An RL series circuit is constructed with a 133 Ω resistor and a 58 mH inductor. A generator with a frequency of 632 Hz and an rms voltage of 45 V provides the voltage for the circuit. What is the predicted phase angle in degrees for the total rms voltage? Input the answer in scientific notation with “E” notation. For example, 39.85 rounded to two significant figures would be entered as 4.0E1.
Step 1: Find inductive reactance of given inductor:
XL = w*L = 2*pi*f*L
f = frequency of circuit = 632 Hz
L = Inductance = 58 mH
So, XL = 2*pi*632*58*10^-3 = 230.32 ohm
R = Resistance = 133 ohm
Step 2: Now phase angle in RL circuit is given by:
= arctan (XL/R)
= arctan (230.32/133) = 59.995 deg
In two significant figures
phase angle = 60 deg = 6.0E1 degree
Let me know if you've any query.
An RL series circuit is constructed with a 133 Ω resistor and a 58 mH inductor....
A series RLC-circuit consists of a 280 Ω resistor, a 25 mH inductor, and an 18 μC capacitor. What is the rms current if the emf is supplied by 120-V rms voltage, 60 Hz frequency?
A 1.15-kΩ resistor and a 600-mH inductor are connected in series to a 1350-Hz generator with an rms voltage of 12.2 V . Part A: What is the rms current in the circuit? Part B:What capacitance must be inserted in series with the resistor and inductor to reduce the rms current to half the value found in part A? Please show with steps, thank you! Item 15 < 15 of 15 A 1.15-k22 resistor and a 600-mH inductor are connected...
A series RLC circuit consists of a 57.0 Ω resistor, a 5.10 mH inductor, and a 310 nF capacitor. It is connected to an oscillator with a peak voltage of 4.50 V . Part A Determine the impedance at frequency 3000 Hz. Part B Determine the peak current at frequency 3000 Hz. Part C Determine phase angle at frequency 3000 Hz.
A 600 ? resistor and a 260 mH inductor are connected in series with an ac generator with an rms voltage of 24.0 Vand a frequency of 55.0 Hz . What is the rms current in this circuit? Units of answer must be in mA.
A 525 Ohm resistor and a 275 mH inductor are connected in series with an ac generator with an rms voltage of 22.0 V and a frequency of 65.0 Hz What is the rms current in this circuit? I_rms = _____ mA
A 1.15-kΩ resistor and a 570-mH inductor are connected in series to a 1100-Hz generator with an rms voltage of 14.7 V . What is the rms current in the circuit? What capacitance must be inserted in series with the resistor and inductor to reduce the rms current to half the value found in part A?
A series RLC circuit consists of a 52.0 Ω resistor, a 2.60 mH inductor, and a 610 nF capacitor. It is connected to an oscillator with a peak voltage of 4.60 V . a. Determine the impedance at frequency 3000 Hz. b. Determine the peak current at frequency 3000 Hz. c. Determine the impedance at frequency 4000 Hz. d. Determine the peak current at frequency 4000 Hz. e. Determine phase angle at frequency 4000 Hz.
A 1.15-kΩ resistor and a 585-mH inductor are connected in series to a 1150-Hz generator with an rms voltage of 14.6 V . 1. What is the rms current in the circuit? 2. What capacitance must be inserted in series with the resistor and inductor to reduce the rms current to half the value found in part A?
A 1.15-kΩ resistor and a 515-mH inductor are connected in series to a 1200-Hz generator with an rms voltage of 13.4 Part A What is the rms current in the circuit? Part B What capacitance must be inserted in series with the resistor and inductor to reduce the rms current to half the value found in part A?
A 1.15-kΩ resistor and a 515-mH inductor are connected in series to a 1150-Hz generator with an rms voltage of 14.1 V . A.)What is the rms current in the circuit? in mA B.)What capacitance must be inserted in series with the resistor and inductor to reduce the rms current to half the value found in part A? in nF