A median of a triangle is a line segment joining a vertex to the midpoint of the opposite side.
Altitude of a triangle is a straight line through a vertex and perpendicular to the opposite side or an extension of the opposite side.
The altitude is the segment from an angle of a triangle to the side opposite of the angle which is intersected perpendicularly by the altitude., the angle bisector cuts an angle into two congruent angles, and a median forms two congruent line segments.
Altitude APEXX
It is isosceles.
It is isosceles.
For the equilateral triangle in Euclidean space(i.e, the triangles you see in general) median is the same as its altitude. So, both are of equal length.
An altitude is a perpendicular drawn from a point to the opposite segment while a median is a segment drawn from a point to the opposite side such that it bisects the side.Altitudes and their concurrenceMedians and their concurrence
The altitude is the segment from an angle of a triangle to the side opposite of the angle which is intersected perpendicularly by the altitude., the angle bisector cuts an angle into two congruent angles, and a median forms two congruent line segments.
median intersect each other at a point inside triangle and altitude intrsect eachother at apoint outside triangle
Yes
median or altitude * * * * * Median: Yes Altitude: No.
If the triangle is really isosceles, and it's not lying on one of the equal sides, then the altitude is always a median.
Altitude APEXX
It is isosceles.
It is isosceles.
An isosceles or an equilateral triangle perhaps?
For the equilateral triangle in Euclidean space(i.e, the triangles you see in general) median is the same as its altitude. So, both are of equal length.
Yes, in an acute-angled triangle, the altitude and median can be the same for a specific vertex. This occurs when the triangle is isosceles, where the altitude from the vertex opposite the base not only serves as the height but also bisects the base, acting as the median. However, this is not generally true for all acute-angled triangles.