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'Desert Oak' is a tree whose roots go de...

'Desert Oak' is a tree whose roots go deep into the ground till they reach water. The depth of these roots is nearly 30 times the height of the tree. This tree is found in

A

Australia

B

Russia

C

Rajasthan

D

Abu Dhabi

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The correct Answer is:
A

'Desert Oak' is a tree whose roots go deep into the ground till they reach water. The depth of these roots is nearly 30 times the height of the tree. This tree is found in Australia.
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Study the following statements about 'Desert Oak'. A. Desert Oak is a tree that grows almost as tall as our classrooms i.e. about 4 m. B. The roots of this tree go down nearly 30 times its height till they reach water, C. Water is stored in the trunk of this tree. D. This tree is found in Abu Dhabi.

Select the correct statements about 'Desert Oak'. A. It is a tree found in Australia, B. This is a special kind of tree which has its roots growing from its branches. C. The roots of this tree go deep into the ground till they reach water. D. This tree stores water in its trunk. Local people use thin pipe to drink this water.

A tree breaks due to storm and the broken part bends so that the top of the tree touches the ground where it makes an angle 30^@ . The distance between the foot of the tree to the point where the top touches the ground is 8m. Find the height of the tree from where it is broken.

The upper part of a tree broken over by the wind makes an angle of 30^(@) with the ground and the distance from the root to the point where the top of the tree touches the ground is 15m. Using sine rule,find the height of the tree.

A tree breaks due to storm and the broken part bends, so that the top of the tree touches the ground making an angle of 30^@ with the ground. The distance between the foot of the tree to the point where the top touches the ground is 18 m. find the height of the tree ( in metres)

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.

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