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Trombones Boney M

The document discusses a mix of songs by the group Boney M including Rios de Babilonia, It's a Holiday, Ma baker, and Rasputin. It also includes musical notation.

Uploaded by

Manu Duarte
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© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
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84 views1 page

Trombones Boney M

The document discusses a mix of songs by the group Boney M including Rios de Babilonia, It's a Holiday, Ma baker, and Rasputin. It also includes musical notation.

Uploaded by

Manu Duarte
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
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MIX BONEY M

Rios de Babilonia-It´s a Holiday-Ma baker-Dady Cool-Rasputin

130 neg./min 24/10/2005

2                                              
2                                                    
Trombones
4
                
 
1.          2.     


 


 


 2 




  
           
   



                    
 
  
    

                             

                                     
1

   
    
              
 
 
 

    
          
   

          
    
        2
                       
           
 
 
           
 
  
       
       
       
     
     
                 
                                                                   
             

             
                                  
                                                                  

                 

 
 
                   3                                   
                                                            

               
                                  4
       
         

                          
     

  
                    
       
 

 


 

 


 


 


  
 
 
 
 
 
 
 
 
   

 


  

 


  

 


   
 
 
 
 
 
 

          
                           
     
                                                                          

 
  
 

 
 
 

                                    
5

 


  


 


  


   


  


                    
  
          
 
 
 
 
 
 
       
 
 
 
 
 
  

 

 

 

 
 
 
 
 
               

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