In the following circuit, the inductive reactance is equal to.

A series RLC circuit has a capacitive reactance of 16 Ω and an inductive reactance of 4.0 Ω at 30 Hz. What frequency would result in resonance for this circuit?
For a particular RLC series circuit, the capacitive reactance is 5.35, the inductive reactance is 46.7, and the maximum voltage across the 94.5 resistor is 36.7 V. What is the maximum voltage across the circuit?
For a particular RLC series circuit, the capacitive reactance is 4.35 Ω, the inductive reactance is 37.5 Ω, and the maximum voltage across the 57.1-Ω resistor is 26.1 V. What is the maximum voltage across the circuit?
For a particular RLC series circuit, the capacitive reactance is 6.85 Ω, the inductive reactance is 36.7 Ω, and the maximum voltage across the 92.5-Ω resistor is 35.1 V. What is the maximum voltage across the circuit?
A series RCL circuit includes a resistance of 237, an inductive reactance of 513, and a capacitive reactance of 439. The current in the circuit is 0.207 A. What is the voltage of the generator? Note: The ac current and voltage are rms values and power is an average value unless indicated otherwise.
Inductive Reactance: Build a series circuit in Multisim containing a 1ks Resistor, 33mH inductor L, and 4 VRMS 8kHz sinewave source. Calculate the, Inductive reactance X_ showing your formula: XL = ΚΩ Then measure the following with whatever Multisim instrument you want: Inductor peak-peak voltage VLpp = Resistor RMS voltage VRrms = Inductor RMS voltage Verms = Circuit RMS current Irms = mA
A series RCL circuit includes a resistance of 225, an inductive reactance of 572, and a capacitive reactance of 469. The current in the circuit is 0.295 A. What is the voltage of the generator? Note: The ac current and voltage are rms values and power is an average value unless indicated otherwise. I got 81.12982713 V but for some reason it keeps saying I am wrong.
An AC series circuit has 18.9-Ω resistance, 21.1-Ω inductive reactance, and 15.5-Ω capacitive reactance. If an effective (rms) emf of 94 V is applied, what is the power output?
The inductive reactance of the circuit is exactly twice the
resistance: XL=2R. Draw the phasor that represents the voltage
across the inductor (V) at the instant indicated.
The capacitive reactance in an RLC circuit is determined to be 50 Ω when the inductive reactance is 60 Ω. Part A Is the generator frequency ω higher or lower than the natural frequency ω0? Part B Is the phase angle ϕ positive or negative? Part C Calculate the phase angle ϕ if R=33Ω.