Determining If a Polynomial Function is Even or Odd

👉 Learn how to determine if a function is even or odd. A function is even if the graph of the function is symmetrical about the y-axis, or a function is even if f(x) = f(-x). A function is odd if the graph of the function is symmetrical about the origin, or a function is odd if f(-x) = -f(x).

To determine if a function is even or odd, you substitute -x for x in the function, if the resulting function is the same as the original function, then the function is even. If the resulting function is the negative of the original function, then the function is odd. If the resulting function is neither equal to the original function or the negative of the original function, then the function is neither even or odd.

Organized Videos:
✅ Characteristics of Functions
✅ Is the Function Even or Odd | Rational
✅ Is the Function Even or Odd | Polynomial
✅ Is the Function Even or Odd | Radical
✅ Is the Function Even or Odd | Learn About
✅ When is the Function Increasing Decreasing or Neither
✅ How to Find the Extrema on a Graph
✅ Describe the Characteristics of a Graph
✅ Describe the Transformations of a Graph
✅ Describe the Transformations of a Graph

Connect with me:

#functions #brianmclogan

[mightymaxglitches]

Thank you, this is such a great way to determine even, odd, or neither for functions. I have a calculus summer class. I'm going to need all the help I can get. Much appreciated