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6. Solve example 4-9 but assume the top and bottom cylinders have uniform charge densities as shown below Ps b -Ps Figure 1: Problem 6 EXAMPLE 4-9 An infinitely long, thin, conducting circular tube of radius b is split in two halves. The upper half is kept at a potential V = V, and the lower half at V = - Vo. Determine the potential distribution both inside and outside the tube. Please show how ps and -ps is used in the answer.

6. Solve example 4-9 but assume the top and bottom cylinders have uniform charge densities as shown below Ps b -Ps Figure 1: Problem 6 EXAMPLE 4-9 An infinitely long, thin, conducting circular tube of radius b is split in two halves. The upper half is kept at a potential V = V, and the lower half at V = - Vo. Determine the potential distribution both inside and outside the tube. Please show how ps and -ps is used in the answer.

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6. Solve example 4-9 but assume the top and bottom cylinders have uniform charge densities as shown below Ps, b -Ps Figure 1: Problem 6 EXAMPLE 4-9 An infinitely long, thin, conducting circular tube of radius b is split in two halves. The upper half is kept at a potential V = V, and the lower half at V = - Vo. Determine the potential distribution both inside and outside the tube. Please show how ps and -ps is used in the answer.
Transcribed Image Text:6. Solve example 4-9 but assume the top and bottom cylinders have uniform charge densities as shown below Ps, b -Ps Figure 1: Problem 6 EXAMPLE 4-9 An infinitely long, thin, conducting circular tube of radius b is split in two halves. The upper half is kept at a potential V = V, and the lower half at V = - Vo. Determine the potential distribution both inside and outside the tube. Please show how ps and -ps is used in the answer.
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