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Let E be the solid region that is above the plane z = 0, below the lower half of the sphere x + y
Let E be the solid region that is above the plane z = 0, below the lower half of the sphere x + y + (z - 2) = 4 and inside the cylinder x + y = 3. (a). Draw the solid region E and label it appropriately. (5 points) (b). Find the surface area of the part of sphere that is the upper bound of the solid region E. (8 points)
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