Difference Between Median and Altitude of a Triangle
The following are the difference between Median and Altitude of a Triangle:
Key Factors |
Median |
Altitude |
---|---|---|
Definition |
A vertical line segment drawn from the vertex to the midpoint of a triangle |
A perpendicular line segment drawn from the vertex to the base of a triangle |
Construction |
Mostly constructed inside the triangle |
The construction depends on the type of triangle i.e. maybe outside or inside. |
Intersection Point |
The meeting point of medians is called centroid. |
The meeting point of medians is called orthocenter. |
Relationship with Area |
Bisects a triangle as well as its base into 2 equal sides. |
It does not bisects a triangle as well as its base into 2 equal sides. |
Altitude of Triangle – Definition, Formulas, Examples, Properties
The Altitude of a triangle is the length of a straight line segment drawn from one of the triangle’s vertices (corners) perpendicular to the opposite side.
It’s like measuring the height of the triangle from a specific point to the base. The altitude is a fundamental concept in geometry and is often used to calculate the area of a triangle.
In this article, we have covered the Altitude of a Triangle, its Properties, the Altitude of each type of triangle, How to find Altitude, and many more in simple way.
Let’s dive right in.