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  2. For business economics
  3. Chapter 1: Functions of one variable
  4. Exponential and logarithmic functions
  5. Exponential functions

Exponential functions

Definition: A function of the form
\[
y(x)=a^x,
\]
where $a$ ($a \neq 1)$ is a positive number, is called an exponential function with base $a$.

Remark: For $a=1$ we get the function $y(x)=1^x=1$ for all $x$.

Example: $y(x)=5^x$ is an example of an exponential function.

‹ Vorige paginaExponential and logarithmic functions
Volgende paginaExtra explanation: base ›
Wiskunde Mathematics for business economics leeromgeving

 

  • Chapter 1: Functions of one variable
    • Definitions
    • Power functions and polynomial functions
    • Exponential and logarithmic functions
      • Exponential functions
        • Extra explanation: base
        • Extra explanation: base e
        • Exercise
      • Properties exponential functions
      • Feature exponential functions
      • Logarithmic functions
      • Relation logarithmic and exponential functions
      • Properties logarithmic functions
      • Feature logarithmic functions
      • Change base
    • Applications
  • Chapter 2: Differentiation of functions of one variable
  • Chapter 3: Functions of two variables
  • Chapter 4: Differentiation of functions of two variables
  • Chapter 5: Optimization
  • Chapter 6: Areas and integrals

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