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How do you construct the midpoint of a given line segment by folding paper?
To construct the midpoint of a line segment by folding paper, first, place the line segment horizontally on the paper. Then, fold the paper in half so that the endpoints of the segment meet, ensuring the fold creates a crease that runs perpendicular to the segment. Unfold the paper, and the crease you made will indicate the midpoint of the line segment. You can mark this point for clarity.
What point line ray or segment that intersects a segment at its midpoint called?
It is called a bisector.
What is the triangle midpoint theorum?
Theorem: The line segment connecting the midpoints of two sides of a triangle is parallel to the third side and is congruent to one half of the third side. Proof: Consider the triangle ABC with the midpoint of AB labelled M. Now construct a line through M parallel to BC.
What must you do to construct the midpoint of a segment?
With a straight-edge and a compass:Swing arcs from each end of the segment with the compass (without changing the settings)Connect the intersections of these arcs.The resultant is a perpendicular bisector of the segment.
What does the midpoint formula give you the midpoint of?
it gives you the midpoint of the line segment you use the formula for
Which line ray or line segment is drawn from a triangles vertex to midpoint of the opposite side?
the median is drawn from the vertex to the midpoint of the opposite side
How do you construct the midpoint of a given line segment by folding paper?
To construct the midpoint of a line segment by folding paper, first, place the line segment horizontally on the paper. Then, fold the paper in half so that the endpoints of the segment meet, ensuring the fold creates a crease that runs perpendicular to the segment. Unfold the paper, and the crease you made will indicate the midpoint of the line segment. You can mark this point for clarity.
What of a segment is a line segment or ray that is perpendicular to a segment at its midpoint?
Perpendicular Bisector
What is a line ray or segment that passes through the midpoint of another segment?
A segment bisector
What point line ray or segment that intersects a segment at its midpoint called?
It is called a bisector.
What is a line segments or ray that passes through the midpoint of a side and is perpendicular to the side?
A perpendicular bisector.
To construct the midpoint of a given line segment fold the paper so that the given line segment lies on itself and?
the endpoints lie on each other
Why can't a line or ray have a perpendicular bisector?
Because both lines and rays are infinite in length and thus have no midpoint.
What is a line segment or ray that intersects the midpoint of a line segment at a 90 degrees angle?
Such a line is called a perpendicular bisector.
Mid point of a segment and angle bisector?
Definition of angle bisector:An angle is formed by two rays with a common endpoint. The angle bisector is a ray or line segment that bisects the angle, creating two congruent angles. To construct an angle bisector you need a compass and straightedge.Definition of midpoint:Midpoint of a line segment is the point that is halfway between the endpoints of the line segment. A line segment has only one midpoint. If AB is a line segment and P is the midpoint, then AP = BP =
How will you construct an angle bisector?
First you need a compass.Given: You need to create a ray that makes 2 congruent angles.Given Angle ABC, carry out the following steps to construct the angle bisector.Step 1: Construct a circle with center at B. Label the points F and G where the circle intersects the angle.Step 2: Construct two intersecting circles of equal radii at the points F and G. Label their intersection points K and L.Step 3: Construct Ray BKYou're done! Ray BK bisects Angle ABC.It's a little confusing so it make be easier if you just wanted the video with the drawing.
What is the triangle midpoint theorum?
Theorem: The line segment connecting the midpoints of two sides of a triangle is parallel to the third side and is congruent to one half of the third side. Proof: Consider the triangle ABC with the midpoint of AB labelled M. Now construct a line through M parallel to BC.
