answersLogoWhite

0


Want this question answered?

Be notified when an answer is posted

Add your answer:

Earn +20 pts
Q: How do you describe the points on a three dimensional coordinate space?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

What is the y-intercept of 8 and -9?

17


The Cartesian coordinate system can be used to describe three-dimensional space using three axes instead of two. What are their labels?

x y and z


When the Cartesian coordinate system is used to describe three-dimensional space one needs three axes These axes are typically called the and axes?

x, y, and z


What is the name for a method of representing points in space?

Coordinate Plane


What move does the denominator of the slope describe?

It is the difference between the coordinates of two points in 2-dimensional space, measured in the horizontal direction.


What is the coordinate of 612 after reflection in x-axis?

The coordinate of a point in 1-Dimensional space will remain unchanged through such a reflection.


When the Cartesian coordinate system is used to describe three-dimensional space one needs three axes. These axes are typically called the and axes.?

x, y and z axes.


What are the 3 motions in space?

Space is three dimensional, the three dimensions being length, width, and height. It is possible therefore to describe a motion in space in terms of a three dimensional coordinate system. However, motion also involves time, so you might want to consider a four dimensional system. That enables you to determine not only where something went, but also when, and how rapidly it went there.


Where is the origin of a rectangular coordinate locates?

The origin is located at the point whose coordinates are (0, 0) in 2-dimensional space or (0, 0, 0) in 3-dimensional space.


A boundless three dimensional set of all points?

Space


What is a set of points in a plane that are all the same distance from a given point?

In 2-dimensional space, a circle. In 3-dimensional space, a sphere.


What do all one dimensional and two dimensional objects lie in?

They could need three dimensional space. Although points are 1-dimensional objects, it is easy to have four points that need 3-d space: for example the vertices of a tetrahedron (triangular pyramid). Similarly, skew line will need 3-d space.