Areas Related To Circle

To find the area bounded by the curves, we first need to determine the points of intersection of the curves and . Set the equations equal to each other: Multiply through by 4 to eliminate the fractions: Solve for using the quadratic formula: Thus, the points of intersection are and . Now, we calculate the area between the curves by integrating the difference of the functions from to : Simplify the integrand: Now, integrate: Substitute the limits: Therefore, the area bounded by the curves is . Thus, the correct answer is (D) .