answersLogoWhite

0

It is called the intersection of the two figures.

User Avatar

Wiki User

7y ago

What else can I help you with?

Related Questions

Set of points that two or more geometric figures have in common?

Intersection.


The set of points that two or more geometric figures have in common?

hahaha there is no answer...gotcha ya...of course there is an answer but i have no idea what it is!


What geometric figures are modeled by the stars?

Points are modeled by stars.


What is the basic building block of all geometric figures?

The most basic building block of all geometric figures is simply the point. A point has no size or dimension but it does have a location. Lines are made up of a series of points.


Why is analytic geometry so important?

The analytic geometry was developed by French mathematician and philosopher Rene Descartes as a new branch of mathematics which unified the algebra and geometry in a such way that we can visualize numbers as points on a graph, equations as geometric figures, and geometric figures as equations.


Is the set of points two or more figures have in common?

Their intersection.


What is a set of points that two or more plane figures have in common?

Intersection


True or false Points are geometric objects with no dimensions?

True. Points are geometric objects with no dimensions.


What is The set of all points that two figures have in common?

Intersection Ad Muncher


The set of points that two or more plane figures have in common?

intersection Just kiding or maybe


How many does a point have?

Geometric points are dimensionless.


Which geometric object is defined as the set of all points in a Plane that are equidistant from 2 points?

The geometric object defined as the set of all points in a plane that are equidistant from two points is called the perpendicular bisector. This line is perpendicular to the segment joining the two points and bisects it, meaning it divides the segment into two equal parts. Any point on this line has the same distance to both of the original points.