Home
Class 12
PHYSICS
A coil of 40 H inductance is connected i...

A coil of `40 H` inductance is connected in series with a resistance of `8` ohm and the combination is joined to the terminals of a `2 V` battery. The time constant of the circuit

A

`5s`

B

`1//5s`

C

`40s`

D

`20s`

Text Solution

AI Generated Solution

The correct Answer is:
To find the time constant of the given RL circuit, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the given values**: - Inductance (L) = 40 H (Henry) - Resistance (R) = 8 Ω (ohm) 2. **Recall the formula for the time constant (τ)**: The time constant for an RL circuit is given by the formula: \[ \tau = \frac{L}{R} \] 3. **Substitute the values into the formula**: Substitute the values of L and R into the time constant formula: \[ \tau = \frac{40 \, \text{H}}{8 \, \Omega} \] 4. **Perform the calculation**: Calculate the value: \[ \tau = \frac{40}{8} = 5 \, \text{seconds} \] 5. **Conclusion**: The time constant of the circuit is 5 seconds. ### Final Answer: The time constant of the circuit is **5 seconds**. ---

To find the time constant of the given RL circuit, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the given values**: - Inductance (L) = 40 H (Henry) - Resistance (R) = 8 Ω (ohm) ...
Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • ALTERNATING CURRENT

    A2Z|Exercise AIIMS Questions|26 Videos
  • ALTERNATING CURRENT

    A2Z|Exercise Section D - Chapter End Test|30 Videos
  • ALTERNATING CURRENT

    A2Z|Exercise Section B - Assertion Reasoning|26 Videos
  • ATOMIC PHYSICS

    A2Z|Exercise Section D - Chapter End Test|30 Videos

Similar Questions

Explore conceptually related problems

An inductance of 2 H and resistance of 10 Omega are connected to a battery of 5 V. the time constant of the circuits is:

A coil of induction 50 H is connected to a battery of emf 2 V through a resistance of 10 ohm. What is the time constant of the circuit and maximum value of current in the circuit ?

Knowledge Check

  • An ideal coil of 10H is connected in series with a resistance of 5(Omega) and a battery of 5V. 2second after the connections is made, the current flowing in ampere in the circuit is

    A
    `(1-e^(-1))`
    B
    `(1-e)`
    C
    `e`
    D
    `e^(-1)`
  • A coil of inductance 0.20 H is connected in series with a switch and a cell of emf 1.6 V . The total resistance of the circuit is 4.0 Omega . What is the initial rate of growth of the current when the switch is closed?

    A
    `0.050 A s^(-1)`
    B
    `0.40 A s^(-1)`
    C
    `0.13 A s^(-1)`
    D
    `8.0 A s^(-1)`
  • A coil has an inductance of 0.5 H is connected in series with a resistance of 50 Omega to 240 V, 50 Hz AC. The maximum current in the circuit is

    A
    2.5 A
    B
    14.5A
    C
    1.50A
    D
    1.45A
  • Similar Questions

    Explore conceptually related problems

    A closed circuit consits of a source of constant and E and a choke coil of inductance L connected in series. The active resistance of the whole circuit is equal to R . At the moment t = 0 the choke coil inductance was decreased abrupty eta times. FInd the current in the circuit as a function of time t .

    A coil of inductive reactance 31 Omega has a resistance of 8 omega . It is placed in series with a condenser of capacitive reactance 25 Omega . The combination is connected to an ac source of 110 V . The power factor of the circuit is

    An inductance and a resistance are connected in series with an AC potential . In this circuit

    The resistance of a heater coil is 110 ohm . A resistance R is connected in parallel with it and the combination is joined in series with a resistance of 11 ohm to a 220 volt main line. The heater operates with a power of 110 watt. The value of R in ohm is

    A coil of some internal resistance 'r' behaves line an inductance. When it is connected in series with a resistance R_(1) , the time constant is found to be tau_(1) . When it is connected in series with a resistance R_(2) , the time constant is found to be tau_(2) . The inductance of the coil is