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Derivare

Derivare

Properties2
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aliasesderivare

20 lug 20261 min read

Skill — Derivare.

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42 · 43

Linked atoms

25 linked atoms.

42 Derivate

  • Catalogue of composite derivatives
  • x)
  • Circle diagram — three links
  • Circular sector of minimum perimeter
  • Composition with an inner product rule
  • Cylindrical can of minimum surface area
  • Derivative of (1+x²) to the tenth
  • Derivative of arctan(√x)
  • Derivative of e to the cos(2x)
  • Derivative of ln of the absolute value of x
  • Derivative of ln(sin(x³))
  • Derivative of the inverse function
  • Derivative of the quotient eˣ over (x²+1)
  • Derivative of x³ ln x
  • Differentiability of x·∛x
  • Higher-order derivatives
  • Linearity, product and quotient
  • N cells in series — maximum current
  • Table of fundamental derivatives
  • The chain rule in Leibniz notation
  • The circle diagram method

43 Studio di funzione

  • Absolute maxima and minima on an interval
  • Complete study of sin x · e^{-cos x}
  • Concavity and inflection point of a rational function
  • Necessary condition for an extremum

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Backlinks

  • Table of fundamental derivatives
  • Linearity, product and quotient
  • The circle diagram method
  • Circle diagram — arctan(1/x)
  • Circle diagram — three links
  • Composition with an inner product rule
  • Catalogue of composite derivatives
  • The chain rule in Leibniz notation
  • Derivative of the inverse function
  • Higher-order derivatives
  • Circular sector of minimum perimeter
  • N cells in series — maximum current
  • Cylindrical can of minimum surface area
  • Derivative of x³ ln x
  • Differentiability of x·∛x
  • Derivative of the quotient eˣ over (x²+1)
  • Derivative of ln(sin(x³))
  • Derivative of e to the cos(2x)
  • Derivative of arctan(√x)
  • Derivative of (1+x²) to the tenth
  • Derivative of ln of the absolute value of x
  • Necessary condition for an extremum
  • Absolute maxima and minima on an interval
  • Concavity and inflection point of a rational function
  • Complete study of sin x · e^{-cos x}