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| 1. |
Two passive two-port networks are connected in cascade as shown in figure. A voltage source is connected at port 1.Given V1 = A1V2 + B1I2I1 = C1V2 + D1I2V2 = A2V3 + B2I3I2 = C2V3 + D2I3A1, B1, C1, D1, A2, B2, C2, and D2 are the generalized circuit constants. If the Thevenin equivalent circuit at port 3 consists of a voltage source VT and an impedance ZT connected in series, then |
| A. | \({V_T} = \frac{{{V_1}}}{{{A_1}{A_2}}},{Z_T} = \frac{{{A_1}{B_2} + {B_1}{D_2}}}{{{A_1}{A_2} + {B_1}{C_2}}}\) |
| B. | \({V_T} = \frac{{{V_1}}}{{{A_1}{A_2} + {B_1}{C_2}}},{Z_T} = \frac{{{A_1}{B_2} + {B_1}{D_2}}}{{{A_1}{A_2}}}\) |
| C. | \({V_T} = \frac{{{V_1}}}{{{A_1} + {A_2}}},{Z_T} = \frac{{{A_1}{B_2} + {B_1}{D_2}}}{{{A_1} + {A_2}}}\) |
| D. | \({V_T} = \frac{{{V_1}}}{{{A_1}{A_2} + {B_1}{C_2}}},{Z_T} = \frac{{{A_1}{B_2} + {B_1}{D_2}}}{{{A_1}{A_2} + {B_1}{C_2}}}\) |
| Answer» E. | |