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Coaxial Conducting cylinders located at r = 5 cm and r = 12 cm. The region between cylinders is filled with homogenous perfect dielectric with 4. If the inner cylinder is at 100V and the outer at OV, find (a) the location of the 20V equipotential surface; (b) the capacitance between the two cylinders. Note: The potential between cylinders satisfy Laplace's equation. V2V= V²V V²V = = a²v a²v 2² v + + дх² дуг дz2 1 ə Mo=4*10-7 H/m - av (r -) 1 0² rər (ar) + √² (20₂) +- 10 r² ar (1² av -) + a²v дz2 ər 1 ə r2sin0 ?0 av (sino) + де & 1/(36)* 10-⁹ F/m 1 0² r² sin²0 20² (Cartesian) (Cylindrical) (Spherical)

Coaxial Conducting cylinders located at r = 5 cm and r = 12 cm. The region between cylinders is filled with homogenous perfect dielectric with 4. If the inner cylinder is at 100V and the outer at OV, find (a) the location of the 20V equipotential surface; (b) the capacitance between the two cylinders. Note: The potential between cylinders satisfy Laplace's equation. V2V= V²V V²V = = a²v a²v 2² v + + дх² дуг дz2 1 ə Mo=4*10-7 H/m - av (r -) 1 0² rər (ar) + √² (20₂) +- 10 r² ar (1² av -) + a²v дz2 ər 1 ə r2sin0 ?0 av (sino) + де & 1/(36)* 10-⁹ F/m 1 0² r² sin²0 20² (Cartesian) (Cylindrical) (Spherical)

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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Find the location of the 20V equipotential surface and the capacitance between cylinders satisfy laplace's equation
Coaxial Conducting cylinders located at r = 5 cm and r = 12 cm. The region between cylinders is filled with homogenous perfect dielectric with 4. If the inner cylinder is at 100V and the outer at OV, find (a) the location of the 20V equipotential surface; (b) the capacitance between the two cylinders. Note:- The potential between cylinders satisfy Laplace's equation. V²V V²V = ² ² 8²V + + дх2 дуг дz2 10 rər == Mo=47*107H/m av (r. ər) + 10 av др V²V = √² Fr 1 0² 2²v r²0² + az² (202) (r.² + 1 Ə r² sine de (sine av o =1/(36)*10-⁹ F/m 1 a²v +r²sin²0 ز (Cartesian) (Cylindrical) (Spherical)
Transcribed Image Text:Coaxial Conducting cylinders located at r = 5 cm and r = 12 cm. The region between cylinders is filled with homogenous perfect dielectric with 4. If the inner cylinder is at 100V and the outer at OV, find (a) the location of the 20V equipotential surface; (b) the capacitance between the two cylinders. Note:- The potential between cylinders satisfy Laplace's equation. V²V V²V = ² ² 8²V + + дх2 дуг дz2 10 rər == Mo=47*107H/m av (r. ər) + 10 av др V²V = √² Fr 1 0² 2²v r²0² + az² (202) (r.² + 1 Ə r² sine de (sine av o =1/(36)*10-⁹ F/m 1 a²v +r²sin²0 ز (Cartesian) (Cylindrical) (Spherical)
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