1200 W and core losses of 750 W when operating at rated flux. A field current of 6.0A is
required and the armature circuit resistance is 0.24 ohm. Assume the field current and machine
speed arc constant. Calculate the power required to turn the generator at no load, with 125V at
the generator terminals. Repeat the calculation in A) above for a separately excited generator.
Calculate the power to turn the generator with no excitation. Calculate the efficiency of the
generator when operating at rated conditions (self-excited). A 200 KW, 240V, separately excited
DC generator is operated at rated load. The armature and field resistances are .02 ohm and 240
ohm respectively. The field current is adjusted so the generator produces 240 V with no load
while at rated speed. The field current and speed arc kept constant while the generator is being
loaded. Calculate the rated current produced by the generator. Calculate the output voltage of
the generator at rated load. Which machine parameter could be adjusted to maintain the output
voltage at 240 V? If the generator is 85% efficient, calculate the power in HP required by the
prime mover.
Solution
In self excited generators, generated cucurrents drive the field components
So current flowing the field windings comes from armature
so aramature current = Ia=6A
armature voltage V=125V
as it is running on no load,
power required to turn on the generatore is power deliverd from armature to field +losses
=VIa+windage loss+coreloss= 125(6)+1200+750=2700W
B)
for a seperately excited generator, field and armature are seperately excited.
As there is no load, means an open circuit at generator terminals(armature)
so no current passes through aarmature
only power required to start the generator is the power req to over come losses
Power req to start it = 1200 +750 = 1950W
c)
with no excitation means field is aided by armature
Power = Torque*speed
torque = KIa
Back emf = E=k*speed
speed = E/k