You are told that $\oint \overrightarrow { \mathbf { E } } \cdot d \overrightarrow { \mathbf { A } }$ summed over both the surface areas of sphere A and sphere B below totals to $\frac { - Q } { \varepsilon _ { 0 } }$ .You can conclude that A)Sphere A contains charge q_in = -Q. B)Sphere B contains charge q_in = -Q. C)Sphere B contains charge q_in = +Q. D)Each sphere contains charge $q _ { \text {in } } = - \frac { Q } { 2 }$ . E)The sum of the charges contained in both spheres is -Q.

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The Answer of You are told that $\oint \overrightarrow { \mathbf { E } } \cdot d \overrightarrow { \mathbf { A } }$ summed over both the surface areas of sphere A and sphere B below totals to $\frac { - Q } { \varepsilon _ { 0 } }$ .You can conclude that A)Sphere A contains charge q_in = -Q. B)Sphere B contains charge q_in = -Q. C)Sphere B contains charge q_in = +Q. D)Each sphere contains charge $q _ { \text {in } } = - \frac { Q } { 2 }$ . E)The sum of the charges contained in both spheres is -Q.

You Are Told That ∮E→⋅dA→\oint \overrightarrow { \mathbf { E } } \cdot d \overrightarrow { \mathbf { A } }∮E⋅dA

You Are Told That $\oint \overrightarrow { \mathbf { E } } \cdot d \overrightarrow { \mathbf { A } }$