Can you trace the current path from the AC power supply through one diode, through the motor, through a second diode, and back to the AC power supply for both the positive and negative half-cycles of the AC supply voltage?
In applications where a center-tapped or split-phase source is unavailable, this is the only practical method of full-wave rectification. The advantages of the circuit include its simple design and low-cost components.
However, in addition to requiring more diodes than the center-tap circuit, the full-wave bridge suffers a slight performance disadvantage as well. The additional voltage drop is caused by the current having to go through two diodes in each half-cycle rather than through only one.
Step 1: Build the full-wave bridge rectifier circuit using the four silicon diodes, as illustrated in Figures 1 and 2.
Step 2: Measure the DC voltage across the motor. Compare the DC voltage reading across the motor terminals with the reading obtained from the half-wave rectifier experiment, given the same AC power supply and the same motor. With a low-voltage source such as the one you’re using (6 V RMS or root mean square), the disadvantage of the two voltage drops for this full-wave bridge rectifier is easily measured.
We can simulate the full-wave bridge rectifier using the circuit with node numbers, as illustrated in Figure 3.
Netlist (make a text file containing the following text, verbatim):
Fullwave bridge rectifier v1 1 0 sin(0 8.485 60 0 0) rload 2 3 10k d1 3 1 mod1 d2 1 2 mod1 d3 3 0 mod1 d4 0 2 mod1 .model mod1 d .tran .5m 25m .plot tran v(1,0) v(2,3) .end
This simulation plots the input voltage as a sine wave that oscillates both positively and negatively. The output voltage is a series of positive humps corresponding to both the positive and negative half-cycles of the AC source voltage. The AC source is set to an 8.485 V peak corresponding to a 6 V RMS sine-wave voltage.
Learn more about the fundamentals behind this project in the resources below.
In Partnership with Rohde & Schwarz
by Duane Benson
by Robert Keim