Area between parabola and ellipse 2
What value of will ensure that the area between and is equal to ? Round your answer to 2 decimal places.
The answer is 2.31.
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1 solution
The two curves intersect in the first quadrant at a point whose x-coordinate is 0.9726183554749. The rest remains in integrating [(b/3)√(9-x^2)-b(x^2)] within the limits 0 to 0.9726183554749 and equating with (3/2) to get the value of b.