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(a) If the point is on the graph of an even function, what other point must also be on the graph?(b) If the point is on the graph of an odd function, what other point must also be on the graph?

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Key Concepts: Even And Odd Functions Explanation: The graphs of even functions are symmetrical about the y-axis, which means that for any point on the graph, the point will also be on the graph. \nOn the other hand, the graphs of odd functions are symmetrical about the origin, which means that for any point on the graph, the point will also be on the graph. Step by Step Solution: Step 1. For part (a), since is on the graph of an even function, we know that must also be on the graph. Step 2. For part (b), since is on the graph of an odd function, we know that must also be on the graph. Final Answer: For part (a), the point must also be on the graph. For part (b), the point must also be on the graph.
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Question Text
(a) If the point is on the graph of an even function, what other point must also be on the graph?(b) If the point is on the graph of an odd function, what other point must also be on the graph?
TopicAll Topics
SubjectAP Calculus BC
ClassClass 11
Answer TypeText solution:1