Home
Class 10
MATHS
A tower subtends an angle of 30^(@) at a...

A tower subtends an angle of `30^(@)` at a point on the same level as its foot and at a second point h m above the first, the depression of the foot of the tower is `60^(@)`. The height of the tower is-

A

h m

B

3h m

C

`sqrt(3)`hm

D

`h/(3)m`

Text Solution

Verified by Experts

Promotional Banner

Similar Questions

Explore conceptually related problems

A tower subtends an angle of 30^(@) at a point on the same level as its foot.At a second point h metres above the first,the depression of the foot of the tower is 60^(@). The height of the tower is:

A tower subtends an angle of 30o at a point on the same level as its foot. At a second point h metres above the first, the depression of the foot of the tower is 60o . The height of the tower is h/2m (b) sqrt(3)h m (c) h/3m (d) h/(sqrt(3))m

A tower subtends an angle of 30^@ at a point on the same level as the foot of the tower. At a second point h meter above the first, the depression of the foot of the tower is 60^@ . The horizontal distance of the tower from the point is

A tower subtends an angle of 30^(@) at a point on the same level as the foot of the tower.At a second point,h metre above first,point the depression of the foot of the tower is 60^(@), the horizontal distance of the tower from the points is

A tower subtends an angle 75^(@) at a point on the same level as the foot of the tower and at another point, 10 meters above the first, the angle of depression of the foot of the tower is 15^(@) . The height of the tower is (in meters)

A tower subtends an angle of 60^(@) at a point on the same level as the foot of the tower and at a second point just 10 meters above the first point the angle of depression of the foot of the tower is 15^(@) . The height of the tower is (in meters)

A tower subtends an angle of 60^(@) at a point on the plane passing through its foot and at a point 20 m vertically above the first point, the angle of depression of the foot of tower is 45^(@) . Find the height of the tower.

The angle of elevation of the top of a vertical tower situated perpendicularly on a plane is observed as 60^(@) from a point P on the same plane .From another point Q , 10 m vertically above the point P , the angle of depression of the foot of the tower is 30^(@) The height of the tower is