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lab_electrical_engineering:1_resistors:mesh-set [2026/03/16 00:01] mexleadminlab_electrical_engineering:1_resistors:mesh-set [2026/03/16 02:04] (current) mexleadmin
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 What is the loop equation here? What is the loop equation here?
-<wrap onlyprint> \\ \\ \\ \\ </wrap>+\\ \\ \\ \\  \\ \\ \\ \\ 
  
 Verify the equation using the measured values. Verify the equation using the measured values.
-<wrap onlyprint> \\ \\ \\ \\ </wrap>+ \\ \\ \\ \\   \\ \\ \\ \\ 
  
 The resistors $R_{\rm 1}$ and $R_{\rm 2}$ connected in series form a voltage divider. In what ratio are the voltages $U_{\rm 1}$ and $U_{\rm 2}$? The resistors $R_{\rm 1}$ and $R_{\rm 2}$ connected in series form a voltage divider. In what ratio are the voltages $U_{\rm 1}$ and $U_{\rm 2}$?
  
-$\frac{U_{\rm 1}}{U_{\rm 2}} =$ <wrap onlyprint> \\ \\ </wrap>+$\frac{U_{\rm 1}}{U_{\rm 2}} =$ \\ \\ 
  
  
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 In what ratio are currents $I_{\rm 1}$ and $I_{\rm 2}$? In what ratio are currents $I_{\rm 1}$ and $I_{\rm 2}$?
  
-$\frac{I_{\rm 1}}{I_{\rm 2}} =$ <wrap onlyprint> \\ \\ </wrap>+$\frac{I_{\rm 1}}{I_{\rm 2}} =$ \\ \\ 
  
 Switch the power supply on again and measure the current $I$. Enter its value in the table. Switch the power supply on again and measure the current $I$. Enter its value in the table.
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 Determine the node equation for node $K$ and verify its validity. Determine the node equation for node $K$ and verify its validity.
-<wrap onlyprint> \\ \\ \\ \\ </wrap>+\\ \\ \\ \\  \\ \\ 
  
 Using the measured values of resistors $R_{\rm 1}$, $R_{\rm 2}$ and $R_{\rm 3}$, calculate the total resistance $R_{\rm KP}$. Using the measured values of resistors $R_{\rm 1}$, $R_{\rm 2}$ and $R_{\rm 3}$, calculate the total resistance $R_{\rm KP}$.
-<wrap onlyprint> \\ \\ \\ \\ </wrap>+\\ \\ \\ \\ \\ \\ \\ \\ 
  
 Using the calculated value of $R_{\rm KP}$, verify the measured value of the total current: Using the calculated value of $R_{\rm KP}$, verify the measured value of the total current:
  
-$I = \frac{U}{R_{\rm KP}} =$ <wrap onlyprint> \\ \\ </wrap>+$I = \frac{U}{R_{\rm KP}} =$ \\ \\ \\ \\ \\ \\ \\ \\