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To construct a segment congruent to a given segment, you typically use a compass and straightedge. First, draw a line segment of the desired length using the given segment as a reference. Place the compass point on one endpoint of the original segment, adjust it to the other endpoint, and then draw an arc. Finally, use the same compass width to create a new arc from a chosen point on the new line, marking the intersection to form the congruent segment.
What else can I help you with?
In the construction of a perpendicular bisector to a given line segment the perpendicular bisector passes through the vertex of two?
equilateral triangles
What is the exactly meaning of segment construction postulate?
on any ray,there is exactly one point at a given distance from the endpoint of the ray
If MV measures 3 cm which other segment must measure 3 cm?
If MV measures 3 cm, then the segment that must also measure 3 cm is the segment that is congruent to MV. In geometric contexts, this often applies to segments that are opposite or corresponding in a given shape, such as in triangles or other polygons where two sides are equal in length. Without additional context, it’s difficult to specify further, but generally, any segment identified as congruent to MV will also measure 3 cm.
If you are given 2 segments segment AB which is equal to the length of 5 and segment CD which is equal to the length of 8 how would you use the congruent segments to construct segment EF which is equa?
To construct segment EF with a length equal to the sum of segments AB (5) and CD (8), first draw segment AB measuring 5 units. Then, from one endpoint of segment AB, use a compass to measure out 8 units to create segment CD. Finally, connect the endpoint of segment CD to the endpoint of segment AB to form segment EF, which will measure 13 units in total.
Does the midpoint of a given line segment must lieon the given line segment?
Yes, the midpoint of a given line segment must lie on the line segment itself. The midpoint is defined as the point that divides the segment into two equal parts, which means it is located directly between the endpoints of the segment. Therefore, by definition, the midpoint is always a point on the line segment.
Which of these is the definition of a perpendicular bisector?
a line or segment that is perpendicular to the given segment and divides it into two congruent segments
Is segment construction postulate and segment addition postulate the same?
No, because Segment Construction Postulate may be use in any rays,there is exactly one point at a given distance from the end of the ray and in Segment Addition Postulate is is you may add only the Lines.
In the construction of a perpendicular bisector to a given line segment the perpendicular bisector passes through the vertices of two?
Equilateral triangles
In the construction of a perpendicular bisector to a given line segment the perpendicular bisector passes through the vertex of two?
equilateral triangles
What is the exactly meaning of segment construction postulate?
on any ray,there is exactly one point at a given distance from the endpoint of the ray
What constructions can be accomplished with paper folding?
Finding the midpoint of a segment Drawing a perpendicular line segment from a given point to a given segment Drawing a perpendicular line segment through a given point on a given segment Drawing a line through a given point parallel to a given line
What constructions can be accomplished paper folding?
Finding the midpoint of a segment Drawing a perpendicular line segment from a given point to a given segment Drawing a perpendicular line segment through a given point on a given segment Drawing a line through a given point parallel to a given line
What constructions can be accomplishments with paper-folding?
Finding the midpoint of a segment Drawing a perpendicular line segment from a given point to a given segment Drawing a perpendicular line segment through a given point on a given segment Drawing a line through a given point parallel to a given line
If MV measures 3 cm which other segment must measure 3 cm?
If MV measures 3 cm, then the segment that must also measure 3 cm is the segment that is congruent to MV. In geometric contexts, this often applies to segments that are opposite or corresponding in a given shape, such as in triangles or other polygons where two sides are equal in length. Without additional context, it’s difficult to specify further, but generally, any segment identified as congruent to MV will also measure 3 cm.
The midpoint of a given line segment must lie on the given line segment?
true
If you are given 2 segments segment AB which is equal to the length of 5 and segment CD which is equal to the length of 8 how would you use the congruent segments to construct segment EF which is equa?
To construct segment EF with a length equal to the sum of segments AB (5) and CD (8), first draw segment AB measuring 5 units. Then, from one endpoint of segment AB, use a compass to measure out 8 units to create segment CD. Finally, connect the endpoint of segment CD to the endpoint of segment AB to form segment EF, which will measure 13 units in total.
Does the midpoint of a given line segment must lieon the given line segment?
Yes, the midpoint of a given line segment must lie on the line segment itself. The midpoint is defined as the point that divides the segment into two equal parts, which means it is located directly between the endpoints of the segment. Therefore, by definition, the midpoint is always a point on the line segment.
