You have a conducting ball of radius a, on which electric charge Q is uniformly distributed....

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You have a conducting ball of radius a, on which electric charge Q is uniformly distributed. (1) With an assumption that V(→x) = 0 as a reference, find the distribution of electric field E and potential V. (2) Now, you have two conducting balls 1 and 2 of radius a and az, respectively. They are aligned along the z-axis, as illustrated below, and separated from each other by D >> ai, If we define coefficients of potential as 42 Ball 2: radius:a₂ Ball 1: radius: a₁ [] = P₁ P² [&:] find the coefficients of potential p (ij = 1,2). Here, Vi and Qi represent the potential of and the charge distributed on the i-th conducting ball (i = 1,2). You have a conducting ball of radius a, on which electric charge Q is uniformly distributed. (1) With an assumption that V(→x) = 0 as a reference, find the distribution of electric field E and potential V. (2) Now, you have two conducting balls 1 and 2 of radius a and az, respectively. They are aligned along the z-axis, as illustrated below, and separated from each other by D >> ai, If we define coefficients of potential as 42 Ball 2: radius:a₂ Ball 1: radius: a₁ [] = P₁ P² [&:] find the coefficients of potential p (ij = 1,2). Here, Vi and Qi represent the potential of and the charge distributed on the i-th conducting ball (i = 1,2).

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Steps Step 1 of 2 Part 1 1 Electric Field and Potential Distribution of a Charged Conducting Ball For a uniformly charged conducting ball of radius a ... View the full answer