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3 cards from this section. Quick, good the night before a test.
What defines a Hermite curve?
Think about what controls the direction of a curve.
Name one application of Bézier curves.
Consider where smoothness and design are important.
What is the primary advantage of using Hermite curves?
Consider what aspect of Hermite curves allows unique shapes.
Bézier curves always remain within:
Think about what control points are doing for the shape.
Given control points for a Bézier curve, derive the equation for a cubic Bézier curve defined by points (0, 0), (1, 2), (3, 3), (4, 1).
Use the properties of combinations and polynomial expansion.
Illustrate the impact of modifying a single control point on a B-spline curve, showing the before-and-after shapes.
Focus on how local adjustments manifest into changes in the curve.
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