Question

Problem 6: Let us now DRIVE the same LRC eircuit (with the short removed) at a frequency of 60Hz (this is frequency, not $\omega$) and an RMS voltage of $V_{rms} = 120V$ as shown below. What will be the inductive reactance? 5000 1) 377$\Omega$ 2) 60$\Omega$ 3) 1.52$\Omega$ 120V$_{rms}$ 10µF 1H 4) 0$\Omega$ 5) 2.65m$\Omega$ 6) 16.7m$\Omega$ Problem 7: For the same driven LRC circuit, what will be the capacitive reactance? 1) 15.9k$\Omega$ 2) 100k$\Omega$ 3) 265$\Omega$ 4) 0$\Omega$ 5) 63$\mu\Omega$ 6) 56.3$\Omega$

          Problem 6:
Let us now DRIVE the same LRC eircuit (with the short removed) at a frequency of 60Hz
(this is frequency, not $\omega$) and an RMS voltage of $V_{rms} = 120V$ as shown below. What will
be the inductive reactance?
5000
1) 377$\Omega$
2) 60$\Omega$
3) 1.52$\Omega$
120V$_{rms}$
10µF
1H
4) 0$\Omega$
5) 2.65m$\Omega$
6) 16.7m$\Omega$
Problem 7:
For the same driven LRC circuit, what will be the capacitive reactance?
1) 15.9k$\Omega$
2) 100k$\Omega$
3) 265$\Omega$
4) 0$\Omega$
5) 63$\mu\Omega$
6) 56.3$\Omega$

Problem 6:
Let us now DRIVE the same LRC eircuit (with the short removed) at a frequency of 60Hz
(this is frequency, not ω) and an RMS voltage of Vrms = 120V as shown below. What will
be the inductive reactance?
5000
1) 377Ω
2) 60Ω
3) 1.52Ω
120Vrms
10µF
1H
4) 0Ω
5) 2.65mΩ
6) 16.7mΩ
Problem 7:
For the same driven LRC circuit, what will be the capacitive reactance?
1) 15.9kΩ
2) 100kΩ
3) 265Ω
4) 0Ω
5) 63μΩ
6) 56.3Ω

Added by Patricia R.

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