function.
  • (mathematics) To calculate the differential of a function of multiple variables.
  • (transitive, intransitive, often in the, _, passive, biology) To (cause to) go through a process of development called differentiation; to make or become different in form or function.
диференцирам
  • To modify so as to create a difference or distinction.
видоизменям
  • To perceive the difference between things; to discriminate.
отличавам се, разграничавам се
  • To show or be the difference or distinction between things.
различа́вам се

differentiable adjective

  /ˌdɪf.ə(ɹ)ˈɛn.ʃə.bəl/
  • (calculus, not comparable) Having a derivative, said of a function whose domain and codomain are manifolds.
диференцируем
  • (comparable, of multiple items) able to be differentiated; distinguishable, as for example by differing appearance or measurable characteristics.
различим

differential noun

  /ɖɪf(ə)ˈrɛnʃ(ɪ)jəl/ , [dɪfəˈɹənʃəɫ]
  • (calculus) A quantity representing an infinitesimal change in a variable, now only used as a heuristic aid except in nonstandard analysis but considered rigorous until the 20th century; a fluxion in Newtonian calculus, now usually written in Leibniz's notation as \operatorname{d}\!x.
диференциал
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