Advertisements
Advertisements
प्रश्न
Identify the centroid of ∆PQR
Advertisements
उत्तर
In ∆PQR, PT = TR ⇒ QT is a median from vertex Q.
QS = SR ⇒ PS is a median from vertex P.
QT and PS meet at W and therefore W is the centroid of ∆PQR.
APPEARS IN
संबंधित प्रश्न
In ΔPQR, ∠Q = 90°, PQ = 12, QR = 5 and QS is a median. Find l(QS).
In the given figure, if seg PR ≅ seg PQ, show that seg PS > seg PQ.

In the given figure, point S is any point on side QR of ΔPQR Prove that: PQ + QR + RP > 2PS

Draw an obtuse angled Δ STV. Draw its medians and show the centroid.
Draw an isosceles triangle. Draw all of its medians and altitudes. Write your observation about their points of concurrence.
In any triangle the centroid and the incentre are located inside the triangle
In the given figure, A is the midpoint of YZ and G is the centroid of the triangle XYZ. If the length of GA is 3 cm, find XA
In ∆ABC, AD is the bisector of ∠A meeting BC at D, CF ⊥ AB and E is the mid-point of AC. Then median of the triangle is ______.
What is the point where the medians of a triangle meet called?
Which statement is true about medians?
