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For the network shown, find the equivalent T-network.
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written 3.0 years ago by |
Answer: Applying KVL to mesh 1 ,
$V_1=3I_1+2I_2-I_3$.......................(1)
Applying KVL to mesh 2 ,
$V_2=2I_1+6I_2+4I_3$......................(2)
Applying KVL to mesh 3 ,
$13I_3-I_1+4I_2=0$
$\therefore I_3=\dfrac{1}{13}I_1-\dfrac{4}{13}I_2$......................(3)
Substituting the equation (3) in (1),
$V_1=3I_1+2I_2-\dfrac{1}{3}I_1+\dfrac{4}{13}I_2$
$\therefore V_1=\dfrac{38}{13}I_1+\dfrac{30}{13}I_2$......................(4)
Substituting the equation (3) in (2),
$V_2=2I_1+6I_2+4(\dfrac{1}{13}I_1-\dfrac{4}{13}I_2)$
$\therefore V_2=\dfrac{30}{13}I_1+\dfrac{62}{13}I_2$.......................(5)
The T network consists of three impedances . …
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