#### Question

Draw an obtuse angled Δ STV. Draw its medians and show the centroid.

#### Solution

Steps of construction :

(i) Draw an obtuse angled ∆STV.

(ii) Draw the perpendicular bisector AB of side TV that intersect side TV at L. L is the mid point of TV.

(iii) Join SL, where SL is median to the side TV.

In the same manner, obtain the mid points M and N of sides SV and ST respectively.

(iv) Join TM and VN.

Hence, ∆STV is the required triangle in which the medians SL, TM and VN to the sides TV, SV and ST respectively intersect at point G.

The point G is the centroid of ∆STV.

Is there an error in this question or solution?

Solution Draw an Obtuse Angled δ Stv. Draw Its Medians and Show the Centroid. Concept: Medians of a Triangle.