Home
Class 12
MATHS
An insosceles triangle made of wood of b...

An insosceles triangle made of wood of base 10 feet and height 8 feet is placed vertically with its base on the ground and vertex directly above it. If the triangle faces the sun whose altitude is `30^(@)`, then the tangent of the angle at the apex of the shadow is

Promotional Banner

Similar Questions

Explore conceptually related problems

An isosceles triangle of wood of base 10 feet and height (8)/(sqrt3) feet is placed vertically with its base on the ground and vertex directly above. The triangle faces the sun whose altitude is 30^(@) . Then, the tangent of the angle at the apex of the shadow is

An isosceles triangle of wood of base 10 feet and height (8)/(sqrt3) feet is placed vertically with its base on the ground and vertex directly above. The triangle faces the sun whose altitude is 30^(@) . Then, the tangent of the angle at the apex of the shadow is

An isosceles triangle of wood of base 2a and height h is placed with its base on the ground vertex directly above . The triangle faces the sun whose altitude is 30^(@) . Then the tangent of the angle at the apex of the shadow is

An isosceles triangle of wood of base 2a and height h is placed with its base on the ground vertex directly above. The triangle faces the sun whose altitude is 30^@ . Then, the tangent of the angle at the apex of the shadow is

An isosceles triangle of wood is placed in a vertical plane,vertex upwards,and faces the sun.If 2 a be the base of the triangle,h its height and 30^(@) the altitude of sun,then the tangent of the angle at the apex of the shadow is

The angle of elevation of the top of a vertical tower from a point on the ground is 60. From another point 10m vertically above the first, its angle of elevation is 30. Find the height of the tower.

The shadow of a vertical tower on level ground increases by 10 m when the altitude of the sun changes from 45^(@) to 30^(@) . Find the height of the tower.

The angle of elevation of the top of a vertical tower from a point on the ground is 60°. From another point 10 m vertically above the first, its angle of elevation is 30°. Find the height of the tower.

The angle of elevation of the top of a vertical tower from a point on the ground is 60°. From another point 10 m vertically above the first, its angle of elevation is 30°. Find the height of the tower.