Even and Odd Functions. A Function can be classified as Even, Odd or Neither. This classification can be determined graphically or algebraically. |
College/Alg Trig 2.2 Even and Odd Functions Name: We can classify the graphs of functions as either even, odd, or neither. Even, Odd. |
For each of the following functions, classify each as: even, odd or neither. You must show your work to prove your classification. |
Determine algebraically whether each function is even, odd, or neither. SHOW WORK! 1. y = x³ + x. 3. ODD f(x)=-f(x). 3. (-x)² + (-x) = = (x² + x). |
Even, Odd, or Neither Name: Determine by graphing whether the following functions are even, odd, or neither. 1. f(x)= 4x – 3, 2. f(x)= |
Even functions are symmetric about the y-axis. Graphics remain unchanged when reflected across the y-axis. Graphic 1: Even function y= x4 + x2. |
1.3 Continued Even and Odd Functions. A Function is EVEN if: Graph is symmetric to the yaxis and. Page 2. Prove the function is even. Page 3. A Function is ODD ... |
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