From the top of a 96 m tower, the angles of depression of two cars, on the same side of the tower are `alpha" and "beta`respectively. If `tanalpha=1/4" and "tanbeta=1/7`, then find the distance between two cars.

From the top of a tower, the angles of depression of two objects on the same side of the tower are found to be alpha and beta (alpha >beta) . If the distance between the objects is 'p' metres, show that the height 'h' of the tower is given by h=frac(p tan alpha tan beta)(tan alpha-tan beta) also determine the height of the tower, if p=50 m , alpha=60^@, beta=30^@

From the top of a tower, the angles of depression of two objects on the same side of the tower are found to be alpha and beta(alpha gt beta) .If the distance between the objects is p metres, show that the height h of the tower is given by h=(p tan alpha tan beta)/(tan alpha - tan beta) metres.

From the top of a tower h m high, angles of depression of two objects, which are in line with the foot of the tower are alpha and beta(betagtalpha) . Find the distance between the two objects.

From the top of a tower h m high, angles of depression of two objects, which are in line with the foot of the tower are alpha and beta(betagtalpha) . Find the distance between the two objects.

From the top of a tower h m high, angles of depression of two objects, which are in line with the foot of the tower are alpha and beta(betagtalpha) . Find the distance between the two objects.

From a tower 128 m high, the angle of depression of a car is 30°. Find the distance of the car from the tower

Two points A and B are on the same side of a tower and in the same straight line with its base. The angles of depression of these points from the top of the tower are 60^(@)" and "45^(@) respectively. If the height of the tower is 15 m, then find the distance between these points.

Two points A and B are on the same side of a tower and in the same straight line with its base. The angles of depression of these points from the top of the tower are 60^(@)" and "45^(@) respectively. If the height of the tower is 15 m, then find the distance between these points.

A straight highway leads to the foot of a tower of height 50 m. From the top of the tower, the angles of depression of two cars standing on the highway are 30^@ and 60^@ respectively. What is the distance between the two cars and how far is each car from the tower?