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In this problem, we wish to find dydx via implicit differentiation, where we have an equation x squared plus y cube equals y.
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This question challenges our understanding of differentiation.
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In particular, as the question suggests, implicit differentiation for which you must have the following knowledge.
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We assume y is a differential function for x.
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So as an example, d, d, d, d, x, y, to the n, and n.
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Y to the n minus 1, d, d, x...