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This phenomenon is referred to as electrostatic shielding. $\vec E_{net}$ = $0$ when there are no charges placed inside the volume of the closed conductor irrespective of whether there is an external $\vec E$ surrounding the conductor.

Say there is an electric field $\vec E_1$ from left to right outside the conductor. The electrons on the surface of the conductor will then align themselves such that the surface closer to the direction of $\vec E$ will be relatively negatively charged and the surface further from the direction of $\vec E$ will be positively charged. This creates an equal and opposite $\vec E_2$ within the conductor, thus cancelling out the external field and making $\vec E_{net} = 0$ within the conductor. Hope this helps.

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This phenomenon is referred to as electrostatic shielding. $\vec E_{net}$ = $0$ when there are no charges placed inside the volume of the closed conductor irrespective of whether there is an external $\vec E$ surrounding the conductor.

Say there is an electric field $\vec E_1$ from left to right outside the conductor. The electrons on the surface of the conductor will then align themselves such that the surface closer to the direction of $\vec E$ will be relatively negatively charged and the surface further from the direction of $\vec E$ will be positively charged. This creates an equal and opposite $\vec E_2$ within the conductor, thus cancelling out the external field and making $\vec E_{net} = 0$. Hope this helps.

This phenomenon is referred to as electrostatic shielding. $\vec E_{net}$ = $0$ when there are no charges placed inside the volume of the closed conductor irrespective of whether there is an external $\vec E$ surrounding the conductor.

Say there is an electric field $\vec E_1$ from left to right outside the conductor. The electrons on the surface of the conductor will then align themselves such that the surface closer to the direction of $\vec E$ will be relatively negatively charged and the surface further from the direction of $\vec E$ will be positively charged. This creates an equal and opposite $\vec E_2$ within the conductor, thus cancelling out the external field and making $\vec E_{net} = 0$ within the conductor. Hope this helps.

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Swik
Swik
  • 25
  • 6

This phenomenon is referred to as electrostatic shielding. /vec E_{net}$\vec E_{net}$ = 0$0$ when there are no charges placed inside the volume of the closed conductor irrespective of whether there is an external \vec E$\vec E$ surrounding the conductor.

Say there is an electric field \vec E_1$\vec E_1$ from left to right outside the conductor. The electrons on the surface of the conductor will then align themselves such that the surface closer to the direction of \vec E$\vec E$ will be relatively negatively charged and the surface further from the direction of \vec E$\vec E$ will be positively charged. This creates an equal and opposite \vec E_2$\vec E_2$ within the conductor, thus cancelling out the external field and making \vec E_{net} = 0$\vec E_{net} = 0$. Hope this helps.

This phenomenon is referred to as electrostatic shielding. /vec E_{net} = 0 when there are no charges placed inside the volume of the closed conductor irrespective of whether there is an external \vec E surrounding the conductor.

Say there is an electric field \vec E_1 from left to right outside the conductor. The electrons on the surface of the conductor will then align themselves such that the surface closer to the direction of \vec E will be relatively negatively charged and the surface further from the direction of \vec E will be positively charged. This creates an equal and opposite \vec E_2 within the conductor, thus cancelling out the external field and making \vec E_{net} = 0. Hope this helps.

This phenomenon is referred to as electrostatic shielding. $\vec E_{net}$ = $0$ when there are no charges placed inside the volume of the closed conductor irrespective of whether there is an external $\vec E$ surrounding the conductor.

Say there is an electric field $\vec E_1$ from left to right outside the conductor. The electrons on the surface of the conductor will then align themselves such that the surface closer to the direction of $\vec E$ will be relatively negatively charged and the surface further from the direction of $\vec E$ will be positively charged. This creates an equal and opposite $\vec E_2$ within the conductor, thus cancelling out the external field and making $\vec E_{net} = 0$. Hope this helps.

Source Link
Swik
Swik
  • 25
  • 6

This phenomenon is referred to as electrostatic shielding. /vec E_{net} = 0 when there are no charges placed inside the volume of the closed conductor irrespective of whether there is an external \vec E surrounding the conductor.

Say there is an electric field \vec E_1 from left to right outside the conductor. The electrons on the surface of the conductor will then align themselves such that the surface closer to the direction of \vec E will be relatively negatively charged and the surface further from the direction of \vec E will be positively charged. This creates an equal and opposite \vec E_2 within the conductor, thus cancelling out the external field and making \vec E_{net} = 0. Hope this helps.