Network Elements and the Concept of Circuit
- In the figure below, the current of 1 ampere flows through the resistance of—
-
View Hint View Answer Discuss in Forum
In order to know the branch element in which current as flowing 1 amp. first of all we will calculate the voltage drop across the each subgroup. The given circuit is.
VAB = 120 × 12 = 72 V 20 VBC = 120 × 2 = 12 V 20 VCD = 120 × 6 = 36 V 20 I = 120 = 6 amp 20
since voltage drop across BC is 12V.so current flowing in 12 Ω resistor is = 12 = 1 amp 12
Thus, we can say 1 amp current flows through the 12 Ω resistance.Correct Option: D
In order to know the branch element in which current as flowing 1 amp. first of all we will calculate the voltage drop across the each subgroup. The given circuit is.
VAB = 120 × 12 = 72 V 20 VBC = 120 × 2 = 12 V 20 VCD = 120 × 6 = 36 V 20 I = 120 = 6 amp 20
since voltage drop across BC is 12V.so current flowing in 12 Ω resistor is = 12 = 1 amp 12
Thus, we can say 1 amp current flows through the 12 Ω resistance.
- The equivalent inductance measured between the terminal 1 and 2 for the circuit in figure—
-
View Hint View Answer Discuss in Forum
Leq = L1 + L2 – 2M
Correct Option: D
Leq = L1 + L2 – 2M
- Impedance Z as shown in figure—
-
View Hint View Answer Discuss in Forum
L eq = L1 + L2 + L3 + 2M1 – 2M2
= J5 + J2 + J2 + 2 × J10 – 2J10
= J9 + J20 – J20
= J9 ΩCorrect Option: B
L eq = L1 + L2 + L3 + 2M1 – 2M2
= J5 + J2 + J2 + 2 × J10 – 2J10
= J9 + J20 – J20
= J9 Ω
- The effective inductance of the circuit across the terminal AB in the figure shown below, is—
-
View Hint View Answer Discuss in Forum
Leq = L1 + L2 + L3 – 2M1 + 2M2 – 2M3
= 4 + 5 + 6 – 2 × 1 + 2 × 2 – 2 × 3
= 15 – 2 + 4 – 6
= 11 HCorrect Option: C
Leq = L1 + L2 + L3 – 2M1 + 2M2 – 2M3
= 4 + 5 + 6 – 2 × 1 + 2 × 2 – 2 × 3
= 15 – 2 + 4 – 6
= 11 H
- The energy stored in the magnetic field at a solenoid 30 cm long and 3 cm diameter wound with 1000 turns of wire carrying a current of 10A, is—
-
View Hint View Answer Discuss in Forum
We know
Energy = µ. N2 A I = 4π × 10–7 × (1000)2 × π × (3 / 2 × 10–2) 2 30 × 10–2
= 0.15 joule.Correct Option: B
We know
Energy = µ. N2 A I = 4π × 10–7 × (1000)2 × π × (3 / 2 × 10–2) 2 30 × 10–2
= 0.15 joule.