Question

If m is any point in the interior of triangle pqr ma mb and mc be the perpendicular on the sides pq, qr and pr, respectively then

Answer 1

Step-by-step explanation:

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Answer 2

m is any point in the interior of triangle pqr ma mb and mc be the perpendicular on the sides pq, qr and pr, respectively then,

Given,

Triangle pqr

ma, mb and mc are the perpendiculars on the sides pq, qr and pr

The lines drawn from a vertex perpendicular to the opposite sides of a triangle are called the altitudes of a triangle.

Therefore, ma, mb and mc  are the altitudes of the triangle pqr.

The point of intersection of the altitudes of a triangle is called the orthocenter of the triangle.

Therefore, m is the orthocenter of the triangle pqr.