Q1 10 Points Let E be the solid that lies inside the sphere x2 + y2 + z2 + 2z = 0 and below the cone Z = Vx2 + y'. The mass density of an object located at E at every point is the distance of that point to the origin. Write a triple integral that evaluates the mass of this object. Turn this triple integral into an iterated triple integral in spherical coordinates. You do not need to evaluate this triple integral. As usual make sure your work is clear, organized, and complete. (e.g. make sure you have