The segment that bisects an angle of the triangle and has one endpoint at a vertex of the triangle and the other endpoint at another point on the triangle is called the _________.
The segment that has one endpoint at one of the vertices of a triangle and its other endpoint on a line containing the opposite side of the triangle, and is perpendicular to the opposite side of the triangle, is called the __________.
angle bisector
and
altitude
plz post answers for 7 class
The segment that bisects an angle of the triangle and has one endpoint at a vertex of the triangle and the other endpoint at another point on the triangle is called the angle bisector.
The segment that has one endpoint at one of the vertices of a triangle and its other endpoint on a line containing the opposite side of the triangle, and is perpendicular to the opposite side of the triangle, is called the altitude.
The segment that bisects an angle of a triangle and has one endpoint at a vertex of the triangle and the other endpoint at another point on the triangle is called the angle bisector.
To find the angle bisector of a triangle, you can follow these steps:
1. Locate the vertex of the angle you want to bisect.
2. Draw a straight line from the vertex to the opposite side of the triangle.
3. Bisect that line by measuring the length and finding its midpoint.
4. Draw a straight line from the vertex through the midpoint to the opposite side.
The segment that has one endpoint at one of the vertices of a triangle and its other endpoint on a line containing the opposite side of the triangle, and is perpendicular to the opposite side of the triangle, is called the altitude.
To find the altitude of a triangle, you can follow these steps:
1. Locate the vertex from which you want to draw the altitude.
2. Draw a straight line from that vertex to the opposite side of the triangle, creating a perpendicular line.
3. Measure the length along the perpendicular line from the vertex to the opposite side, and mark that point. This is the endpoint of the altitude segment.
Both the angle bisector and the altitude are important geometric concepts in triangle geometry.