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Representing a function as an equation allows for precise calculations and easier manipulation, making it easier to analyze and derive properties such as roots or derivatives. However, equations can be less intuitive than graphs, which provide immediate visual insights into a function's behavior, such as trends and discontinuities. Additionally, graphs can highlight relationships and patterns that may be obscured in purely algebraic forms, but they may lack the exactness needed for detailed analysis. Overall, the choice between the two often depends on the context and the specific needs of the analysis.

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