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

The current `i_(L)` is

In figure i_(1) = 10 e^(-2t) A, i_(2) = 4 A, v_(C ) = 3 e^(-2t) V The variaton of current in the inductor with time can be repesented as :

In figure i_(1) = 10 e^(-2t) A, i_(2) = 4 A, v_(C ) = 3 e^(-2t) V The potential difference across inductor V_(L) is :

In figure i_(1) = 10 e^(-2t) A, i_(2) = 4 A, v_(C ) = 3 e^(-2t) V The potential difference across AB (V_(AB)) is:

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 as

In Fig i_(1) = 10e^(-2t) A , i_(2) = 4 A , and V_(C) = 3e^(-2t) V . The variation of potential difference across C and D(V_(CD)) with time can be expressed as

In Fig i_(1) = 10e^(-2t) A , i_(2) = 4 A , and V_(C) = 3e^(-2t) V . the vartiation of potential difference across A and C(V_(AC)) with time can be respresented as