answersLogoWhite

0


Best Answer

A set of all points is how various shapes are made in geometry. Lines are sets of points, and so are surfaces. Circles are sets of all points that are a fixed distance from a central point. All geometric shapes are made from sets of all points.

User Avatar

Wiki User

9y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: In geometry what is the set of all points?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

What is the set of all possible points in geometry?

Space


What is collinear in geometry?

It means that a certain set of points are all on the same line.


Can a plane consist of an infinite set of points?

In ordinary geometry (as opposed to affine geometry), a plane MUST consist of an infinite set of points.


What is continuous set of points in geometry?

A continuous curve.


What is interior in geometry?

In a close figure it is the set of points inside the figure.


How can you know if the points is collinear points or non collinear points?

It depends on the context in which the question is asked: whether it is basic geometry, coordinate geometry or vector algebra. If you can draw a single straight line through a set of points they are collinear; if you cannot then they are not.


What has no endpoints but its named by two points?

Geometry my dear Watson! A line. As defined: A set of points continuing in opposite directions.


Geometry What are Two endpointsand all points between them?

A line


Points all in one plane?

Two dimensional geometry.


Do stars in geometry have points?

Yes they do. In geometry, pentacles (stars) have 10 points.


The set of all points collinear to two points?

what is The set of all points collinear to two points?


What is an example of an intersection in math?

The intersection of two or more mathematical objects is the set of all points that are common to all of them. In set theory, that would be the elements in common. In geometry, it would be the set of all points in common. For example, the intersection of two different planes is a line; the intersection of a plane and a cone are the conic sections: circle, ellipse, parabola and hyperbola.