Symmetric
symmetric (get it right)
A figure is symmetric about a line of symmetry if it can be folded along that line, and both halves match perfectly. This means that for every point on one side of the line, there is a corresponding point at the same distance on the opposite side. Additionally, you can check symmetry by reflecting points across the line; the reflected points should lie on the figure itself. If both conditions are satisfied, the figure is symmetric about the line.
The shape descibed is not a symmetric figure. If it is folded on the diagonal line described, then the corners would stick off the sides. If the question is implying that they want to fold it in a differant way, then it would not be symmetrical because of the line. The line would not be in the place on both sides.
A pattern that can be folded to form a three-dimensional figure is known as a net. For example, a net for a cube consists of six square faces arranged in a way that allows them to be folded up to create the cube. Each face is connected by edges, and when folded along these edges, the flat pattern transforms into the three-dimensional shape. Other examples include nets for pyramids, prisms, and other polyhedra.
Symmetric
symmetric (get it right)
A figure is symmetric about a line of symmetry if it can be folded along that line, and both halves match perfectly. This means that for every point on one side of the line, there is a corresponding point at the same distance on the opposite side. Additionally, you can check symmetry by reflecting points across the line; the reflected points should lie on the figure itself. If both conditions are satisfied, the figure is symmetric about the line.
The shape descibed is not a symmetric figure. If it is folded on the diagonal line described, then the corners would stick off the sides. If the question is implying that they want to fold it in a differant way, then it would not be symmetrical because of the line. The line would not be in the place on both sides.
world war 2
Folded rock layers create monoclines, synclines and anticlines.
A pattern that can be folded to form a three-dimensional figure is known as a net. For example, a net for a cube consists of six square faces arranged in a way that allows them to be folded up to create the cube. Each face is connected by edges, and when folded along these edges, the flat pattern transforms into the three-dimensional shape. Other examples include nets for pyramids, prisms, and other polyhedra.
They are called fold lines or perforated lines. They indicate where the paper should be folded or torn.
To determine the unique cube that can be formed by folding a particular shape, we need to analyze its net. A net is a two-dimensional figure that can be folded to create a three-dimensional object. In the case of a cube, the only valid net that can be folded into a cube consists of six connected squares. If the net provided adheres to this configuration, it can be folded to create a cube; otherwise, it cannot form a cube.
The net of a 2 dimensional shape can be folded into a 3 dimensional shape
The net of a cube
axis of symmetry