dériver - definizione. Che cos'è dériver
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In questa pagina puoi ottenere un'analisi dettagliata di una parola o frase, prodotta utilizzando la migliore tecnologia di intelligenza artificiale fino ad oggi:

  • come viene usata la parola
  • frequenza di utilizzo
  • è usato più spesso nel discorso orale o scritto
  • opzioni di traduzione delle parole
  • esempi di utilizzo (varie frasi con traduzione)
  • etimologia

Cosa (chi) è dériver - definizione


derivative         
  • ''x'' {{=}} 0}} since the tangent slopes do not approach the same value from the left as they do from the right.
  • This function does not have a derivative at the marked point, as the function is not continuous there (specifically, it has a [[jump discontinuity]]).
  • The derivative at different points of a differentiable function. In this case, the derivative is equal to:<math>\sin \left(x^2\right) + 2x^2 \cos\left(x^2\right)</math>
OPERATION IN CALCULUS
Derivative (calculus); Differentation; Derviative of a function; Derivative of a function; Differentiation (calculus); Derivied; Ordinary derivative; First derivative; Instantaneous rate of change; Derivative (mathematics); Derivative (function); Fourth derivative; Fifth derivative; Differentiation (mathematics); Deriviative; F'(x); Derivitive; Higher derivative; Derivitives; Strong derivative; Definition of the derivative; Prime notation; Alternate definition of derivative; Instantaneous velocities; Instantaneous rates of change; Derative; 2nd derivative; Derivation (calculus); Order of derivation; First-order derivative expression; Second-order derivative expression; Higher-order derivative; Derivative (math); First-order derivative; Order of derivative; Derivative order
a.
Derived.
derivative         
  • ''x'' {{=}} 0}} since the tangent slopes do not approach the same value from the left as they do from the right.
  • This function does not have a derivative at the marked point, as the function is not continuous there (specifically, it has a [[jump discontinuity]]).
  • The derivative at different points of a differentiable function. In this case, the derivative is equal to:<math>\sin \left(x^2\right) + 2x^2 \cos\left(x^2\right)</math>
OPERATION IN CALCULUS
Derivative (calculus); Differentation; Derviative of a function; Derivative of a function; Differentiation (calculus); Derivied; Ordinary derivative; First derivative; Instantaneous rate of change; Derivative (mathematics); Derivative (function); Fourth derivative; Fifth derivative; Differentiation (mathematics); Deriviative; F'(x); Derivitive; Higher derivative; Derivitives; Strong derivative; Definition of the derivative; Prime notation; Alternate definition of derivative; Instantaneous velocities; Instantaneous rates of change; Derative; 2nd derivative; Derivation (calculus); Order of derivation; First-order derivative expression; Second-order derivative expression; Higher-order derivative; Derivative (math); First-order derivative; Order of derivative; Derivative order
[d?'r?v?t?v]
¦ adjective
1. chiefly derogatory imitative of the work of another artist, writer, etc.
2. (of a financial product) having a value deriving from an underlying variable asset.
¦ noun
1. something which is derived from another source.
2. (often derivatives) Finance a derivative future, option, or other financial product.
3. Mathematics an expression representing the rate of change of a function with respect to an independent variable.
Derivatives
derivatively adverb
Origin
ME: from Fr. derivatif, -ive, from L. derivativus, from derivare (see derive).
Derival      
·noun Derivation.