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Fix spelling mistakes (#122)
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committed by
Mike Kamermans
parent
7e1cefa73f
commit
d395c261bc
@@ -58,7 +58,7 @@ Now, the trick is to turn this expression into something that has binomial coeff
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\end{array}
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\]
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And that's the first part done: the two components inside the parentheses are actually regular, lower order Bezier expressions:
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And that's the first part done: the two components inside the parentheses are actually regular, lower order Bézier expressions:
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\[\begin{array}{l}
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... = n \left (
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@@ -70,7 +70,7 @@ And that's the first part done: the two components inside the parentheses are ac
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\end{array}
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\]
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Now to apply this to our weighted Bezier curves. We'll write out the plain curve formula that we saw earlier, and then work our way through to its derivative:
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Now to apply this to our weighted Bézier curves. We'll write out the plain curve formula that we saw earlier, and then work our way through to its derivative:
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\[\begin{array}{lcl}
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Bézier_{n,k}(t) &=& B_{n,0}(t) \cdot w_0 + B_{n,1}(t) \cdot w_1 + B_{n,2}(t) \cdot w_2 + B_{n,3}(t) \cdot w_3 + ... \\
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