Reg no 082

A Bzier Spline curve is defined by a set of control points Po through Pn. The first and last control points are always the end points of the curve; however, the intermediate control points (if any) generally do not lie on the curve. The sums in the following sections are to be understood as affine combinations, the coefficients sum to 1. You are given the points as given in the Figure 2. There are a total of six (6) points, P will be the first starting point and Po will be the last control point. You are required to visualize the Bezier hull for each point, calculate parametric equation for each line segment and at the end visualize the estimated curve fort P2 - P. t = round RegNo ((P. P2) X (RegNo x 0.0062)) x 100 NOTE: Pay attention. The value of t will always change for each line segment P. P *P: TITITIT Figure 2: Points for Bezier Spline Curve A Bzier Spline curve is defined by a set of control points Po through Pn. The first and last control points are always the end points of the curve; however, the intermediate control points (if any) generally do not lie on the curve. The sums in the following sections are to be understood as affine combinations, the coefficients sum to 1. You are given the points as given in the Figure 2. There are a total of six (6) points, P will be the first starting point and Po will be the last control point. You are required to visualize the Bezier hull for each point, calculate parametric equation for each line segment and at the end visualize the estimated curve fort P2 - P. t = round RegNo ((P. P2) X (RegNo x 0.0062)) x 100 NOTE: Pay attention. The value of t will always change for each line segment P. P *P: TITITIT Figure 2: Points for Bezier Spline Curve