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Byju's Answer
Standard XII
Physics
Phasor
Corresponding...
Question
Corresponding to the figure shown, match the two columns.
Column
I
Column
II
a
.
Resistance
b
.
Capacitive reactance
c
.
Inductive reactance
d
.
Impedance
p
.
4
q
.
1
r
.
2
s
.
3
A
a
→
s
;
b
→
p
;
c
→
r
;
d
→
q
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B
a
→
p
;
b
→
s
;
c
→
r
;
d
→
q
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C
a
→
s
;
b
→
p
;
c
→
q
;
d
→
r
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D
a
→
q
;
b
→
p
;
c
→
r
;
d
→
s
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Solution
The correct option is
A
a
→
s
;
b
→
p
;
c
→
r
;
d
→
q
We know that resistance does not depend on the value of
ω
.
∴
a
→
s
X
C
=
1
ω
C
⇒
X
C
∝
1
ω
∴
b
→
p
X
L
=
ω
L
⇒
X
L
∝
ω
∴
c
→
r
Impedance first decreases with increase in
ω
and then increases with increase in
ω
.
∴
d
→
q
Suggest Corrections
0
Similar questions
Q.
If for the given circuit capacitive reactance is two times of inductive reactance, and resistance
R
is equal to inductive reactance then, the power factor of the circuit is,
Q.
Column -I
Column-II
A.
2
s
(P)
n
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,
l
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,
m
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B.
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p
z
(Q)
n
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,
l
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,
m
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o
r
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C.
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d
x
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−
y
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(R)
n
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,
l
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m
=
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D.
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d
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z
(S)
n
=
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,
l
=
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,
m
=
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Match the column -I with column -II
Q.
Match the following columns. Here,
I
represent intensity,
A
amplitude and
r
distance from the source.
Column
I
Column
II
a
.
I
due to point source
p
.
∝
r
−
1
/
2
b
.
A
due to point source
q
.
∝
r
−
1
c
.
I
due to line source
r
.
∝
r
−
2
d
.
A
due to line source
s
.
∝
r
−
4
Q.
Applied AC voltage is given as,
V
=
V
0
sin
(
ω
t
)
. Corresponding to this voltage, match the following two columns.
Column
I
Column
II
a
.
I
=
I
0
sin
(
ω
t
)
b
.
I
=
−
I
0
cos
(
ω
t
)
c
.
I
=
I
0
sin
(
ω
t
+
π
/
6
)
p
. only
R
circuit
q
. only
L
circuit
r
. may be
R
C
circuit
Q.
Two spherical shells are as shown in figure. Suppose r is the distance of a point from their common centre. Then, match the entries of column I with the entries of column II.
C
o
l
u
m
n
−
I
C
o
l
u
m
n
−
I
I
(
a
)
Electric field for r
<
R
1
(
p
)
is constant for
q
2
and varying for
q
1
.
(
b
)
Electric potential for
r
<
R
1
(
q
)
is zero for
q
2
and varying for
q
1
(
c
)
Electric potential for
R
1
<
r
<
R
2
(
r
)
is constant
(
d
)
Electric field for
R
1
<
r
<
R
2
(
s
)
zero
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