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Find the area of the region in the first quadrant enclosed by x-axis, line 
and the circle 
Asked by Suresh Last Modified
Answer 
Azhar M
The area of the region bounded by the circle, 
, and the x-axis is the area OAB.
The point of intersection of the line and the circle in the first quadrant is 
.
Area OAB = Area ΔOCA + Area ACB
Area of OAC 
Area of ABC 
Therefore, required area enclosed = 3√2 + π3 − 3√2 = π3 square units
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