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The expression for the equivalent capacitance of the system shown in Fig. is (A is the corss-sectional area of one of the planes) : A. `in_(0)A//3d`B. `(3 in_(0)A)/(d)`C. `in_(0)A//6d`D. none of the above |
Answer» Correct Answer - D `C_(1) = (in_(0)A)/(d), C_(2) = (in_(0)A)/(2d)` `C_(3) = (in_(0)A)/(3d)` As three condensers are in parallel. Fig `:. C_(p) = C_(1) + C_(2) + C_(3) = (in_(0) A)/(d) + (in_(0) A)/(2d) + (in_(0)A)/(3d)` `C_(p) = (in_(0)A)/(d) [1 + (1)/(2) + (1)/(3)] = (11 in_(0) A)/(6d)` Choice (d) is correct. |
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