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Q: Is it true that a segments bisector will always be congruent to the segment?
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Can a segment bisector create two congruent segments?

By definition, a segment bisector always created two congruent segments.


Which is always true about a bisector of BC?

It Separates BC (Line on top) into two congruent line segments.


Equal segments are always congruent?

true


Does a line segment bisector always be perpendicular to the original irie?

Not sure what an "irie" is. But a bisector does not need to be perpendicular.


If a point lies on the perpendicular bisector of a segment then the point is always equidistant from the endpoints of the segment?

true


True or false are equal segments are always congruent?

If by "equal" you mean "equal in length", yes, that is the same as "congruent".


Must a bisector of a segment always be a perpendicular line?

Not always because the diagonals of a rectangle bisect each other but they are not perpendicular to each other.


If you know two corresponding angle pairs and any one corresponding segment pair are congruent why is that always enough to know the triangles are congruent?

troihjrotihjwy


Is a protractor necessary to construct a perpendicular bisector?

Not always because a perpendicular bisector can be constructed with compasses


Are two segments with the same length congruent?

When applied to two line segments, they are said to be congruent if they are both exactly the same length, but they need not be parallel to each other (they can also bisect each other). Thickness does not matter as lines have no thickness (thickness only applies to shapes). However, it should be noted that rays and lines are not congruent as their lengths are infinite. Rays have no defined end point while lines have neither a start nor an end point defined. Line segments always have both a start and an end point defined.


Is the altitude of a triangle always the perpendicular bisector?

No.


Are the diagonals of a trapezoid always congruent?

the diagonals of a trepazoid always congruent?