ABC is a triangular park with AB = AC = 100 m. A vertical tower is situated at the mid-point of BC. If the angles of elevation of the top of the tower at A and B are `cot^(-1)(3sqrt(2))` and `cosec^(-1)(2sqrt(2))` respectively, then the height of the tower (in m) is

ABC is a triangular park with AB=AC=100 metres.A vertical tower is stiuated at the mid- point of BC.If the angles of elevation of the top of the tower at A and B are cot ^(-1)(3sqrt(2)) and cos ec^(-1)(2sqrt(2)) respectively,then the height of the tower (in meters) is:

ABC is a triangular park with AB = AC = 100 m. A block tower is situated at the midpoint of BC.The angles of elevation of the top of the tower at A and B are cot^-1(3.2) and cosec^-1(2.6) respectively.The height of the tower is:

ABC is a triangular park with AB = AC = 100 m. A block tower is situated at the midpoint of BC.The angles of elevation of the top of the tower at A and B are cot^-1(3.2) and cosec^-1(2.6) respectively.The height of the tower is:

ABC is a triangular park with AB = AC = 100 m. A block tower is situated at the midpoint of BC.The angles of elevation of the top of the tower at A and B are cot^-1(3.2) and cosec^-1(2.6) respectively.The height of the tower is:

ABC is a triangular park with AB = AC = 100 m. A block tower is situated at the midpoint of BC.The angles of elevation of the top of the tower at A and B are cot^-1(3.2) and cosec^-1(2.6) respectively.The height of the tower is: a) 16m b)25m c)50m d)None of These

ABC is a triangular park with AB=AC=100 meters. A clock tower is situated at the mid point of BC. The angles of elevation of the tower at A and B are cot^(1) (3.2) and "cosec "^(-1)(2.6) respectively. The height of the tower is