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Test Index
Class 12 NEET Physics Electromagnetic Induction and Alternating Currents 1
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© examsnet.com
Question : 11 of 100
Marks:
+1
,
-0
An inductor of inductance
L
L
L
, a capacitor of capacitance
C
C
C
and a resistor of resistance '
R
R
R
' are connected in series to an ac source of potential difference '
V
V
V
volts as shown in figure.
Potential difference across
L
,
C
L, C
L
,
C
and
R
R
R
is
40
V
,
10
40 \text{V}, 10
40
V
,
10
V
\text{V}
V
and
40
V
40 \text{V}
40
V
, respectively. The amplitude of current flowing through
a
n
g
l
e
C
R
angle C R
an
g
l
e
CR
series circuit is
10
2
A
10 \sqrt{2} \text{A}
10
2
​
A
. The impedance of the circuit is An inductor of inductance
L
L
L
, a capacitor of capacitance
C
C
C
and a resistor of resistance '
R
R
R
' are connected in series to an ac source of potential difference '
V
V
V
volts as shown in figure.
[NEET 2021]
4
2
Ω
4 \sqrt{2} \Omega
4
2
​
Ω
5
2
Ω
\frac{5}{\sqrt{2}}\Omega
2
​
5
​
Ω
4
Ω
4 \Omega
4Ω
5
Ω
5 \Omega
5Ω
Validate
Solution:
👈: Video Solution
V
L
=
40
V_{L}=40
V
L
​
=
40
volt
V
R
=
40
V_{R}=40
V
R
​
=
40
volt
V
C
=
10
V_{C}=10
V
C
​
=
10
volt
Now,
V
R
M
S
=
V
R
2
+
(
V
L
−
V
C
)
2
V_{R M S}=\sqrt{V_{R}^{2}+(V_{L}-V_{C})^{2}}
V
RMS
​
=
V
R
2
​
+
(
V
L
​
−
V
C
​
)
2
​
=
(
40
)
2
+
(
40
−
10
)
2
=
50
V
=\sqrt{(40)^{2}+(40-10)^{2}}=50 \text{V}
=
(
40
)
2
+
(
40
−
10
)
2
​
=
50
V
I
R
M
S
=
I
0
2
=
10
2
2
=
10
A
I_{R M S}=\frac{I_{0}}{\sqrt{2}}=\frac{10 \sqrt{2}}{\sqrt{2}}=10 \text{A}
I
RMS
​
=
2
​
I
0
​
​
=
2
​
10
2
​
​
=
10
A
∵
V
R
M
S
=
I
R
M
S
×
Z
\because V_{R M S}=I_{R M S} \times Z
∵
V
RMS
​
=
I
RMS
​
×
Z
∴
Z
=
V
R
M
S
I
R
M
S
=
50
10
=
5
Ω
\therefore Z=\frac{V_{R M S}}{I_{R M S}}=\frac{50}{10}=5 \Omega
∴
Z
=
I
RMS
​
V
RMS
​
​
=
10
50
​
=
5Ω
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