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Physics
A pure inductor of inductance 0.1 H is connected to an AC source (of rms voltage) 220 V angular frequency of 300 Hz. The rms current is
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Q. A pure inductor of inductance $0.1\, H$ is connected to an AC source (of rms voltage) $220\, V$ angular frequency of $300\, Hz.$ The rms current is
KEAM
KEAM 2019
A
$\frac{3}{22}$ A
0%
B
$\frac{22}{3}$ A
33%
C
$\frac{11}{150}$ A
17%
D
$\frac{150}{11}$ A
0%
E
$\frac{11}{3\pi}$ A
0%
Solution:
Given, pure inductor of inductance $L=0.1\, H$
$A C$ source voltage $V=220\, V$ and angular frequency, $f=300\, Hz$
As, impedance, $Z=\omega L$
$=2 \pi \times 300 \times 0.1=30 \Omega (\therefore \omega=2 \pi f)$
So, the rms current $I_{ rms }=\frac{V_{ rms }}{Z}$
$=\frac{220}{30 \times 2 \pi}=\frac{11}{3 \pi} A$