Creates a quadratic Bézier curve that transitions smoothly between first and the last control point.
A quadratic Bézier curve is defined by this equation: F(t) = controlPoint0 * (1-t)^2 + 2(1-t) * t * controlPoint1 + controlPoint2 * t^2
At t=0 the function evaluates to controlPoint0 At t=1 the function evaluates to controlPoint2
For other values between 0 and 1, the function will evaluate to a quadratic curve tending to controlPoint1.
The coordinate reference in which the Bézier curve is defined
The first control point that is the start of the Bézier curve
The second control point
The third control point that is the end of the Bézier curve
2024.1
Creates a quadratic Bézier curve that transitions smoothly between first and the last control point.
A quadratic Bézier curve is defined by this equation:
F(t) = controlPoint0 * (1-t)^2 + 2(1-t) * t * controlPoint1 + controlPoint2 * t^2
At t=0 the function evaluates to controlPoint0
At t=1 the function evaluates to controlPoint2
For other values between 0 and 1, the function will evaluate to a quadratic curve tending to controlPoint1.