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The text was updated successfully, but these errors were encountered:
hei
Let's assume the starting point is P_{0}, the ending point is P_{2}
if we still consider using 'rational Bezier' way to express an arc. One quadrant of the unit circle
C(u) = (x(u),y(u)) = (\frac{1-u^{2}}{1+u^{2}},\frac{2u}{1+u^{2}}) 0<=u<=1
Imagine! Please use your imagination. In your head P_{0} = (1, 0), P_{1} = (1, 1), P_{2} = (0, 1) For the weights we have
W(u) = 1 + u^{2} = \sum_{i=0}^{2}B_{i,2}(u)w_{i} = (1-u)^{2}w_{0}+2u(1-u)w_{1}+u^{2}w_{2}
So the Bezier representation (w_{0} = 1, w_{1} = 1, w_{2} = 2)
:) not sure if helpful.
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The text was updated successfully, but these errors were encountered: