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DC Motor Drives Questions and Answers

41.

A dc motor runs at 1,500 rpm on 240 V with an armature resistance of 0.5 Ω, drawing 20 A. Its back emf is

Answer: A

Correct answer: 230 V

Rearranging the armature circuit equation,

\[ E = V - I_aR_a = 240 - 20 \times 0.5 = 240 - 10 = 230 \text{ V} \]

The back emf takes 96 per cent of the applied voltage, which is typical in normal running - and the reason the starting current would be so large, since at standstill \( E \) is zero and the whole 240 V appears across the 0.5 ohm resistance.

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42.

If the armature voltage of that machine is halved to 120 V at the same current, the speed becomes nearest to

Answer: B

The new back emf is \( 120 - 10 = 110 \) V, and speed follows back emf at constant flux, so \( 1{,}500 \times 110/230 = 717 \) rpm. Neglecting the drop gives 750 rpm, which is a useful approximation but not the answer.

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43.

A separately excited dc motor develops 50 N·m at 30 A. At 45 A with the same flux it develops

Answer: C

Correct answer: 75 N·m

With the flux constant, \( T = k\Phi I_a \) makes torque proportional to armature current:

\[ T = 50 \times \frac{45}{30} = 75 \text{ N·m} \]

The relation is linear, not square-law - the 112 N·m answer squares the ratio, which would be right only for a series machine, where the flux itself rises with the current.

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44.

The flux of a dc motor is reduced to 80 per cent of its rated value at constant armature voltage and negligible resistive drop. The no-load speed becomes

Answer: D

Correct answer: 125 per cent of its former value

With the resistive drop neglected, \( V \approx E = k\Phi N \), so at constant voltage the speed varies inversely with the flux:

\[ N \propto \frac{1}{\Phi} = \frac{1}{0.8} = 1.25 \]

Weakening the field to 80 per cent therefore raises the no-load speed by 25 per cent. This is field weakening, the standard way of running above base speed - and the reason a shunt machine that loses its field runs away.

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45.

A single-phase fully controlled bridge fed from 230 V rms is fired at 60 degrees. Its mean output voltage is nearest to

Answer: A

With \( V_m = 325 \) V, \( V_{dc} = (2 \times 325/\pi)\cos 60° = 207 \times 0.5 = 104 \) V. Using the rms rather than the peak value of the supply is the usual slip and understates the answer by a factor of about one and a half.

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46.

What firing angle would that bridge need to deliver 150 V?

Answer: B

Correct answer: 44 degrees

From \( V_{dc} = (2V_m/\pi)\cos\alpha \) with the 230 V supply of the preceding item, \( 2V_m/\pi \approx 207 \) V, so

\[ \cos\alpha = \frac{150}{207} = 0.724 \quad \Rightarrow \quad \alpha \approx 44^\circ \]

The 136 degree answer is the supplement, which would give minus 150 V - the same magnitude but with the bridge inverting rather than rectifying, so the machine would be braking rather than motoring.

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47.

A three-phase fully controlled bridge fed from a 415 V line supply is fired at 30 degrees. Its mean output voltage is nearest to

Answer: C

With a line peak of 587 V, \( V_{dc} = (3 \times 587/\pi)\cos 30° = 560 \times 0.866 = 485 \) V. Six pulses per cycle give both this high mean and a small ripple, which is why three-phase supply is used for any sizeable drive.

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48.

A chopper fed from 400 V drives a motor at a mean armature voltage of 240 V. Its duty ratio is

Answer: D

Correct answer: 0.6

From \( V_a = DV_s \),

\[ D = \frac{240}{400} = 0.6 \]

The duty ratio is a fraction between 0 and 1 by definition, so the answers of 1.67 and 160 can be rejected without calculation - the first inverts the ratio and the second is a percentage with the decimal point lost.

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49.

That chopper switches at 500 Hz. Its on-time in each period is

Answer: A

Correct answer: 1.2 ms

The switching period is the reciprocal of the frequency, and the on-time is the duty ratio of that period:

\[ T = \frac{1}{500} = 2 \text{ ms}, \qquad t_{on} = 0.6 \times 2 = 1.2 \text{ ms} \]

The off-time is the remaining 0.8 ms. Raising the switching frequency shortens both and reduces the current ripple, at the cost of greater switching loss in the device.

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50.

A dc motor of armature resistance 0.4 Ω is plugged from 220 V while running with a back emf of 200 V. The initial reverse current, with no added resistance, is

Answer: B

Correct answer: 1,050 A

Plugging reverses the supply while the machine still turns, so the applied voltage and the back emf now add instead of opposing:

\[ I = \frac{V + E}{R_a} = \frac{220 + 200}{0.4} = \frac{420}{0.4} = 1050 \text{ A} \]

That is far beyond anything the machine or the converter could survive, which is why plugging is never done without series resistance. Subtracting instead of adding gives 50 A and misses the entire point of the method.

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