2. A spherical shell of radius R carries a uniform surface charge +o, on the “northern" hemisphere and a uniform surface charge -o, on the "southern" hemisphere. Find the potential inside and outside the sphere, calculating the coefficients explicitly up to A6 and B6.
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A: Answer is uploaded in step 2.
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Q: the potential difference between the sphere and the shell.
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- d Q3 Q2 M Q1 n three corners of a square with d=8 cm side length, there are point charges (in red) Q₁=16 pC, Q₂ =-38 pC and Q3 =118 pC. Calculate the difference between the potentials in the middle (V₂) and in the fourth corner (V₁). (V₂-V₁) Write your answer in V with 2 decimals.3. A CD of radius R- 3.0 cm is sprayed with a charged paint so that the charge varies continually with radial distance r from the center in the following manner: 0 = – -(6.0)r2/R2. Find the potential at a point 4.00 m2 cm above the center (on the disk axis, 4 cm away from the center).Please asap
- What if initially a charge 2.5 C is put on shell #1 with radius 4.8 m, then a far away shell #2 (initially neutral) with radius 9.6 m is connected to shell #1 by a long conducting wire. (a) What is the final charge on shell #1?Q = C(b) What is the final charge on shell #2?Q = C(c) What is the electric potential V on shell #1?V = V(d) What is the electric potential V on shell #2?V = VA ring with radius R and a uniformly distributed total charge Q lies in the xy plane, centered at the origin. What is the potential V(z) due to the ring on the z axis as a function of z? What is the magnitude of the electric field E on the z axis as a function of z, for z>0?