a straight line and a circle
False, other geometric objects exist which can be defined as a parrticular locus of points, such as the parabola and the hyperbola.
Drafting is done on a drafting table, with the help of a T-square, a compass, and other such devices.
In constructing a geometric figure, a straightedge or ruler is typically allowed for drawing straight lines, while a compass is used for creating arcs and circles. These tools enable precise constructions based on geometric principles. Other items, such as pencils and erasers, are also commonly used for drafting and refining the figure. However, measurements and calculations using a protractor or measuring tools are generally not permitted in classical geometric constructions.
Not sure. The answer is not "a set" since a set can also refer to collections of abstract concepts (not objects), they can be empty (collections of no objects), the elements of a set need not have anything in common.
The simplest lever can be constructed with a ruler and an eraser. Place the ruler on top of the eraser and you have a lever. Many other objects can perform the same function
An ellipsoid or a toroid or other 3-dimensional objects with more than one "holes". Or simply a ... sphere.
AutoCAD does not support parabolas. You would need to download an AutoLISP routine or approximate the parabola with it's geometric equation and a spline. The downside to an AutoLISP routine is that you do not know how good it is and it might not play nice with other commands.
A "carpenter" is a skilled craftsperson who performed carpentry. Carpenters work with wood to construct, install and maintain buildings, funiture and other objects. -Wikipedia-
You construct a Hexagon by drawing 8 lines that touch each other.
One can get second-hand drafting tables on Amazon and E-bay for cheap. Other websites which offer great quality drafting tables are Wayfair and Hayneedle.
A tensor is a mathematical object that generalizes the concepts of scalars, vectors, and matrices. It can represent relationships between geometric vectors, scalars, and other tensors. In physics and engineering, tensors are used to describe various physical properties and phenomena in a mathematical framework.
The statement is not accurate; while straight lines, circles, and angle bisectors are indeed defined by loci of points, many other geometric objects can also be described this way. For instance, ellipses and parabolas are defined by specific loci of points relative to focal points. Additionally, more complex shapes, such as polygons and curves, can also be defined using the concept of loci, depending on the conditions set for the points. Thus, the locus points idea applies to a broader range of geometric objects than just the ones mentioned.