No.
Letters that can form 1 or 2 polygons with an additional line segment typically include those with straight edges and closed shapes. For example, the letter "A" can be viewed as a triangle (polygon) with an extra line segment forming the crossbar. Similarly, the letter "H" can be seen as two rectangles (polygons) connected by a line segment. Other letters like "O" and "C" could also be adapted creatively to fit this criterion.
Exactly one. No more, no less.
It is a 5 sided shape with the properties that any line segment between two vertices of the pentagon remain in the boundaries of that pentagon. It generalizes to polygons.
Polygons are defined as two-dimensional shapes with straight sides that are fully closed. The simplest polygon is the triangle, which has three sides. Any shape with fewer than three sides is either a single point (0 sides) or a line segment (2 sides), neither of which can form a closed shape, thus establishing that polygons must have at least three sides.
Yes, a convex shape curves outward. In geometry, a shape is considered convex if, for any two points within the shape, the line segment connecting them lies entirely within the shape. This property ensures that a convex shape does not have any indentations or "inward" curves. Examples of convex shapes include circles, ellipses, and regular polygons.
This is true.
true
This is false. The statement would be true for regular polygons, but not all polygons are regular.
No. Only regular polygons can be constructed from the same segment.
Polygons
Letters that can form 1 or 2 polygons with an additional line segment typically include those with straight edges and closed shapes. For example, the letter "A" can be viewed as a triangle (polygon) with an extra line segment forming the crossbar. Similarly, the letter "H" can be seen as two rectangles (polygons) connected by a line segment. Other letters like "O" and "C" could also be adapted creatively to fit this criterion.
So that the arcs constructed are at midpoint of the line segment to be bisected.
True
Exactly one. No more, no less.
Deletion: loss of a chromosomal segment. Duplication: repetition of a chromosomal segment. Inversion: reversal of a chromosomal segment. Translocation: movement of a chromosomal segment to a new location on a different chromosome.
That is a line segment that is "skewed up". It doesn't work right. It gets tossed in the heap that becomes other / lesser polygons and such and may even become a dreaded "circle".
This is the definition of a line segment. They are used in constructing two-dimensional polygons.