Given the figure of two circles with the same center A
We will find the area of the shaded portion
The area of the shaded portion = the difference between the area of the sectors opposite the central angle of 112
The area of the sector opposite the angle θ =

The radius of the larger circle = AB = 6 cm
The radius of the smaller circle = AE = 4 cm
So, the area of the shaded portion =

So, the answer will be option A. 56/9 π