Solve

Guides

0

You visited us 0 times! Enjoying our articles? Unlock Full Access!

Question

In $Δ A B C, A D$ is a median and $G$ is centroid. Then,
$3 A G = A D$
$A G = \frac{2}{3} A D$
$A G = G D$
$A G = \frac{3}{2} A D$

A

A G = G D

B

A G = \frac{3}{2} A D

C

3 A G = A D

D

A G = \frac{2}{3} A D

Open in App

Solution

Verified by Toppr

Was this answer helpful?

4

Similar Questions

Q1

If G is the centroid and AD be a median with length

12

cm of

Δ A B C

, then the value of AG is

View Solution

Q2

If G is the centroid of

Δ A B C

and the median AD is 12 cm, then the length of AG is

View Solution

Q3

Seg AD and seg BE are medians of ∆ ABC and point G is the centroid. If l (AG) = 5 cm, find l (GD). IF l (GE) = 2 cm, find l (BE).

View Solution

Q4

In $△ A B C, A D, B E$ and $C F$ are medians, and $G$ is centroid. If $A D = 15 c m$ , find $A G$ .

View Solution

Q5

In $△ A B C, A D, B E$ and $C F$ are medians, and $G$ is the centroid. If $A D = 15 c m$ , find $A G$ .

View Solution