epicycloid

This figure shows the nephroid as an epicycloid in another way.

I believe that history is an involuted epicycloid and not a straight line at all.

The epicycloid is a special kind of epitrochoid.

An epicycloid and its evolute are similar.

The best-known of these is the cardioid, which is an epicycloid with one cusp.

An epicycloid is formed when the rolling circle is outside a master circle.

The properties of the cycloid, can be adapted to the hypocycloid and epicycloid.

The nephroid is also an epicycloid of two cusps.

It is therefore a type of limaçon and can also be defined as an epicycloid having a single cusp.

Both colloid, caudate, and epicycloid, of course.

Epicycloid: The point is on the edge of the circle, which rolls not on a line but on the outside of another circle.

Allows to draw Polygons, Involutes, Hypocycloid, Epicycloid, Rose, Sinusoid from %1 data.

The gear tooth profile is based on the epicycloid and hypocycloid curves, which are the curves generated by a circle rolling around the outside and inside of another circle, respectively.

In geometry, an epicycloid is a plane curve produced by tracing the path of a chosen point of a circle - called an epicycle - which rolls without slipping around a fixed circle.

The special cases of the epicycloid and hypocycloid, generated by tracing the locus of a point on the perimeter of a circle of radius while it is rolled on the perimeter of a stationary circle of radius , have the following properties: