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Assuming that "soils" was meant to be solids, then the answer is "yes".

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In geometry a 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 or false?

The correct answer would be true. Hope this helps!!


In geometry a solid may exist in a plane.?

In geometry, a solid is a three-dimensional object that occupies space, while a plane is a flat, two-dimensional surface. A solid cannot exist entirely within a plane, as it has depth, but it can intersect or project onto a plane. For example, a cube can cast a shadow (a two-dimensional representation) onto a plane, while still being a three-dimensional object. Thus, solids may interact with planes, but they exist in three-dimensional space.


What is the three-dimensional geometry?

It is the study of shapes in 3-dimensional space.


What are lines in geometry?

They are 1-dimensional objects in Euclidean space.


What are the uses of solid geometry?

The study of shapes in three-dimensional space.


What is the area in geometry?

The area of a shape is the amount of 2-dimensional space that it occupies.


Geometry dealing with 3-dimensional figures?

Geometry dealing with 3-dimensional figures is called solid geometry. It involves studying shapes such as cubes, spheres, cylinders, and pyramids in three-dimensional space. Solid geometry includes concepts such as volume, surface area, and properties of these 3D figures.


A geometric solid may exist in three-dimensional space?

true


Which describes a grid motion transformation in geometry?

In 2 dimensional space it is a translation vector which is a 2x1 column vector.


Is it true that Many rules concerning two dimensional geometry have three dimensional analogues?

Yes, it is true that many rules in two-dimensional geometry have three-dimensional analogues. For example, concepts like congruence and similarity can be extended from triangles in a plane to triangular prisms in space. Additionally, properties of shapes, such as the Pythagorean theorem, can be generalized to three dimensions, leading to relationships involving distances between points in space. Overall, the principles of geometry often maintain consistency across dimensions.