A) If G is centroid of the \( \Large \triangle ABC \), then AG : GD = 2 : 1 |
B) If G is centroid of the \( \Large \triangle ABC \), then G is centroid of the \( \Large \triangle DEF \). |
C) If \( \Large \ \angle A = 90 ^{\circ} \), then A is orthocentre of the \( \Large \triangle ABC \). |
D) If \( \Large \ \angle A > 90 ^{\circ} \), then orthocentre of the \( \Large \triangle ABC \) lies inside the \( \Large \triangle ABC \). |
C) If \( \Large \ \angle A = 90 ^{\circ} \), then A is orthocentre of the \( \Large \triangle ABC \). |