Consider the circuit shown in the figure below. Take = 10.00 V, L = 12 mH, and R = 9 22. Shown in the figure below. R ww (a) What is the inductive time constant of the circuit? (b) Calculate the current in the circuit 100 us after the switch is closed. (c) What is the value of the final steady-state current? (d) How long does it take the current to reach 75.0% of its maximum value?

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Chapter28: Direct-current Circuits
Section: Chapter Questions
Problem 28.78AP: The circuit shown in Figure P28.78 is set up in the laboratory to measure an unknown capacitance C...
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Consider the circuit shown in the figure below. Take ε = 10.00 V, L = 12 mH, and R = 9 Ω. Shown in the figure below.

**Diagram Explanation:**
The diagram depicts a simple RL circuit consisting of a battery (EMF source ε), a resistor (R), an inductor (L), and a switch (S) in series. The battery is represented by a symbol with positive and negative terminals. The resistor is symbolized as a zigzag line, the inductor as a coil, and the switch as a break in the line that can be closed.

**Questions:**
(a) What is the inductive time constant of the circuit?
(b) Calculate the current in the circuit 100 μs after the switch is closed.
(c) What is the value of the final steady-state current?
(d) How long does it take the current to reach 75.0% of its maximum value?
Transcribed Image Text:Consider the circuit shown in the figure below. Take ε = 10.00 V, L = 12 mH, and R = 9 Ω. Shown in the figure below. **Diagram Explanation:** The diagram depicts a simple RL circuit consisting of a battery (EMF source ε), a resistor (R), an inductor (L), and a switch (S) in series. The battery is represented by a symbol with positive and negative terminals. The resistor is symbolized as a zigzag line, the inductor as a coil, and the switch as a break in the line that can be closed. **Questions:** (a) What is the inductive time constant of the circuit? (b) Calculate the current in the circuit 100 μs after the switch is closed. (c) What is the value of the final steady-state current? (d) How long does it take the current to reach 75.0% of its maximum value?
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