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In polar coordinates, the derivative involves both the radial \(r\) and angular \(\theta\) components. The rate of change of the Cartesian coordinates \(x\) and \(y\) is calculated using the product rule, accounting for changes in both \(r\) and \(\theta\) with respect to time.
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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