Network Elements and the Concept of Circuit
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What will be the value of dVC for given figure? dt
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We know that
ic = C dVC dt
= – 3 V/sec.Correct Option: A
We know that
ic = C dVC dt
= – 3 V/sec.
- Find VC (0+) for the circuit—
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Applying potential divider rule
VA = 12. R1 = 6V R1 + R1 VB = 12. 2R1 = 8V 2R1 + R1
VC (0+) = VB – VA = 8 – 6 = 2 VCorrect Option: A
Applying potential divider rule
VA = 12. R1 = 6V R1 + R1 VB = 12. 2R1 = 8V 2R1 + R1
VC (0+) = VB – VA = 8 – 6 = 2 V
- The Y11-parameters for the given network shown below are—
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We given network
Compare this network with standard networkYa = 1 + 1 = 1 + 3 2 5 / 2 x (s) 2 5s / 3 Yb = 1 + 1 = 1 + 2 3 5 / 2 x (s) 3 5s / 3 Yc = 1 + 1 = 1 + 6s 5 1 / 6 s 5 Y11 = Ya + Yc = 1 + 3 + 1 + 6s 2 5s 5 Correct Option: A
We given network
Compare this network with standard networkYa = 1 + 1 = 1 + 3 2 5 / 2 x (s) 2 5s / 3 Yb = 1 + 1 = 1 + 2 3 5 / 2 x (s) 3 5s / 3 Yc = 1 + 1 = 1 + 6s 5 1 / 6 s 5 Y11 = Ya + Yc = 1 + 3 + 1 + 6s 2 5s 5
- The value of current I flowing in 5 Ω resistor in the figure, is—
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Apply the superposition theorem in the given circuit
Case I. When 10 V source is treated 5 A current source is replaced by their internal resistance (i.e. open circuited)
Now, 10 = 5 I ⇒ 1 = 2 Amp.
Case II. When current source (5 A) is treated and voltage source (10 V) S.C. the circuit becomes
According to the current division rule I will be zero so, the net current I = 2 amp.Correct Option: B
Apply the superposition theorem in the given circuit
Case I. When 10 V source is treated 5 A current source is replaced by their internal resistance (i.e. open circuited)
Now, 10 = 5 I ⇒ 1 = 2 Amp.
Case II. When current source (5 A) is treated and voltage source (10 V) S.C. the circuit becomes
According to the current division rule I will be zero so, the net current I = 2 amp.
- The time constant of the network shown in the figure is—
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τ = R eq. C eq Ceq = C + C = 2C
so, time constant Req = 2R . 2R = R 2R + 2R
τ = R. 2C = 2RCCorrect Option: A
τ = R eq. C eq Ceq = C + C = 2C
so, time constant Req = 2R . 2R = R 2R + 2R
τ = R. 2C = 2RC