In an electrode system, potential equation in cylindrical coordinates, is given as: V(p, p) = Ap(1 + 2B.cos³(24)) [kV] %3D The boundary conditions are as follows: for p =2 p = 0 rad., V =V1 =100 kV and for p =5 cm, II rad. V =V2 =0Y. a) Determine the constants A and B b) Determine electric field equation. c) Determine potential and electric field magnitude in point: p =4 cm

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Electrical Engineering - High voltage system EENG451 Please solve the question with stop and quickly
In an electrode system, potential equation in cylindrical coordinates, is given as:
V(p, 4) = Ap(1 + 2B.cos (24)) [kV]
The boundary conditions are as follows:
for p =2 cm
', p = 0 rad. , V =V =100 kV and for p =5 cm
I rad. V =V2 =0 V.
a) Determine the constants A and B
b) Determine electric field equation. ,
c) Determine potential and electric field magnitude in point: p =4 cm, = 60'.
Transcribed Image Text:In an electrode system, potential equation in cylindrical coordinates, is given as: V(p, 4) = Ap(1 + 2B.cos (24)) [kV] The boundary conditions are as follows: for p =2 cm ', p = 0 rad. , V =V =100 kV and for p =5 cm I rad. V =V2 =0 V. a) Determine the constants A and B b) Determine electric field equation. , c) Determine potential and electric field magnitude in point: p =4 cm, = 60'.
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