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A Surface Is So Constructed That, at All Points on the Surface

Question 46

Multiple Choice

A surface is so constructed that, at all points on the surface, the $A surface is so constructed that, at all points on the surface, the vector points outward. Therefore, it can be said that A) the surface encloses a net positive charge. B) the surface encloses a net negative charge. C) the surface encloses no net charge. D) the surface vector \Delta S at all points on the surface is necessarily parallel to the electric field vector . E) the surface vector \Delta S at all points on the surface is necessarily perpendicular to the electric field vector .$ vector points outward. Therefore, it can be said that

A) the surface encloses a net positive charge.
B) the surface encloses a net negative charge.
C) the surface encloses no net charge.
D) the surface vector $\Delta$ S at all points on the surface is necessarily parallel to the electric field vector $A surface is so constructed that, at all points on the surface, the vector points outward. Therefore, it can be said that A) the surface encloses a net positive charge. B) the surface encloses a net negative charge. C) the surface encloses no net charge. D) the surface vector \Delta S at all points on the surface is necessarily parallel to the electric field vector . E) the surface vector \Delta S at all points on the surface is necessarily perpendicular to the electric field vector .$ .
E) the surface vector $\Delta$ S at all points on the surface is necessarily perpendicular to the electric field vector $A surface is so constructed that, at all points on the surface, the vector points outward. Therefore, it can be said that A) the surface encloses a net positive charge. B) the surface encloses a net negative charge. C) the surface encloses no net charge. D) the surface vector \Delta S at all points on the surface is necessarily parallel to the electric field vector . E) the surface vector \Delta S at all points on the surface is necessarily perpendicular to the electric field vector .$ .

A Surface Is So Constructed That, at All Points on the Surface

Multiple Choice

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