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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
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.
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
In geometry a solid may exist in three-dimensional space true or false?
The correct answer would be true. Hope this helps!!
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.
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.
What is a space figure in geometry?
A space figure is a figure or shape in 3-dimensional space. It could be solid but it need not be: for example, it could be a wriggly line drawn on the surface of a sphere.
Why don't parallel lines exist in elliptical geometry?
Elliptical geometry is a non-Euclidean geometry. The parallel postulate of Euclidean geometry was replaced by the statement that through any point in the plane, there exist no lines parallel to a given line. A consistent geometry - of a space with positive curvature - was developed on that basis.It is, therefore, by definition that parallel lines do not exist in elliptical geometry.
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.
