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To bisect is to cut or divide into halves. A bisecting line would then be a line that divides another line in half or a line that divides an angle in half.

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10y ago

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What are besicting line?

a bisecting line is a line that divides something into halves.


What divides angels and line segments in half?

A bisecting line.


What is the technical name for the dividing line in linear symmetry?

Bisecting the line.


A line that divides a line segment into 2 congruent parts?

bisecting


What is a line segment bisecting a circle or sphere?

a secant


What is the name of straight line bisecting a circle?

A diameter bisects a circle.


The action of cuting something into two equal parts?

Bisecting or identifying a line of symmetry.


What is a bisectrix?

A bisectrix is the line bisecting the angle between the optic axes of a biaxial crystal.


What is the final step in bisecting a line segment?

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.


What can be said of points lying on the line through the origin bisecting the 1stquadrant and 3rd quadrant?

y=x


How many lines of symytrey does a hexagon have?

6. 3 bisecting opposite sides, and 3 bisecting opposite verticies. Its only 6 lnes, not 6.3 yep i dont think that u can even get .3 of a line.


Why is it important for bisecting and squaring a line?

Bisecting and squaring a line are fundamental concepts in geometry that allow for precise construction of shapes and angles. Bisecting a line ensures that it is divided into two equal parts, which is essential for creating symmetrical designs and understanding the properties of geometric figures. Squaring a line, on the other hand, involves creating a right angle, which is crucial for establishing perpendicular relationships in construction and design. Together, these techniques form the basis for more complex geometric constructions and applications in various fields, including engineering and architecture.