For the same peak value, which of the following wave has the least mean value?

Half wave rectified sine wave
Triangular wave
Sine wave
Square wave

The correct answer is A. Half wave rectified sine wave.

A half wave rectified sine wave is a type of waveform that is created by taking the positive half-cycles of a sine wave and discarding the negative half-cycles. This results in a waveform that has a positive peak value and a zero average value.

A triangular wave is a type of waveform that has a constant slope. This means that the average value of a triangular wave is equal to its peak value divided by two.

A sine wave is a type of waveform that has a sinusoidal shape. This means that the average value of a sine wave is equal to its peak value divided by $\pi$.

A square wave is a type of waveform that has a constant value for half of its period and a zero value for the other half of its period. This means that the average value of a square wave is equal to its peak value divided by two.

Therefore, the half wave rectified sine wave has the least mean value because it has a zero average value.

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