4. Determine the equation for the electric field at the origin caused by a surface charge distribution with density Ps = cose located on the surface of a sphere at radius = 2m. It would be wise for you to consider the symmetry of the problem, such that only the z-component is non-zero. The x and y component should cancel out (convince yourself of this!).
4. Determine the equation for the electric field at the origin caused by a surface charge distribution with density Ps = cose located on the surface of a sphere at radius = 2m. It would be wise for you to consider the symmetry of the problem, such that only the z-component is non-zero. The x and y component should cancel out (convince yourself of this!).
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![4. Determine the equation for the electric field at the origin caused by a surface charge distribution with density
Ps = cose located on the surface of a sphere at radius = 2m. It would be wise for you to consider the
symmetry of the problem, such that only the z-component is non-zero. The x and y component should cancel
out (convince yourself of this!).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe5a97c28-5510-4804-9dd7-0c060f8b2947%2Fd8026b03-2298-43c0-82c3-3f73a5ba7b72%2Fbtwpkd_processed.png&w=3840&q=75)
Transcribed Image Text:4. Determine the equation for the electric field at the origin caused by a surface charge distribution with density
Ps = cose located on the surface of a sphere at radius = 2m. It would be wise for you to consider the
symmetry of the problem, such that only the z-component is non-zero. The x and y component should cancel
out (convince yourself of this!).
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