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TL;DR: Polar curves don’t give you dy/dx directly, but you can still find the slope of the tangent line. Convert to parametric form using x equals r cosine theta and y equals r sine theta, then apply the parametric derivative formula. The slope works out to r-prime sine theta plus r cosine theta, all divided […]
Parametric equations represent a relationship between variables in terms of a third variable, typically called a parameter (often denoted as \( t )\). In this case, the variables \( x \) and \( y \) are expressed as functions of \( t \), rather than directly as functions of each other.
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