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Given V2 = 1 – e– 2t, the value of V1 is given by—
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- 3 + e– 2t
- 1 + 3 e– 2t
- 4 + 2 e– 2t
- 4
Correct Option: D
Given V2 = 1 – e– 2t
I R = | = | 2 / 3 | 2 |
I c = | V2 = 1 | (1 – e– 2t) | dt | dt |
= – (– 2) e– 2t = 2e– 2t
current across 2Ω resistance
(I) = IR + IC = | (1 – e– 2t) + 2e– 2t | 2 |
= | + | e– 2t | 2 | 2 |

V1 = I.2 + V2
= | ![]() | + | e– 2t | ![]() | . 2 + 1 – e– 2t | 2 | 2 |
= 3 + e– 2t + 1 – e– 2t
= 4