Find the area of the common interior of the polar equations $r = 4 ( 1 + \sin \theta )$ and $r = 4 ( 1 - \sin \theta )$ by sketching the graph of the equations using the graphing utility.
A) $16 ( 3 \pi + 8 )$
B) $8 ( 3 \pi - 8 )$
C) $8 ( 3 \pi - 4 )$
D) $8 ( \pi - 4 )$
E) $16 ( 3 \pi - 8 )$

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The Answer of Find the area of the common interior of the polar equations $r = 4 ( 1 + \sin \theta )$ and $r = 4 ( 1 - \sin \theta )$ by sketching the graph of the equations using the graphing utility.
A) $16 ( 3 \pi + 8 )$
B) $8 ( 3 \pi - 8 )$
C) $8 ( 3 \pi - 4 )$
D) $8 ( \pi - 4 )$
E) $16 ( 3 \pi - 8 )$

Find the Area of the Common Interior of the Polar r=4(1+sin⁡θ)r = 4 ( 1 + \sin \theta )r=4(1+sinθ)

Find the Area of the Common Interior of the Polar $r = 4 ( 1 + \sin \theta )$