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Published byKevin Isaac Campelo Gil Modified over 6 years ago
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Example 30k We want to calculate the voltage Vac. To solve this problem the circuit can be redrawn as
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I1 30k Let the current I1 is flowing through the circuit. The KVL equation will be 10kI1 + 20kI1 + 30KI1 = 6 60kI1= 6
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I1 30k I1 Vo I1 = 6/60k =0.1mA
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Now Vac will be equal to Vac = (10k + 20k)I1 = 30k(0.1mA) =3 Volts. I1
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Example We want to calculate the voltage Vbd. First we will have to calculate the voltage across 40k resistor. Let the current I1 be flowing through the loop.
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Applying KVL 10kI kI1+ 10kI1 – 6=0 60kI1 = -3
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I1 = - 3/60k = mA
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So, voltage across 40k resistor
V40k = (-0.05m)(40k) = - 2 volts
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Now to calculate Vbd we take the path
bdcb Applying KVL Vbd =0
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d I1 e 40k Vbd 2V + - Vbd = 7 Volts.
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Example We want to calculate the current I0. The circuit can be redrawn as
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Here I1 = 120 mA
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Applying KVL to mesh 2 8kI2 + 4kI2 + 4k(I2 – I1 ) = 0
I2 = 480/16k =30 mA
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I1 I2 4k So I0 will be I0 = I1 – I2 I0 = 120 – 30 = 90 mA
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Example We want to calculate the current I0 and the voltage V0. The circuit can be redrawn as
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V0 Applying KVL to mesh 1 2kI1 +6k(I1 – I2 )= 12 8kI1 – 6kI2 = 12
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Applying KVL at mesh 2 8kI2 + 4kI2 + 6k (I2 – I1) = 0 18kI2 - 6kI1 =0
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Solving equations of mesh 1 and 2 24kI1 - 18kI2 = 36
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V0 I1 I2 I2 = 36/54k =0.67mA
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V0 I1 I2 Now V0 will be equal to V0 = 4k I2 = 2.66 Volts
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Example We want to calculate the current I0. To apply KVL the circuit can be redrawn as
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Here I1 = - 2mA I3 = 4mA
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KVL for mesh 2 4kI2 + 6k (I2 – I3) + 2k(I2 – I1) = 12
4mA KVL for mesh 2 4kI2 + 6k (I2 – I3) + 2k(I2 – I1) = 12 12kI2 – =12
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I0 I1 I2 I3 4mA I2 = 32/12k =8/3 mA =2.66 mA I0 = I2 = 2.66mA
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Example We want to calculate the current I0.The circuit can be redrawn as
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Here I1 = - 2mA I3 = 4mA
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Apply KVL on the mesh 2 2kI2 + 1k(I2 – I1) = 12 3KI2 + 2 =12
I2 = 10/3 mA = 3.33mA
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I0 I1 I3 I2 2k Now I0 = I1 – I2 = - 2 – 3.33 = mA
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