# Equation of the Medians of a Triangle

To find the equation of the median of a triangle we examine the following example: Consider the triangle having vertices , and .

If is the midpoint of side of the given triangle, then its coordinates are given as .

Since the median passes through points and , using the two-point form of the equation of a straight line, the equation of median can be found as

If is the midpoint of side of the given triangle, then its coordinates are given as .

Since the median passes through points and , using the two-point form of the equation of a straight line, the equation of median can be found as

If is the midpoint of side of the given triangle, then its coordinates are given as .

Since the median passes through points and , using the two-point form of the equation of a straight line, the equation of median can be found as