SSC Junior Engineer Electrical Online Exam 2018 CPWD/CWC/MES Electrical Engineering 22-01-2018 Morning3
21. Which
of the following is the dimensional formula for mutual inductance?
Mutual inductance dimensinal formula ML2T –2A –2
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22. Which of the following is the CORRECT
expression for hysteresis loss occuring in a material?
Pb = η$Bm^1.6$fV
Pb = η * $Bm^n$ * f * V
Pb = hysteresis loss (W)
η = Steinmetz hysteresis coefficient, depending on material (J/m3)
Bm = maximum flux density (Wb/m2)
n = Steinmetz exponent, ranges from 1.5 to 2.5, depending on material
f = frequency of magnetic reversals per second (Hz)
V = volume of magnetic material (m3)
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23. Which of the following expression satisfies the Faraday's law of
electromagnetic induction?
Faraday's law of electromagnetic induction
e = -Ndф/dt
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24. Which property of a material opposes the passage of magnetic flux through it?
Reluctance.
25. Determine the
intensity of magnetization (in A/m) of a magnet when the pole magnet is 30 A-m and the pole of
the magnet is 2 sq.m.?
intensity of magnetization (in A/m) of a magnet = Pole strenght/Area
H = M/A
H = 30/2 = 15 Amp/meter
.
26. What will be the produced mmf (in
Ampturns) in a coil, if the coil has 160 turns and carries a current of 0.15 A?
N = 160 turns
I = 0.15 Amp
produced mmf = NI = 160 * 0.15 = 24 Amp-turn
.
27. Determine the reluctance (in
Amp-turns/Wb) of a coil, when the flux through the coil is 25 Wb and the value of produced mmf
is 50 Ampturns.
Reluctance = mmf/flux
Reluctance = 50 /25 = 2 Amp-turns/Wb
.
28. Determine the magnetic field intensity (in Amp-turns/m) of 5 meter long
coil when the coil has 100 turns and carries a current of 0.6 A?
N = 100 turns
I = 0.6 A
l = 5 mtr
magnetic field intensity H = NI /l
magnetic field intensity H = 100*0.6/5 = 12 Amp-turns/m
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29. Determine the self-inductance (in mH) of a 3m long air-cored solenoid, when
the coil has 300 turns and the diameter of the coil 12 cm?
N = 300 turns
l = 3 meter
d = 12 cm
r =d/2 =6 cm = 0.06 meter
A = π$r^2$ = 3.14*.06*.06
M = (µ0µr $N^2$ A)/l
where μ0 is the permeability of free space and has the value of µ0 = 4π *$10^-7$
for air Value of µr = 1
M = (4π *$10^-7$ *1*300*300*3.14*.06*.06)/3
M = 0.41mH
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30. Determine the current (in A) through a 60 cm long
solenoid when the solenoid has 400 turns and the value of magnetic field at the centre of the
solenoid is 6 mT?
flux density = permeability x intensity
B = µ0µr x H
H = B/µ0µr ------------(1)
where μ0 is the permeability of free space and has the value of µ0 = 4π *$10^-7$
for air Value of µr = 1
And we also know
H*l=NI
H = NI/l------------------(2)
Compare intensity from both equation
B/µ0µr = NI/l
I = (B/µ0µr) * (l/N)
So now we have
l = 60 cm = 0.6 meter
turn N =400
B = 6*$10^-3$ tesla
Apply above formula
I = (B/µ0µr) * (l/N)
I = (6*$10^-3$ / 4π *$10^-7$) * (0.6/400)
I = 7.2 Amp
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