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Area Between Polar Curves

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Which of the following integrals represents the area of a region between the polar curves r=2+sin⁡θr = 2 + \sin\theta and r=3cos⁡θr = 3\cos\theta?

A

12∫((2+sin⁡θ)2−9cos⁡2θ) dθ\frac{1}{2} \int ((2+\sin\theta)^2 - 9\cos^2\theta) \, d\theta

B

∫((2+sin⁡θ)−3cos⁡θ) dθ\int ((2+\sin\theta) - 3\cos\theta) \, d\theta

C

12∫(9cos⁡2θ−(2+sin⁡θ)2) dθ\frac{1}{2} \int (9\cos^2\theta - (2+\sin\theta)^2) \, d\theta

D

∫(3cos⁡θ−(2+sin⁡θ)) dθ\int (3\cos\theta - (2+\sin\theta)) \, d\theta

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