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AC Voltage Controllers Questions and Answers

1.

Find the range of firing angle for which the output voltage of the given AC voltage controller is not controllable.

AC voltage controller: an AC source in series with an anti-parallel thyristor pair (triac symbol) feeding a load of a 10 ohm resistor in series with a j10 ohm inductor, output voltage Vo across the load

Exam Year(s)

DSSSB AE - 2023,

Answer: A

For an AC voltage controller with an RL load, the load impedance angle is


\[ \begin{aligned} \phi = \tan^{-1}\frac{X}{R} \\ &= \tan^{-1}\frac{10}{10} = 45^\circ \end{aligned} \]


The thyristor can be fired only when the supply voltage is positive across it, and when the firing angle \(\alpha\) is less than or equal to \(\phi\), the current in the load has not yet fallen to zero when the next thyristor is gated, so the conduction is continuous and the output voltage is the full sinusoid of the supply: the firing angle then has no effect and the output is not controllable.


So control is lost for \(0^\circ \le \alpha \le 45^\circ\), and for \(\alpha > \phi\) the output voltage falls with increasing \(\alpha\). The answer is option A.

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2.

In a single phase voltage controller circuit shown in figure below. For what range of triggering angle (α) the output voltage (Vo) is not controllable ?

Supply Vs feeds a load of 50 ohm resistance in series with j50 ohm reactance through two thyristors in antiparallel; Vo is the voltage across the load

Exam Year(s)

RSMSSB JE - 2025, RSMSSB - 2025,

Answer: D

The output is not controllable for \(0^{\circ} \lt \alpha \lt 45^{\circ}\).

With an RL load, the current in an ac voltage controller lags the voltage by the load angle \(\varphi\). If a thyristor is fired before \(\alpha = \varphi\), the other thyristor is still conducting, and the load simply receives the full sine wave, so changing \(\alpha\) in that range has no effect.

\[ \begin{aligned} \varphi &= \tan^{-1}\frac{X_{L}}{R} \\ &= \tan^{-1}\frac{50}{50} = 45^{\circ} \end{aligned} \]

So control is lost for \(0^{\circ} \lt \alpha \lt 45^{\circ}\), and the useful control range is \(45^{\circ} \le \alpha \le 180^{\circ}\). The other ranges all lie, at least partly, inside that controllable region.

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