As observed from the top of a 150 m tall light house, the angles of depression of two ships approaching it are `30^@` and `45^@` . If one ship is directly behind the other, find the distance between the two ships.

As observed from the top of a 75m tall light house, the angles of depression of two ships are 30^@ and 45^@ . If one ship is exactly behind the other on the same side of the light house, find the distance between the two ships.

As observed from the top of a 100 m high lighthouse from the sea level, the angles of depression of two ships are 30^@ and 45^@ If one ship is exactly behind the other one on the same side of the lighthouse, find the distance between the two ships.

As observed from the top of a 75 m high lighthouse from the sea-level, the angles of depression of two ships are 30^@ and 45^@ . If one ship is exactly behind the other on the same side of the lighthouse, find the distance between the two ships.

As observed from the top of a 75 m high lighthouse from the sea-level, the angles of depression of two ships are 30o and 45o . If one ship is exactly behind the other on the same side of the lighthouse, find the distance between the two ship.

From the top of a 75m high lighthouse from the sea level the angles of depression of two ships are 30^@ and 45^@ . If the two ships are on the opposite sides of the light house then find the distance between the two ships.

From a light house the angles of depression of two ships on opposite sides of the light house are observed to be 30^@ and 45^@ If the height of the light house is h metres, the distance between the ships is

As observed from the top of a 80 m tall lighthouse, the angle of depression of two ships, on the same side of the light house in horizontal line with its base, are 30^(@) and 40^(@) respectively . Find the distance between the two ships. Given your answer correct to the nearest metre

From the top of a light-hours, the angles of depression of two ships on the opposite sides are observed to be 30^(@)" and "45^(@) . If the height of the light-house, is 90 m and the line joining the two ships passes through the light- house, then find the distance between the ships.

Two ships are there in the sea on either side of a light house in such a way that the ships and the light house are in the same straight line. The angles of depression of two ships are observed from the top of the light house are 60^@ and 45^@ respectively. If the height of the light house is 200 m, find the distance between the two ships. (U s e\ \ sqrt(3)=1. 73)

A man on the top of a cliff 100 meter high, observes the angles of depression of two points on the opposite sides of the cliff as 30^(@) and 60^(@) respectively. Find the difference between the two points.