Here \( D, E \) and \( F \) are mid points of sides \( B C, A C \) and \( A B \) in same order. \( G \) is centroid, the centroid divides the median in the ratio 2 : I with the larger part towards the vertex. Thus \( 1 G \) (GD 21
On the basis of above information read the question below
If \( G \) is Centroid of \( \triangle A B C \) with height \( h \) and \( J \) is centroid of \( \triangle A D E \). Line \( D E \) parallel to \( B C \), cutat ine \( \triangle A B C \) at a height \( \div \) from \( B C . H I=A \).
(i) What is the length of \( A H \) ?
(ii) What is the distance of point \( A \) from point \( G \) ?
(iii) What is the distance of point \( A \) from point J?
OR
(iv) What is the distance GJ?
