Ask Question
17 April, 07:44

Algebraically determine whether the function j (x) = x^4-3x^2-4 is odd even or neither

+1
Answers (1)
  1. 17 April, 08:12
    0
    We have the following definitions:

    A function is even if, for each x in the domain of f, f ( - x) = f (x)

    A function is odd if, for each x in the domain of f, f ( - x) = - f (x)

    Let's see the given function:

    j (x) = x ^ 4-3x ^ 2-4

    j (-x) = ( - x) ^ 4-3 (-x) ^ 2-4

    Rewriting:

    j (-x) = (x) ^ 4-3 (x) ^ 2-4

    j (-x) = j (x)

    Answer:

    The function is even
Know the Answer?
Not Sure About the Answer?
Find an answer to your question 👍 “Algebraically determine whether the function j (x) = x^4-3x^2-4 is odd even or neither ...” in 📗 Mathematics if the answers seem to be not correct or there’s no answer. Try a smart search to find answers to similar questions.
Search for Other Answers