How can you check if a segment is a perpendicular bisector of the side of a triangle?
Check if the segment meets the side at a right angle. Check if the segment divides the opposite vertex into two congruent angles. Check if the segment meets the side at a right angle and divides the side into two congruent segments. Check if the segment meets the side at a right angle and divides the vertex angle into two congruent angles.
Check if the segment meets the side at a right angle and divides the side into two congruent segments
it makes new two triangles ... if two triangles are congruent .. then it's a perpendicular bisector
thanks ! can you also help me with this one A triangle can be classified by its angles and by its sides. Part 1: Use these two ways of classification to describe an acute scalene triangle. Part 2: Name a triangle with only a different side classification as an acute scalene triangle. Identify one similarity and one difference between this new triangle and the acute scalene triangle.
Hopefully you know the various names sides equilateral, isosceles, scalene angles acute, right, obtuse
yes
acute scalene triangle acute means all angles less than 90 scalene means all 3 sides are different lengths
yes i know that
that is the answer to part 1
i figured that but wasnt sure lol
part 2. a different side classification replace scalene with either equilateral or isosceles. keep acute
so acute equilateral all the angles still must measure less than 90 degrees but all the sides are equal.
is that right?
yes. that is a good answer
thanks i need help with one more
Describe the process to construct an acute scalene triangle with vertices PQR using only a compass and straightedge, where Q is a point on a horizontal line segment XY.
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