ZERO A DEZ

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Bárbara de Souza

1 Zero a dez £ £  Bm £ £ G       4        £  £  Am £ £  £D £   

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1 Zero a dez £ £  Bm £ £ G       4        £  £  Am £ £  £D £         Violinos         4         £       4 Vc          4   £ £    £ £ £ £ £ £  G Bm   Am  D          Numa es...                                                                                               D Ddim                               Bm C G B   £   Em     £                            £                    7

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Bm C D £  £ £   £ £ £    Em  £ £ £                           £                                           21

2 Bm C Bm £ £ £ £  £  £   £ £     G  £        £                                                          £                      Bm A D  C                                                                   26

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Bm £ £ £  G £ £ £ £ Bm     £ £ C £                                        £                 Am D G £ D   numa es...  C£ £ £ £  £ £ Bm £ £     £                                                           £ £ £ £    £ £ £ £                                                         £ £ £ £  D £ £              £  £                                                       34

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G B   Em   Bm     £ £ C                          £                       C D £  £ £   Bm £ £   £ £ £   Em £ £                                                                    £    £ £C £ £ C£ £ £ £  £ Bm    G   Bm                                                          £                       A D G £Bm    £  Bm £ £     £                                £                              Bm C Bm Am D £ £ £ £  £  £       C £   £  