The construction that involves connecting two arcs on opposite sides of a segment is known as the "arc method" or "compass construction." This technique typically starts with a line segment, and a compass is used to draw arcs from each endpoint of the segment, ensuring the arcs intersect above and below the segment. The intersection points of these arcs are then connected to form a geometric shape, such as a triangle or a perpendicular bisector. This method is commonly used in various geometric constructions.
It is an altitude.
No, a segment is not necessarily perpendicular. A segment is simply a straight line connecting two points. A perpendicular segment would be a segment that forms a right angle with another segment or line.
Draw a straight line segment connecting two opposite corners of one of the rectangular faces (a diagonal).
hypotenuse
That would be the height when determing the area of the triangle. A= 1/2 base x height
Construction of a segment bisector a+
It is an altitude.
In geometry, a perpendicular segment that connects a vertex to its opposite side is the altitude of a triangle. Triangles have three altitudes, according to this definition for altitude.
No, a segment is not necessarily perpendicular. A segment is simply a straight line connecting two points. A perpendicular segment would be a segment that forms a right angle with another segment or line.
you cant awnser that question its not possible * * * * * The answer is a MEDIAN.
Draw a straight line segment connecting two opposite corners of one of the rectangular faces (a diagonal).
hypotenuse
That would be the height when determing the area of the triangle. A= 1/2 base x height
3
In a polygon, a line segment that connects two vertices is an edge, but only if they are adjacent. A line segment connecting two non-adjacent vertices is a diagonal.
It is a diagonal line segment
The line segment joining the opposite vertices of a quadrilateral is known as a diagonal. Each quadrilateral has two diagonals, which can be drawn by connecting pairs of non-adjacent vertices. Diagonals help in analyzing the properties of the quadrilateral, such as area and symmetry, and can also be used in various geometric calculations.