It is perpendicular line segment
Perpendicular Bisector
hypotenuse
The altitude is the segment from an angle of a triangle to the side opposite of the angle which is intersected perpendicularly by the altitude., the angle bisector cuts an angle into two congruent angles, and a median forms two congruent line segments.
right angle
The answer letters always rearrange so here are the answers point H is the midpoint of FG line t intersects FG at a right angle Line T is perpendicular to FG
It is perpendicular line segment
Perpendicular Bisector
It is a perpendicular bisector line
It is a perpendicular bisector line
A segment that intersects the midpoint of another segment and is perpendicular to it is known as the "perpendicular bisector." This line segment divides the original segment into two equal parts at the midpoint and forms right angles (90 degrees) with the original segment. The perpendicular bisector has important properties in geometry, particularly in triangle constructions and circumcircles.
It is called a perpendicular bisector.
A segment ray or line that is perpendicular to a segment at its midpoint is known as the perpendicular bisector of that segment. This line divides the segment into two equal parts and forms right angles (90 degrees) with the segment at the midpoint. The perpendicular bisector has the unique property that any point on it is equidistant from the endpoints of the segment.
Because you suck your mother's dick
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.
A line or segment that passes through the midpoint of a side of a triangle and is perpendicular to that side is called a median. The median divides the triangle into two smaller triangles of equal area. It also forms a right angle with the side it intersects, creating a right triangle. This property is important in various geometric proofs and constructions.
hypotenuse
An altitude.