When power is drawn from the secondary coil of the transformer, the dynamic resistance
increases
decreases
remains unchanged
changes erratically
The magnetic flux linked with a coil at any instant t is given by the equation . The magitude of emf induced in coil after 3 s is
10 V
20 V
35 V
70 V
In 0.1 s, the current in a coil increases from 1 A to 1.5A. If inductance of coil is 60 mH, then induced current in external resistance of 32 will be
1 A
0.5 A
0.2 A
0.1 A
In 0.2 s, the current in a coil increases from 2.0 A to 3.0 A. If inductance of coil is 60 mH, then induced current in external resistance of 3 Ω will be
1A
0.5 A
0.2 A
0.1 A
A transformer having efficiency of 75 % is working on 220 V and 4.4 kW power supply. If the current in the secondary coil is 5 A. What will be the voltage across secondary coil and the current in primary coil?
Vs = 220 V, ip = 20A
Vs = 660 V, ip = 15 A
Vs = 660 V, ip = 20 A
Vs = 220 V, ip = 15 A
A cylinder of radius R and length L is placed in a uniform electric field E parallel to the cylinder axis. The total flux for the surface of the cylinder is given by
2πR2 E
π R2/E
R / E
Zero
The total charge induced in a conducting loop when it is moved in magnetic field depends on
the rate of change of magnetic flux
initial magnetic flux only
the total change in magnetic flux
final magnetic flux only
For MRI, a patient is slowly pushed in a time of 10 s within the coils of the magnet where magnetic field is B = 2.0 T. If the patient's trunk is 0.8 m in circumference, the induced emf around the patient's trunk is
10.18 x 10-2 V
9.66 × 102 V
10.18 × 10-3 V
1.51 × 10-2 V
C.
10.18 × 10-3 V
Change in magnetic field in 10 s = 2.0 T
As
ε =
= ( = BA )
Circumference of patient's trunk
2 r = 0.8 m (given)
∴ r = m
r = m
Area of cross section
A =
A =
A = m2
∴ V
≈ 10.18 × 10-3 V
The self-inductance of a coil having 400 turns is 10 mH. The magnetic flux through the cross-section of the coil corresponding to current 2 mA is
2 × 10-5 Wb
2 × 10-3 Wb
3 × 10-5 Wb
8 × 10-3 Wb