In ΔABC, AD is median and G is the point on AD such that AG : GD = 2 : 1, then area (ΔABG) : area (ΔABC) is equal to? |
2 : 3 1 : 3 1 : 6 6 : 7 |
1 : 3 |
G is centroid So, area of ΔABG = area of ΔBGC = area of ΔAGC Let area of each Δ = 1 Unit2 area of ΔABC = ΔABG + area of ΔBGC + area of ΔAGC = 3 area of (ΔABG) : area of (ΔABC) 1 : 3 |