Question

For the network shown in the given figure, find $v(t)$ for $t > 0$. Assume $L = 1 H$. 5? $t = 0$ 6? 2A 12 ? 20 ? L +20 V The voltage $v(t) = \boxed{\qquad}e^{-t/\boxed{\qquad}}V$ for $t > 0.$

          For the network shown in the given figure, find $v(t)$ for $t > 0$. Assume $L = 1 H$.
5?
$t = 0$
6?
2A
12 ?
20 ?
L
+20 V
The voltage $v(t) = \boxed{\qquad}e^{-t/\boxed{\qquad}}V$ for $t > 0.$
        
For the network shown in the given figure, find v(t) for t > 0. Assume L = 1 H.
5?
t = 0
6?
2A
12 ?
20 ?
L
+20 V
The voltage v(t) =     e^-t/    V for t > 0.

Added by Robert V.

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University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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For the network shown in the given figure, find V for t > 0. Assume L = 1H. 1 = 0 X 6 20V 2A 4 129 20 The voltage = e^(-t/) V for t > 0.
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Transcript

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00:01 Hi everyone in this problem we have to find the value of v0 t here reactance of inductor l1 is omega l that is j omega n omega omega omega is 5 inductance is 0 .5 so it is to be 2 .5 j o reactance of second coil l2 j 5 into 1 that is 5 j reactance of capacitor minus j upon omega c 5 into 0 that is minus 10 into j omega impedance of 1 hand recoil register and capista 1 by 5 j 5 j 5 j 1 by 10 10 10 1 by 10j negative solving it 5 plus 5 j o so v not will be 20 0 degree 5 plus 5 j upon 3 plus 1 .5 j so v0 is called to 12 .8 9 at 1 .85 volt at 1 .85 degrees volt that's all...
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