In figure `i_(1) = 10 e^(-2t) A, i_(2) = 4 A, v_(C ) = 3 e^(-2t) V` The variation of potential difference acorss `A` and `C` with time can be represented asA. B. C. D.

In figure `i_(1) = 10 e^(-2t) A, i_(2) = 4 A, v_(C ) = 3 e^(-2t) V` T

1.	In figure `i_(1) = 10 e^(-2t) A, i_(2) = 4 A, v_(C ) = 3 e^(-2t) V` The variation of potential difference acorss `A` and `C` with time can be represented asA. B. C. D.
Answer» Correct Answer - A From `KVL` we have `V_(A) - i_(1)R_(1) + i_(2)R_(2) = V_(C )` , `V_(A) - V_(C ) = i_(1) R_(1) - i_(2) R_(2)` Substituting the values, we have `V_(AC) = (10 e^(-2t)) (2) - (4) (3)` `V_(AC) = (20 e^(-2t) - 12) V` At `t = 0, V_(AC) = 8V`, At `t = oo, V_(AC) = 12 V` Therefore, `V_(AC)` decreases exponentially from `8V` to - `- 12V`

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In figure `i_(1) = 10 e^(-2t) A, i_(2) = 4 A, v_(C ) = 3 e^(-2t) V` The variation of potential difference acorss `A` and `C` with time can be represented asA. B. C. D.

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