Two of Maxwell\'s equations contain an integral over a closedsurface. For them t

Question

Two of Maxwell's equations contain an integral over a closedsurface. For them the infinitesimal vectorarea dA is always: tangentto the surface
perpendicularto the surface and pointingoutward     
tangentto a field line
perpendicularto a field line
perpendicularto the surface and pointing inward Two of Maxwell's equationscontain a path integral on the left side and an area integral onthe right. The directions of the infinitesimal pathelement ds and infinitesimal areaelement dA are: alwaysin the same direction
neverperpendicular to eachother     
alwaysin opposite directions
noneof these
alwaysperpendicular to each other tangentto the surface
perpendicularto the surface and pointingoutward     
tangentto a field line
perpendicularto a field line
perpendicularto the surface and pointing inward Two of Maxwell's equationscontain a path integral on the left side and an area integral onthe right. The directions of the infinitesimal pathelement ds and infinitesimal areaelement dA are: alwaysin the same direction
neverperpendicular to eachother     
alwaysin opposite directions
noneof these
alwaysperpendicular to each other tangentto the surface
perpendicularto the surface and pointingoutward     
tangentto a field line
perpendicularto a field line
perpendicularto the surface and pointing inward Two of Maxwell's equationscontain a path integral on the left side and an area integral onthe right. The directions of the infinitesimal pathelement ds and infinitesimal areaelement dA are: alwaysin the same direction
neverperpendicular to eachother     
alwaysin opposite directions
noneof these
alwaysperpendicular to each other alwaysin the same direction
neverperpendicular to eachother     
alwaysin opposite directions
noneof these
alwaysperpendicular to each other alwaysin the same direction
neverperpendicular to eachother     
alwaysin opposite directions
noneof these
alwaysperpendicular to each other

Explanation / Answer

perpendicular to the surfaceand pointing outward     always perpendicular to each other

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