A horse is tethered by a rope 10 m long at a point. Find the area of the region where it can graze. (π=3.14)
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Answered by
1
Step-by-step explanation:
The area of the region, the horse can graze is circular with radius equal to length of the rope.
Area of a circle πr²
=3.14×10²
=3.14×100=314
Hence, the area of region where horse can graze = 314m²
Answered by
0
Here it is given that a horse is tethered by a rope at a point.
The rope has a length of 10 m
We have to find the area where it can graze.
First, we should understand that when a horse is tethered at a point then it can only move in a limited circular area.
So, here the area which we have to find will be a circular area.
Area of circle = πr²
= 3.14 × 10 × 10 ( ∵ π=3.14 )
= 3.14 × 100
= 314 m²
Hence, the area in which the horse can graze will be 314 m²
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