Design a full-wave rectifier to deliver an average power of 2 W to a cellphone with a voltage of 3.6 V and a ripple of 0.2 V
We begin with the required input swing. Since the output voltage is approximately equal to V_{p}-2V_{D,on}, we have
V_{i n,p}=3.6\,\mathrm{V}+2V_{D.o n} (3.95)
≈ 5.2 V. (3.96)
Thus, the transformer preceding the rectifier must step the line voltage (110 V_{rms} or 220 V_{rms}) down to a peak value of 5.2 V.
Next, we determine the minimum value of the smoothing capacitor that ensures V_{R} ≤ 0.2 V. Rewriting Eq. (3.83) for a full-wave rectifier gives
V_{R}={\frac{I_{L}}{C_{1}\,f_{i n}}}. (3.83)
V_{R}={\frac{I_{L}}{2C_{1}\,f_{i n}}} (3.97)
=\frac{2\,\mathrm{W}}{3.6\,\mathrm{V}}\cdot\frac{1}{2C_{1}\,f_{i n}}. (3.98)
For V_{R} = 0.2 V and f_{in} = 60 Hz,
C_{1}=23.000\,\mu\mathrm{F}. (3.99)
The diodes must withstand a reverse bias voltage of 5.2 V.