The length of shadow of a tower on the plane ground is `sqrt(3)` times the height of the tower. The angle of elevation of sun is `45^0` (b) `30^0` (c) `60^0` (d) `90^0`

The height of a tree is sqrt(3) times the length of its shadow. Find the angle of elevation of the sun

If the ratio of height of a tower and the length of its shadow on the ground is sqrt(3):1 , then the angle of elevation of the sun is…………

The ratio of the length of a rod and its shadow is 1\ :sqrt(3) . The angle of elevation of the sun is (a) 30^@ (b) 45^@ (c) 60^@ (d) 90^@

A kite is flying at a height of 30m from the ground. The length of string from the kite to the ground is 60m. Assuming that three is no slack in the string, the angle of elevation of the kite at the ground is: 45^0 (b) 30^0 (c) 60^0 (d) 90^0

A kite is flying at a height of 30m from the ground. The length of string from the kite to the ground is 60m. Assuming that there is no slack in the string, the angle of elevation of the kite at the ground is: 45^0 (b) 30^0 (c) 60^0 (d) 90^0

A kite is flying at a height of 30m from the ground. The length of string from the kite to the ground is 60m. Assuming that three is no slack in the string, the angle of elevation of the kite at the ground is: 45^0 (b) 30^0 (c) 60^0 (d) 90^0

The angle of elevation of the sun when the length of the shadow of a pole is sqrt(3) times the height of the pole is

If a tower 30 m high, casts a shadow 10sqrt3 m long on the ground, then what is the angle of elevation of the sun ?

The angle of elevation of the top of a tower from a point on the ground is 30^(@) . After walking 45 m towards the tower, the angle of elevation becomes 45^(@) . Find the height of the tower.

The angle of elevation of the highest point P of a vertical tower at point A on the horizontal ground is 45^(@) . The height of tower is 'h'/ The angle of a elevation of the tower becomes 60^(@) from B on moving a distance 'd' at 30^(@) angle from the horizontal. Prove that: d=h(sqrt(3)-1)