GW Instek MFG-2000 Series - Panel Overview

GETTING STARTED
11
Panel Overview
MFG-2260MRA/2260MFA Front Panel
  
   
       
  
   
   
            










/




          
M F G - 2 2 6 0 M R A
    
   
 
 
   
M F G - 2 2 6 0 M R A / 2 2 6 0 M F A
               
  
          
      
     
      

      
     
                                 
                            
              
                               
    
        
        
    
   
    

      


     
                        



   
                                      
        
              
        
               
                                         
                                         
          
                                      
MFG-2160MR/2160MF Front 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
               

  
           
      
     
      

      
                                
                           
              
                              
    
       
    

                       
   
                                   
         
               
        
             
                                          
                                 
         
      