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Verify by drawing a diagram if the median and altitude of an isosceles triangle can be same.
To do:
We have to verify whether the median and altitude of an isosceles triangle can be the same.
Solution:
Follow the steps:
Draw a $\triangle PQR$ with $PQ = PR$.
Let us draw a line segment $PS$ perpendicular to $QR$.
$PS$ is the altitude of the triangle.
It can be observed that the length of $QS$ and $SR$ is also the same by measurement.
Thus, $S$ is the midpoint of $QR$.
Therefore, $PS$ is also a median of this triangle.
Here, we observe that altitude $PS$ in an isosceles triangle $PQR$ is also its median.
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