A tree is broken by the wind. The top of that tree struck the ground at an angle of` 30^(@)` and at a distance of 30 m from the root. Find the height of the whole tree. ( `sqrt(3)` = 1.73)

A tree is broken by the wind. If the top of the tree struck the ground at an angle of 30^(@) and at a distance of 30 m from the root, then the height of the tree is

A tree is broken by the wind. The top struck the ground at an angle of 30^(@) and at a distance of 4 m from the root. Find the height of the tree before broken.

A tree is broken by the wind. The top struck the ground at an angle of 30^(@) and at a distance of 4 m from the root. Find the height of the tree before broken.

A tree is broken by the wind. The top struck the ground at an angle of 45^(@) and at a distance of 30 m from the root. (i) Find whole height of the tree. (ii) which mathematical concept is used in this problem ? (iii) Which value is being emphasised here ?

In a storm, a tree got bent by the wind whose top meets the ground at an angle of 30^(@) , at a distance of 30 meters from the root. What is the height of the tree.

In a violent storm, a tree got bent by the wind. The top of the tree meets the ground at an angle of 30^(@) , at a distance of 30 metres from the root. At what height from the bottom did the tree bent? What was the original height of the tree? (Use sqrt3=1.73 )

In a violent storm, a tree got bent by the wind. The top of the tree meets the ground at an angle of 30^(@) , at a distance of 30 metres from the root. At what height from the bottom did the tree bent? What was the original height of the tree? (Use sqrt3=1.73 )

A pole broken by the storm of wind and its top struck the ground at the angle of 30^(@) and at a distance of 20 m from the foot of the pole. The height of the pole before it was broken was

A tree is breaken without separating from the stem by the wind. The top touches the ground making an angle 30^(@) at a distance of 12m from the foot of the tree. Find the height of the tree before breaking.

A tree is broken at a height of 5 m from the ground and its top touches the ground at a distance of 12 m from the base of the tree. Find the original height of the tree.