Flute

Pri potôčiku
Peter Ďuraš

Allegretto ( q = 115 ) 1

              
 
 
mf

6
      

         
 


2
                
    
11
  


                      
        
3

 
15
  

f


     
20   
                          
 
     
mf

        

    
                        
24
 
 
f mf f
4
27
            
   

  
mf

 
              
31

 
Copyright © 2017 by Peter Ďuraš
2 Flute

   
               
    
35

          
f

  
                        
38

         
mf f


 

    
6
  
                


41

   

mf f mf

45
         
     
 


  
 
     
                
50

     
ff
 Pri potôčiku
Peter Ďuraš

Allegretto ( q = 115 )
     
Flute

       
mf

1

                   
    
    
      
   
mf  
        
Piano     
            
         

 
     
            


5
      
                            
               
  
             
        

            

  
    

2

9

                            
      
               
    
              
        
 
Copyright © 2017 by Peter Ďuraš
2
       
        
     


13

                  
              
   
 
                
     

              
 

16
 
     
 
 

  
 

    

              
 

   
           
   

        
                            
  
f

19 3
 
            
       
      

      
       
  
  
f

      
    
                
       
    
              
 
      
    
   
mf f

22
           
          
               
  
mf
    
f

                   
       
 3
                 
              

mf f mf

25 4
  
         
                  
       
       
mf

       
mf f

         
    
    
       
           
 
28
            
                        
                
  
           
         
    
           

  
 

f

32 5
                  
               
    
       
    
     
   
f

      
    
         
    
                    
       
    

36
     
                 
       
    
              
   
           
       
           
4
        
                     
      
 
mf f mf

39
      
             
                   


             
mf f mf

                
          
 
                   

       
f mf

42 6
             
                      
            

          
fmf

       
         
      
             


46
               
                
  
    
         
           
        

     
 
 
       
                
ff
50
 
        
  
 
            
  
  
        
ff


             
 

  
 