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Subsections
Point
- Point[line]
- Point on line
- Point[conic]
- Point on conic section (e.g. circle, ellipse, hyperbola)
- Point[function]
- Point on function
- Point[vector]
- Point on vector
- Point[point P, vector v]
- Point P + v
Midpoint
- Midpoint[point A, point B]
- Midpoint of A and B
- Midpoint[segment]
- Midpoint of segment
Center
- Center[conic]
- Center of a conic section (e.g. circle, ellipse, hyperbola)
Focus
- Focus[conic]
- (All) foci of a conic section
Vertex
- Vertex[conic]
- (All) vertices of a conic section
Centroid
- Centroid[polygon]
- Centroid of a polygon
Intersect
- Intersect[line g, line h]
- Intersection point of lines g and h
- Intersect[line g, conic c]
- All Intersection points of g and c (max. 2)
- Intersect[line g, conic c, number n]
- n-th intersection point of g and c
- Intersect[conic c, conic d]
- All intersection points of c and d (max. 4)
- Intersect[conic c, conic d, number n]
- n-th intersection point of c and d
- Intersect[polynomial f, polynomial g]
- All intersection points of f and g
- Intersect[polynomial f, polynomial g, number n]
- n-th intersection point of f and g
- Intersect[polynomial f, line g]
- All intersection points of f and g
- Intersect[polynomial f, line g, number n]
- n-th intersection point of f and g
- Intersect[function f, function g, point A]
- Intersection point of f and g with initial value A (for Newton's method)
- Intersect[function f, line g, point A]
- Intersection point of f and g with initial value A (for Newton's method)
Root
- Root[polynomial f]
- All roots of polynomial f (as points)
- Root[function f, number a]
- One root of function f with initial value a (Newton's method)
- Root[function f, number a, number b]
- One root of function f with on interval [a, b] (regula falsi)
Extremum
- Extremum[polynomial f]
- All local extrema of polynomial f (as points)
InflectionPoint
- InflectionPoint[polynomial f]
- All inflection points of polynomial f
Next: Vector
Up: Commands
Previous: Angle
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Markus Hohenwarter, 2005-03-15