An object is moving counter-clockwise along a circle with the centre at the origin. At \(t=0\) the object is at point \(A(0,5)\) and at \(t=2\pi\) it is back to point \(A\) for the first time.

A worksheet on differentiating functions that are defined parametrically. Detailed solutions are included. Master differentiating parametric equations with this comprehensive, print-and-go A-Level ...

In this PowerPoint, we introduce an alternative way of describing the coordinates of the points on the graph of a curve. We explain the relation between the parametric equations of a curve and the ...

There are some amazing math artworks on Wolfram Alpha. I was captivated by parametric equations that draw the faces of well known people and all using a few Sin functions. How is this achieved? It ...