GW Instek MFG-2000 Series - MFG-2160 MR;2160 MF;2130 M Rear Panel; MFG-2260 M;2230 M Rear Panel

MFG-2000 Series User Manual
20
MFG-2160MR/2160MF/2130M Rear Panel
  
   
      

    
   
  
     










/
  


     
   
 
 
   
M F G - 2 1 6 0 M R / 2 1 6 0 M F
         
M F G - 2 1 6 0 M R
                

  
          
      
      
      

     
                                   
                              
              
                                 
     
        
     

                          
   
                                     
         
              
      
               
                                            
                                    
         
       
MFG-2260M/2230M Rear Panel
  
   
      

    
   
          










/
  

  
         
M F G - 2 2 6 0 M
     
   
 
 
    
M F G - 2 2 6 0 M / 2 2 3 0 M
                
  
          
      
      
      

     
                                   
                              
              
                                 
     
        
        

                          
   
                                       
         
             
      
                
                                    
                                  
         
            