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

If

is the midpoint of the side

of the given triangle, then its coordinates are given as

.

Since the median

passes through points

and

, so using two-point form of equation of straight line, the equation of median

can be find as

If

is the midpoint of the side

of the given triangle, then its coordinates are given as

.

Since the median

passes through points

and

, so using two-point form of equation of straight line, the equation of median

can be find as

If

is the midpoint of the side

of the given triangle, then its coordinates are given as

.

Since the median

passes through points

and

, so using two-point form of equation of straight line, the equation of median

can be find as

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