Question

Use the image to solve the problem below.



The function shown in the graph is:

(1 point)
Responses

Both Even and Odd
Both Even and Odd

Even
Even

Neither Even nor Odd
Neither Even nor Odd

Odd
Odd
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Answer 1

Since I can't see the image, I cannot directly analyze the graph to determine the function's properties. However, I can explain the characteristics of even, odd, and neither functions:

- **Even Function**: A function \( f(x) \) is even if \( f(-x) = f(x) \) for all \( x \) in its domain. The graph of an even function is symmetric about the y-axis.

- **Odd Function**: A function \( f(x) \) is odd if \( f(-x) = -f(x) \) for all \( x \) in its domain. The graph of an odd function is symmetric about the origin.

- **Neither Even Nor Odd**: If a function does not satisfy the criteria for being even or odd, it is classified as neither.

To classify the function based on the graph, check for symmetry about the y-axis (for even) and the origin (for odd). If it doesn't fit either of those descriptions, then it is neither.

If you can describe the graph or its specific features, I would be glad to help classify the function!