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This is called the locus.
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∙ 13y ago
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The set of all points collinear to two points?
what is The set of all points collinear to two points?
A special set of points in a flat surface?
a set of points on a flat surface?
What is a boundless 3 dimensional set of all points called?
Space is a boundless, three dimensional set of all points. Collinear is a set of points that are all on the same line and is 3 or more points.
A set of three or more points not on the same line are points?
A set of three points not on the same line are points that define a unique plane.more than three points not on a plane are in a space (volume).
A line is the set of all points that have what distances from how many points?
Two points.
What is a locus of points equidistant from a point?
A locus of points is just the set of points satisfying a given condition. The locus of points equidistant from a point is a circle, since a circle is just a set of points which are all the same distance away from the center
Math problems what is a set of points forming a straight path extending?
It is the set of points satisfying a linear equation.
What is a set of points that satisfy particular condition?
locus
What is The set of points that satisfy a given condition?
locus
Set of all points that meet a stated condition?
Locus
A set of all points that meet a stated condition?
A locus.
Set of points that satisfies a given condition?
It is called a locus (plural = loci).
What is locus in terms of mathematics?
It the set of all points which satisfy some given condition.
What is Loci in terms of math?
That's the plural of locus - the set of all points that satisfy some condition.
What does loci mean in mathematic terms?
Plural of locus, or position. The term is often used for a set of points, for example, a line, a circle - all the points (positions) that satisfy a certain condition.
The set of all points collinear to two points?
what is The set of all points collinear to two points?
Is a segment on infinitive set of points?
No, but is an infinite set of points.
