i's asimetric division of a segment or an angle
Yes and they will intersect at right angles
bisecting
Yes and they will intersect at right angles
90 degrees
The final step in bisecting a line segment is to draw a line through the two intersection points of the arcs created from each endpoint. This line should intersect the original segment at its midpoint, effectively dividing the segment into two equal parts. You can then label this midpoint if necessary.
Yes and they will intersect at right angles
Yes and they will intersect at right angles
a secant
bisecting
Yes and they will intersect at right angles
90 degrees
So that the arcs constructed are at midpoint of the line segment to be bisected.
The final step in bisecting a line segment is to draw a line through the two intersection points of the arcs created from each endpoint. This line should intersect the original segment at its midpoint, effectively dividing the segment into two equal parts. You can then label this midpoint if necessary.
No, a plane cannot bisect a line segment in an infinite number of points. A plane can intersect a line segment at most at a single point if it is not parallel to the segment, or it can coincide with the segment, in which case it intersects at all points along that segment. However, the concept of "bisecting" typically refers to dividing into two equal parts at a single point, which cannot result in an infinite number of bisecting points.
It works out as: 2x+y-16 = 0
When the two endpoints of a line segment are folded to line up, a perpendicular bisector of the segment is constructed. This line divides the original segment into two equal parts at a right angle. The point where the endpoints meet forms a new point along the bisector, effectively bisecting the segment into two congruent segments.
No, it is not.