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A geometric solid may exist in three-dimensional space?
true
In geometry a solid may exist in three-dimensional space?
true
How many dimensions in a cone?
A cone needs a three dimensional space in which to exist but it's not a solid, it's a two dimensional surface.
What is a three dimensional figure with a circular base and surface that comes to a point?
Cone
How would you represent a point in a three dimensional Cartesian?
You would need three points. (x,y,z)
Three-dimensional geometric figure?
Yes, it does exist.
A geometric solid may exist in three-dimensional space?
true
In geometry a solid may exist in three-dimensional space.?
true
In geometry a solid may exist in three-dimensional space?
true
Do two dimensional statues exist?
The term "statue" is used for three-dimensional works of art. Of course, two-dimensional works of art exist, but they are not usually called "statues".
What is an three point dimensional 3D?
A 3D triangle
Three dimensional shape?
There are a number of three dimensional shapes. These include the cube, the square pyramid, the prism, as well as the rhombohedron.
The point where three or more edges meet on a three dimensional figure?
vertex
How many dimensions in a cone?
A cone needs a three dimensional space in which to exist but it's not a solid, it's a two dimensional surface.
What three things are represented by a plane?
A plane is the two-dimensional analogue of a point (zero dimensions), a line (one dimension) and three-dimensional space.
What is three dimensional things?
Three-dimensional things are objects that have height, width, and depth. They exist in physical space and have the ability to be viewed from multiple angles. Examples include a cube, sphere, and pyramid.
How would the point where a ray intersects a three dimensional triangular plane be determined?
Presumably, the "three dimensional triangular plane" is actually a two dimensional plane which is "tilted" with respect to the axes. The point of intersection is simply the coordinates of the solution to the simultaneous equations for the line and the plane.
