Question:

For the given circuit, the diode \( D \) is ideal. The power dissipated by the \( 300\ \Omega \) resistor is:
power dissipated by the 300 Ω resistor is

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For half-wave rectification: \( V_{\text{rms}} = \dfrac{V_m}{2} \). Use \( P = I^2 R \) to find power dissipated across resistors.
Updated On: June 02, 2025
  • 0.25 W
  • 0.50 W
  • 0.75 W
  • 1 W
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The Correct Option is C

Solution and Explanation

The input is: \[ v(t) = 60 \cos(314t) \] Since the diode is ideal, it will conduct only during the positive half cycle.
Peak voltage: \( V_m = 60\ \text{V} \)
RMS value for half-wave rectified signal: \[ V_{\text{rms}} = \dfrac{V_m}{2} = 30\ \text{V} \] Total resistance: \[ R = 100 + 200 + 300 = 600\ \Omega \Rightarrow I_{\text{rms}} = \dfrac{30}{600} = 0.05\ \text{A} \] Power across \(300\ \Omega\) resistor: \[ P = I^2 R = (0.05)^2 \cdot 300 = 0.0025 \cdot 300 = 0.75\ \text{W} \]
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