Placing a question mark at the end of a phrase does not make it a sensible question. Try to use a whole sentence to describe what it is that you want answered.
A construction. A construction is a geometric drawing of a figure usually made by a compass and/or a straightedge
Constructions that are impossible using only a compass and straightedge include Trisecting an angle Squaring a circle Doubling a cube
true
No, it is not possible to construct a cube of twice teh volume of a given cube using only a straightedge and a compass.
True APEX :)
A construction. A construction is a geometric drawing of a figure usually made by a compass and/or a straightedge
Perpendicular lines that meet at right angles is one example
Some are possible, others are not.
True
circle
Geometric figures can be drawn using a compass and a straight edge. This is commonly known as ruler and compass construction.
A compass and straightedge construction is a method used in geometry to create figures using only a compass and a straightedge, without the use of measurement tools. The compass is used for drawing circles and arcs, while the straightedge is utilized for drawing straight lines. This technique is foundational in classical geometry, allowing for the construction of various geometric shapes and figures, such as triangles, squares, and angles, based solely on specific geometric principles. Notably, some classical problems, like squaring the circle or doubling the cube, have been proven impossible using only these tools.
Yes, it is impossible to trisect any arbitrary angle using only a compass and straightedge. This was proven in the 19th century as part of the broader study of constructible numbers and geometric constructions. While some specific angles can be trisected through these methods, the general case cannot be solved with just a compass and straightedge.
Constructions that are impossible using only a compass and straightedge include Trisecting an angle Squaring a circle Doubling a cube
true
True -
True