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Track completion6 conceptsMath4 checkpoints140 minNot started

Complex and Parametric Motion is still in progress

Start with complex numbers as points on one plane, turn that plane into unit-circle and polar-coordinate geometry, deepen that same bench into trig identities and inverse-angle reasoning, then carry the coordinate language into motion traced from x(t) and y(t).

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Complex points on a planeUnit-circle and polar geometryTrig identities from one pointQuadrant-aware inverse trigPath vs traversal

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