If you were ONLY given the graph of the function, how could you determine if the function was even, odd, or neither? Use at least two sentences to support your answer. Question 4

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To determine if the function is even, odd, or neither from its graph, first check for y-axis symmetry—if you can reflect the graph across the y-axis and it remains unchanged, then the function is even. Next, check for origin symmetry—if rotating the graph 180 degrees about the origin leaves it unchanged, the function is odd; if neither symmetry condition holds, then the function is neither even nor odd.
To determine if a function is even, odd, or neither from its graph, check for y-axis symmetry: if reflecting the graph across the y-axis leaves it unchanged, the function is even. If rotating the graph 180 degrees about the origin leaves it unchanged, the function is odd. If neither symmetry is present, the function is neither even nor odd.

If you were ONLY given the graph of the function, how could you determine if the function was even, odd, or neither? Use at least two sentences to support your answer. Question 4

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