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B
0
(t) = 1 − t
B
0
(t) = (1 − t)
2
B
1
(t) = t
B
1
(t) = 2(1 − t)t
B
2
(t) = t
2
B
0
(t) = (1 − t)
3
B
0
(t) = (1 − t)
4
B
1
(t) = 3t(1 − t)
2
B
1
(t) = 4t(1 − t)
3
B
2
(t) = 3t
2
(1 − t)
B
2
(t) = 6t
2
(1 − t)
2
B
3
(t) = t
3
B
3
(t) = 4t
3
(1 − t)
B
4
(t) = t
4
Figure 13.13
Bernstein polynomials of degrees 1-4
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