Peer Review

It is clear and concise. 

A cubic Bézier curve is a smooth, flexible curve defined by four points: a start point, an end point, and two "control points" that influence the curve's direction and shape. It is expressed using a mathematical formula that uses powers of three to determine the curve's path from the start point, bending toward the control points, and finally arriving at the end point. These curves are fundamental to modern computer graphics, computer-aided design, and animation. This tool is designed to help users visualize Bézier curves. The applet is simple but informative. The interface allows the user to see how cubic Bézier curve is drawn and shows the steps of its construction. The graphical display is very clear and looks like a standard textbook illustration.

It should include some references to discover the application in its multiple fields.

This material promotes conceptual understanding.    

The applet does one thing and does it well. As a support and demonstration tool, instructors can use the site to illustrate textbook examples or explain the concept behind Bezier curve. Students could benefit from visiting the site and spending 20-30 minutes checking their homework or working through a planned worksheet.

The site containing the applet would benefit from a link to some introductory text on vector-functions defined parametrically. Having guided exercises that walk students through the process would also be a big plus. 

This is a very straightforward applet to use. The average user should be able to run it immediately. Because there are very few control fields, users can create a graph quickly.

They can learn on your own pace from this engaging material.

It takes a while for the applet to load. Also, presence of adds is a bit distracting.