Which of the following methods can result in a square waveform?
Multivibrators
Electronic circuits called oscillators are used to generate periodic waveforms. Different types of oscillators produce different types of waveforms, such as sine waves, square waves, triangular waves, and sawtooth waves.
The question asks which method among the given options can result in a square waveform. Let's look at the common waveforms produced by each type of circuit listed:
Comparing the typical outputs of these circuits, it is clear that Multivibrators are specifically designed and commonly used to generate square waveforms or rectangular waveforms.
| Circuit Type | Typical Waveform Generated |
|---|---|
| Wien Bridge Oscillator | Sine wave |
| Multivibrator | Square or Rectangular wave |
| Hartley Oscillator | Sine wave |
Therefore, among the given options, Multivibrators are the circuits capable of producing a square waveform.
A monostable multivibrator has which of the following state(s)?
I. One stable state
II. One quasi-stable state
The formula for the frequency of a 555 astable mulivibrator
Consider the following statements regarding bistable multivibrator :
1. The bistable multivibrator is used as memory elements in shift registers, counters.
2. It is used to generate sine wave by sending regular triggering pulse to the input.
3. It can also be used as a frequency divider.
Which of the above statements is/are correct?
What happens to the frequency of an astable multivibrator if the value of ONLY the timing capacitor is doubled?