Overslaan en naar de inhoud gaan
Home

Hoofdnavigatie

  • Home
  • Wiskunde is overal
Geef de woorden op waarnaar u wilt zoeken.
  1. Home
  2. For business economics
  3. Chapter 2: Differentiation of functions of one variable
  4. Chain rule
  5. Chain rule

Chain rule

Introduction: Many composite functions can be differentiated without splitting the function into two parts. If this is not possible, you must use the chain rule.

Rule: Let $y(x) = u(v(x))$ be a Composite function. Then:
$$ y'(x) = u'(v(x)) \cdot v'(x).$$

‹ Vorige paginaExercise
Volgende paginaExtra explanation: special cases ›
Wiskunde Mathematics for business economics leeromgeving

 

  • Chapter 1: Functions of one variable
  • Chapter 2: Differentiation of functions of one variable
    • Derivative
    • Rules of differentiation
    • Applications 1
    • Chain rule
      • Composite function
      • Chain rule
        • Extra explanation: special cases
        • Example 1
        • Example 2 (film)
        • Exercise 1
        • Exercise 2
        • Exercise 3
        • Exercise 4
        • Exercise 5
        • Exercise 6
        • Exercise 7
        • Exercise 8
    • Inverse function
    • Applications 2: Elasticity and inverse
  • Chapter 3: Functions of two variables
  • Chapter 4: Differentiation of functions of two variables
  • Chapter 5: Optimization
  • Chapter 6: Areas and integrals

Footer-menu

  • Cookiebeleid en privacy
  • Disclaimer
Wiskunde D leeromgeving