Exam 12: Extension F: Multiple Integrals

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Use cylindrical or spherical coordinates,whichever seems more appropriate,to evaluate Use cylindrical or spherical coordinates,whichever seems more appropriate,to evaluate   where E lies above the paraboloid   and below the plane  where E lies above the paraboloid Use cylindrical or spherical coordinates,whichever seems more appropriate,to evaluate   where E lies above the paraboloid   and below the plane  and below the plane Use cylindrical or spherical coordinates,whichever seems more appropriate,to evaluate   where E lies above the paraboloid   and below the plane

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E

Use cylindrical coordinates to evaluate Use cylindrical coordinates to evaluate

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C

Find the center of mass of a homogeneous solid bounded by the paraboloid Find the center of mass of a homogeneous solid bounded by the paraboloid   and   and Find the center of mass of a homogeneous solid bounded by the paraboloid   and

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Use cylindrical coordinates to evaluate Use cylindrical coordinates to evaluate   where T is the solid bounded by the cylinder   and the planes   and  where T is the solid bounded by the cylinder Use cylindrical coordinates to evaluate   where T is the solid bounded by the cylinder   and the planes   and  and the planes Use cylindrical coordinates to evaluate   where T is the solid bounded by the cylinder   and the planes   and  and Use cylindrical coordinates to evaluate   where T is the solid bounded by the cylinder   and the planes   and

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Use cylindrical coordinates to evaluate the triple integral Use cylindrical coordinates to evaluate the triple integral   where E is the solid that lies between the cylinders   and   above the xy-plane and below the plane  where E is the solid that lies between the cylinders Use cylindrical coordinates to evaluate the triple integral   where E is the solid that lies between the cylinders   and   above the xy-plane and below the plane  and Use cylindrical coordinates to evaluate the triple integral   where E is the solid that lies between the cylinders   and   above the xy-plane and below the plane  above the xy-plane and below the plane Use cylindrical coordinates to evaluate the triple integral   where E is the solid that lies between the cylinders   and   above the xy-plane and below the plane

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