Problem 1: An infinite slab of charge of thickness 2zo lies in the xy-plane between z = -zo and z = +20. The volume charge density p (C/m³) is a positive constant. Find the electric field everywhere and draw the plot of its vertical component. Z a) Fig.1 shows the Gaussian surface that you may use to find the field everywhere inside the slab (in the region -Zo ≤ z ≤ zo). In Fig.1, draw vectors that indicate the direction of the electric field in the slab (the slab is positively charged). Which parts of the Gaus- sian surface make zero contribution to the electric flux? Does the Gaussian surface have to be symmetric with respect to the z = 0 (horizontal) plane? Explain why. Gaussian surface to 근 -Zol A FIG. 1: The scheme for Problem 1
Problem 1: An infinite slab of charge of thickness 2zo lies in the xy-plane between z = -zo and z = +20. The volume charge density p (C/m³) is a positive constant. Find the electric field everywhere and draw the plot of its vertical component. Z a) Fig.1 shows the Gaussian surface that you may use to find the field everywhere inside the slab (in the region -Zo ≤ z ≤ zo). In Fig.1, draw vectors that indicate the direction of the electric field in the slab (the slab is positively charged). Which parts of the Gaus- sian surface make zero contribution to the electric flux? Does the Gaussian surface have to be symmetric with respect to the z = 0 (horizontal) plane? Explain why. Gaussian surface to 근 -Zol A FIG. 1: The scheme for Problem 1
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I need help with part A,B,C, and D and can you label which one is A,B,C, and D
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