===== Bridge Rectifier ===== ==== Background information ==== Another central circuit can be created by placing two half-bridges in series and connecting both through a bridge branch. In this way, one obtains the **full bridge** or H-bridge (s. ). {{drawio>Fig-2_V3-H-Shape.svg}}\\ From the H-bridge, many different circuits can be derived. left shows the Wheatstone measuring bridge, in which the resistor $R_{\rm L}$ can be determined using a potentiometer $R_{\rm 2}$ and a voltmeter. In the right image, the switching full bridge is shown, which can, for example, drive a motor. The middle image shows the bridge rectifier, which will be described in more detail later. \\ **Always pay attention in full-bridge circuits to where the input and output voltages are located.** ==== Experimental Tasks ==== \\ In the circuit of a bridge rectifier is shown. - Enter the current arrows correctly. - Draw the connection between the oscilloscope and the circuit in order to measure the output voltage $u_{\rm R}$ at the rectifier. - Explain why one cannot measure the secondary voltage of the transformer and the output voltage of the bridge rectifier at the same time. \\ \\ \\ ${\rm ................................................................................................}$ \\ \\ ${\rm ................................................................................................}$ \\ \\ ${\rm ................................................................................................}$ \\ \\ \\ {{drawio>Fig-8_V3-Bridge-rectifier>.svg}}\\ | Bridge rectifier> \\ \\ - Build the circuit and connect the oscilloscope. - Sketch the voltage curve before and after the bridge rectifier, i.e. the voltages $u_{rm Sec}$ and $u_{\rm R}$. However, note that you connect the ground of the oscilloscope before or after the bridge rectifier for the respective measurement. - Give the oscilloscope settings used. \\ \\ {{drawio>Fig-00_V4-Screen-image>.svg}}\\ | Screen image for uF and uC> Channel 1: $ \frac{V}{\rm DIV} = $ \\ \\ Channel 2: $ \frac{V}{\rm DIV} = $ \\ \\ Time basis: $ \frac{T}{\rm DIV} = $ \\ \\ - Connect a capacitor (electrolytic capacitor) with 100 µF in parallel to the resistor $R_{\rm L}$ and sketch the voltage curve of $u_{rm Sec}$ and $u_{\rm R}$ again in with a different color. \\ **Warning: When using an electrolytic capacitor (Elko) the correct polarity must be observed!** \\ - Measure the following values with the help of the oscilloscope in the circuit and enter the results into (100 µF): {{drawio>Table-2-Bridge-Rectifier_V3.svg}}\\ \\ - Consider a measure by which the ripple voltage can be reduced. - Draw the circuit with your found solution into and measure the voltage curves $u_{rm Sec}$ and $u_{\rm R}$. - Enter these into the screen image with a third color. {{drawio>Fig-9_V3-Bridge-rectifier-reduction-ripple>.svg}}\\ | Bridge rectifier ripple reduction> \\ - Carry out the corresponding measurements – as above – again on the bridge rectifier. These were the secondary-side voltage of the transformer $û_{\rm Sec}$, the frequency of the secondary transformer voltage $f_{\rm Sec}$, the peak-to-peak value of the ripple voltage $u_{\rm PP-ripple}$, the ripple frequency $f_{\rm Ripple}$, the average value of the rectified voltage $|ū_{\rm R}|$ and the peak value of the rectified voltage $u_{\rm R,~max}$. - Enter the results in the second free line of . ==== Test questions - Bridge Rectifier ====