Consider the circuit shown in the figure below. Take Ɛ = 6.00 V, L = 8.64 mH, and R = 3.96 N. S R (a) What is the inductive time constant of the circuit? ms ll
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Q: Consider the circuit shown in the figure below. Take Ɛ = 6.00 V, L = 8.64 mH, and R = 3.96 N. S R…
A: Given : ε = 6.00 V L = 8.64 mH = 8.64 x 10-3 H R = 3.96 Ω
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- The current in the RL circuit shown here increases to 40% of its steady-state value in 2.0 s. What is the time constant of the circuit?Consider the circuit shown in the figure below. Take E = 6.00 V, L = 7.92 mH, and R = 4.40 0. + (a) What is the inductive time constant of the circuit? 1.8 ms (b) Calculate the current in the circuit 250 us after the switch is closed. A (c) What is the value of the final steady-state current? 1.36 A (d) How long does it take the current to reach 82.0% of its maximum value? msConsider the circuit shown in the figure below. Take E = 6.00 V, L = 7.28 mH, and R = 3.80 N. S R (a) What is the inductive time constant of the circuit? ms (b) Calculate the current in the circuit 250 µs after the switch is closed. A (c) What is the value of the final steady-state current? A (d) How long does it take the current to reach 82.0% of its maximum value? ms
- The current in the RL circuit shown below reaches half its maximum value in 0.5 ms after the switch S1 is thrown. Determine (a) the time constant of the circuit and (b) the resistance of the circuit if L = 200 mH. R Hints a. The time constant is TL = ms. b. The resistance R is Ω.For physics lab, two students constructed an RL circuit similar to the one shown in the figure, with & = 6.00 V, L 7.80 mH, and R = 7.60 0. R www Ⓡ (a) What is the inductive time constant of the circuit (in ms)? ms ele (b) Calculate the current in the circuit (in A) 250 us after the switch is closed. A A (c) What is the value of the final steady-state current (in A)? A ms (d) After what time interval (in ms) does the current reach 80.0% of its maximum value? 40For physics lab, two students constructed an RL circuit similar to the one shown in the figure, with = 6.00 V, L = 5.40 mH, and R = 8.00 Q. S R ele L (a) What is the inductive time constant of the circuit (in ms)? 0.065 X Apply the definition of the inductive time constant. ms ms (b) Calculate the current in the circuit (in A) 250 µs after the switch is closed. A (c) What is the value of the final steady-state current (in A)? A (d) After what time interval (in ms) does the current reach 80.0% of its maximum value?
- A circuit conducting loop lies in the :xy-plane as shown in Figure .The loop has a radius of 0.2m and resistance R = 4 Q. If B 40 sin 104 t az mWb/m2, find the currrent.Consider the circuit shown in the figure below. Take & = 6.00 V, L = 7.84 mH, and R = 4.40 2. (a) What is the inductive time constant of the circuit? ms R (b) Calculate the current in the circuit 250 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 81.0% of its maximum value? ms Need Help? Read It Watch ItConsider a series RC circuit as in the figure below for which R = 6.70 MQ, C = 4.70 μF, and E = 25.5 V. C E S + R (a) Find the time constant of the circuit. 31.49 (b) Find the maximum charge on the capacitor after the switch is thrown closed. 1.1985e-4 X What is the current in the circuit when the capacitor has reached its maximum charge? μC (c) Find the current in the resistor 10.0 s after the switch is closed. μA
- A series RL circuit with R = 19 0, and L = 6 H has a constant voltage E = 150 V applied att = 0 by the closing of a switch. R E t =0 Find the time at which VR = VL. elleConsider a series RC circuit as in Figure below for which R =6.7 MQ, C=5.3 µF, and ɛ=30.0 V. Find the current ( in units of uA) at the moment the switch S is closed. RConsider the circuit shown in the figure below. Take E = 6.00 V, L = 7.92 mH, and R = 3.60 Ω. S + I R ww (a) What is the inductive time constant of the circuit? ms (b) Calculate the current in the circuit 250 us after the switch is closed. A (c) What is the value of the final steady-state current? A (d) How long does it take the current to reach 81.0% of its maximum value? ms