Solution for Find the Area of the Region in the First Quadrant Enclosed by X-axis, Line X = `Sqrt3` Y and the Circle X2 + Y2 = 4. - CBSE (Science) Class 12 - Mathematics
why create a profile on shaalaa.com? 1. Inform you about time table of exam. 2. Inform you about new question papers. 3. New video tutorials information. Login / Register
Find the area of the region in the first quadrant enclosed by x-axis, line x = `sqrt3` y and the circle x
2 + y 2 = 4.
The area of the region bounded by the circle, `x^2 + y^2 = 4, x = sqrt3` and the
x-axis is the area OAB.
The point of intersection of the line and the circle in the first quadrant is .`(sqrt3,1)`
Area OAB = Area ΔOCA + Area ACB
Therefore, required area enclosed = 32 + π3 - 32 = π3 square units
Is there an error in this question or solution? Report Error
Solution for question: Find the Area of the Region in the First Quadrant Enclosed by X-axis, Line X = `Sqrt3` Y and the Circle X2 + Y2 = 4. concept: Area Under Simple Curves. For the courses CBSE (Science), CBSE (Arts), CBSE (Commerce)