Let AB = CD = h m be the heights of the towers. E is a point such that DE = 100m; ∠CED = 60° and ∠AEB = 30° Now, BE = x m (say) From right triangle CDE, h = 100 tan 60° = 100√3 m From right triangle ABE, x = h cot 30° = 100√3×√3 = 300 m Distance between the towers = DE + EB = 100 + 300 = 400 m Height of the tower =100√3 m