Hợp Âm Fb7b13 Mandolin — Biểu Đồ và Tab ở Dây Modal D

Trả lời ngắn: Fb7b13 là hợp âm Fb 7♭13 với các nốt F♭, A♭, C♭, E♭♭, D♭♭. Ở dây Modal D có 216 vị trí. Xem biểu đồ bên dưới.

Còn được gọi là: Fb7-13

Bạn đang tìm Fb7b13 (Standard Dây Đàn)?

Hợp Âm PianoNhạc CụDây Đàn

Cách chơi Fb7b13 trên Mandolin

Fb7b13, Fb7-13

Nốt: F♭, A♭, C♭, E♭♭, D♭♭

x,x,6,2,2,3,0,0 (xx4123..)
x,x,6,2,3,2,0,0 (xx4132..)
x,x,0,2,2,3,6,0 (xx.1234.)
x,x,0,2,3,2,6,0 (xx.1324.)
x,x,0,2,2,3,0,6 (xx.123.4)
x,x,0,2,3,2,0,6 (xx.132.4)
x,x,x,2,2,3,6,0 (xxx1234.)
x,x,x,2,3,2,6,0 (xxx1324.)
x,x,x,2,2,3,0,6 (xxx123.4)
x,x,x,2,3,2,0,6 (xxx132.4)
5,x,6,2,3,2,2,2 (3x412111)
3,x,6,2,5,2,2,2 (2x413111)
3,x,2,2,2,5,2,6 (2x111314)
5,x,2,2,3,2,6,2 (3x112141)
5,x,6,2,2,3,2,2 (3x411211)
2,x,6,2,5,3,2,2 (1x413211)
2,x,2,2,5,3,2,6 (1x113214)
5,x,2,2,3,2,2,6 (3x112114)
2,x,2,2,3,5,2,6 (1x112314)
3,x,2,2,5,2,2,6 (2x113114)
5,x,2,2,2,3,2,6 (3x111214)
2,x,2,2,3,5,6,2 (1x112341)
3,x,6,2,2,5,2,2 (2x411311)
3,x,2,2,2,5,6,2 (2x111341)
2,x,2,2,5,3,6,2 (1x113241)
2,x,6,2,3,5,2,2 (1x412311)
3,x,2,2,5,2,6,2 (2x113141)
5,x,2,2,2,3,6,2 (3x111241)
x,x,6,2,3,2,0,x (xx4132.x)
x,x,6,2,3,2,x,0 (xx4132x.)
x,x,6,2,2,3,0,x (xx4123.x)
x,7,10,9,11,x,0,0 (x1324x..)
x,7,9,10,11,x,0,0 (x1234x..)
x,x,6,2,2,3,x,0 (xx4123x.)
x,x,0,2,2,3,6,x (xx.1234x)
x,7,9,10,x,11,0,0 (x123x4..)
x,x,0,2,3,2,6,x (xx.1324x)
x,7,10,9,x,11,0,0 (x132x4..)
x,7,0,9,11,x,10,0 (x1.24x3.)
x,x,0,2,3,2,x,6 (xx.132x4)
x,7,0,10,11,x,9,0 (x1.34x2.)
x,7,0,10,x,11,9,0 (x1.3x42.)
x,x,0,2,2,3,x,6 (xx.123x4)
x,7,0,9,x,11,10,0 (x1.2x43.)
x,7,0,10,11,x,0,9 (x1.34x.2)
x,7,0,10,x,11,0,9 (x1.3x4.2)
x,7,0,9,11,x,0,10 (x1.24x.3)
x,7,0,9,x,11,0,10 (x1.2x4.3)
2,x,6,2,3,x,0,0 (1x423x..)
3,x,6,2,2,x,0,0 (3x412x..)
3,x,2,2,5,2,6,x (2x11314x)
2,x,6,2,x,3,0,0 (1x42x3..)
2,x,2,2,5,3,6,x (1x11324x)
5,x,2,2,2,3,6,x (3x11124x)
3,x,6,2,x,2,0,0 (3x41x2..)
5,x,2,2,3,2,6,x (3x11214x)
2,x,6,2,3,5,2,x (1x41231x)
3,x,6,2,2,5,2,x (2x41131x)
2,x,6,2,5,3,2,x (1x41321x)
5,x,6,2,2,3,2,x (3x41121x)
3,x,6,2,5,2,2,x (2x41311x)
5,x,6,2,3,2,2,x (3x41211x)
2,x,2,2,3,5,6,x (1x11234x)
3,x,2,2,2,5,6,x (2x11134x)
2,x,x,2,3,5,2,6 (1xx12314)
3,x,x,2,5,2,2,6 (2xx13114)
5,x,6,2,3,2,x,2 (3x4121x1)
2,x,0,2,x,3,6,0 (1x.2x34.)
5,x,x,2,2,3,2,6 (3xx11214)
5,x,2,2,2,3,x,6 (3x1112x4)
3,x,x,2,5,2,6,2 (2xx13141)
2,x,2,2,5,3,x,6 (1x1132x4)
3,x,2,2,5,2,x,6 (2x1131x4)
5,x,x,2,3,2,6,2 (3xx12141)
2,x,2,2,3,5,x,6 (1x1123x4)
2,x,x,2,3,5,6,2 (1xx12341)
5,x,x,2,3,2,2,6 (3xx12114)
2,x,x,2,5,3,6,2 (1xx13241)
3,x,x,2,2,5,6,2 (2xx11341)
3,x,0,2,2,x,6,0 (3x.12x4.)
5,x,x,2,2,3,6,2 (3xx11241)
3,x,x,2,2,5,2,6 (2xx11314)
2,x,0,2,3,x,6,0 (1x.23x4.)
5,x,2,2,3,2,x,6 (3x1121x4)
2,x,6,2,3,5,x,2 (1x4123x1)
3,x,6,2,2,5,x,2 (2x4113x1)
2,x,6,2,5,3,x,2 (1x4132x1)
5,x,6,2,2,3,x,2 (3x4112x1)
3,x,0,2,x,2,6,0 (3x.1x24.)
3,x,6,2,5,2,x,2 (2x4131x1)
2,x,x,2,5,3,2,6 (1xx13214)
3,x,2,2,2,5,x,6 (2x1113x4)
11,7,10,9,x,x,0,0 (4132xx..)
11,7,9,10,x,x,0,0 (4123xx..)
2,x,0,2,3,x,0,6 (1x.23x.4)
3,x,0,2,x,2,0,6 (3x.1x2.4)
3,x,0,2,2,x,0,6 (3x.12x.4)
2,x,0,2,x,3,0,6 (1x.2x3.4)
11,7,0,9,x,x,10,0 (41.2xx3.)
11,7,0,10,x,x,9,0 (41.3xx2.)
x,7,10,9,11,x,x,0 (x1324xx.)
x,7,9,10,11,x,x,0 (x1234xx.)
x,7,9,10,11,x,0,x (x1234x.x)
x,7,10,9,11,x,0,x (x1324x.x)
11,7,0,9,x,x,0,10 (41.2xx.3)
11,7,0,10,x,x,0,9 (41.3xx.2)
x,7,9,10,x,11,x,0 (x123x4x.)
x,7,10,9,x,11,x,0 (x132x4x.)
x,7,10,9,x,11,0,x (x132x4.x)
x,7,9,10,x,11,0,x (x123x4.x)
x,7,6,9,x,x,10,0 (x213xx4.)
x,7,10,9,x,x,6,0 (x243xx1.)
x,7,10,6,x,x,9,0 (x241xx3.)
x,7,6,10,x,x,9,0 (x214xx3.)
x,7,9,10,x,x,6,0 (x234xx1.)
x,7,9,6,x,x,10,0 (x231xx4.)
x,7,9,x,x,11,10,0 (x12xx43.)
x,7,10,x,x,11,9,0 (x13xx42.)
x,7,10,x,11,x,9,0 (x13x4x2.)
x,7,x,10,x,11,9,0 (x1x3x42.)
x,7,0,9,x,11,10,x (x1.2x43x)
x,7,0,9,11,x,10,x (x1.24x3x)
x,7,x,10,11,x,9,0 (x1x34x2.)
x,7,0,10,11,x,9,x (x1.34x2x)
x,7,x,9,x,11,10,0 (x1x2x43.)
x,7,x,9,11,x,10,0 (x1x24x3.)
x,7,9,x,11,x,10,0 (x12x4x3.)
x,7,0,10,x,11,9,x (x1.3x42x)
x,7,9,6,x,x,0,10 (x231xx.4)
x,7,0,10,x,x,6,9 (x2.4xx13)
x,7,6,10,x,x,0,9 (x214xx.3)
x,7,6,9,x,x,0,10 (x213xx.4)
x,7,10,6,x,x,0,9 (x241xx.3)
x,7,0,6,x,x,10,9 (x2.1xx43)
x,7,10,9,x,x,0,6 (x243xx.1)
x,7,9,10,x,x,0,6 (x234xx.1)
x,7,0,9,x,x,6,10 (x2.3xx14)
x,7,0,10,x,x,9,6 (x2.4xx31)
x,7,0,6,x,x,9,10 (x2.1xx34)
x,7,0,9,x,x,10,6 (x2.3xx41)
x,7,x,9,x,11,0,10 (x1x2x4.3)
x,7,9,x,11,x,0,10 (x12x4x.3)
x,7,9,x,x,11,0,10 (x12xx4.3)
x,7,x,10,11,x,0,9 (x1x34x.2)
x,7,10,x,11,x,0,9 (x13x4x.2)
x,7,0,9,x,11,x,10 (x1.2x4x3)
x,7,0,9,11,x,x,10 (x1.24xx3)
x,7,0,x,11,x,9,10 (x1.x4x23)
x,7,x,9,11,x,0,10 (x1x24x.3)
x,7,x,10,x,11,0,9 (x1x3x4.2)
x,7,0,x,x,11,10,9 (x1.xx432)
x,7,0,10,x,11,x,9 (x1.3x4x2)
x,7,10,x,x,11,0,9 (x13xx4.2)
x,7,0,x,x,11,9,10 (x1.xx423)
x,7,0,10,11,x,x,9 (x1.34xx2)
x,7,0,x,11,x,10,9 (x1.x4x32)
5,x,6,2,3,2,x,x (3x4121xx)
2,x,6,2,5,3,x,x (1x4132xx)
3,x,6,2,2,5,x,x (2x4113xx)
3,x,6,2,2,x,x,0 (3x412xx.)
2,x,6,2,3,5,x,x (1x4123xx)
3,x,6,2,5,2,x,x (2x4131xx)
3,x,6,2,2,x,0,x (3x412x.x)
2,x,6,2,3,x,0,x (1x423x.x)
2,x,6,2,3,x,x,0 (1x423xx.)
5,x,6,2,2,3,x,x (3x4112xx)
3,x,x,2,2,5,6,x (2xx1134x)
2,x,x,2,3,5,6,x (1xx1234x)
3,x,x,2,5,2,6,x (2xx1314x)
2,x,x,2,5,3,6,x (1xx1324x)
3,x,6,2,x,2,0,x (3x41x2.x)
2,x,6,2,x,3,0,x (1x42x3.x)
5,x,x,2,3,2,6,x (3xx1214x)
5,x,x,2,2,3,6,x (3xx1124x)
3,x,6,2,x,2,x,0 (3x41x2x.)
2,x,6,2,x,3,x,0 (1x42x3x.)
3,x,x,2,5,2,x,6 (2xx131x4)
3,x,x,2,2,x,6,0 (3xx12x4.)
2,x,0,2,3,x,6,x (1x.23x4x)
2,x,x,2,3,x,6,0 (1xx23x4.)
3,x,0,2,x,2,6,x (3x.1x24x)
2,x,x,2,x,3,6,0 (1xx2x34.)
5,x,x,2,3,2,x,6 (3xx121x4)
3,x,0,2,2,x,6,x (3x.12x4x)
5,x,x,2,2,3,x,6 (3xx112x4)
2,x,0,2,x,3,6,x (1x.2x34x)
2,x,x,2,5,3,x,6 (1xx132x4)
3,x,x,2,2,5,x,6 (2xx113x4)
2,x,x,2,3,5,x,6 (1xx123x4)
3,x,x,2,x,2,6,0 (3xx1x24.)
11,7,10,9,x,x,0,x (4132xx.x)
11,7,10,9,x,x,x,0 (4132xxx.)
11,7,9,10,x,x,0,x (4123xx.x)
11,7,9,10,x,x,x,0 (4123xxx.)
3,x,x,2,x,2,0,6 (3xx1x2.4)
3,x,x,2,2,x,0,6 (3xx12x.4)
2,x,x,2,3,x,0,6 (1xx23x.4)
2,x,x,2,x,3,0,6 (1xx2x3.4)
2,x,0,2,x,3,x,6 (1x.2x3x4)
3,x,0,2,x,2,x,6 (3x.1x2x4)
2,x,0,2,3,x,x,6 (1x.23xx4)
3,x,0,2,2,x,x,6 (3x.12xx4)
11,7,0,9,x,x,10,x (41.2xx3x)
11,7,x,10,x,x,9,0 (41x3xx2.)
11,7,10,x,x,x,9,0 (413xxx2.)
11,7,0,10,x,x,9,x (41.3xx2x)
11,7,9,x,x,x,10,0 (412xxx3.)
11,7,x,9,x,x,10,0 (41x2xx3.)
11,7,0,10,x,x,x,9 (41.3xxx2)
11,7,x,9,x,x,0,10 (41x2xx.3)
11,7,10,x,x,x,0,9 (413xxx.2)
11,7,9,x,x,x,0,10 (412xxx.3)
11,7,0,x,x,x,9,10 (41.xxx23)
11,7,x,10,x,x,0,9 (41x3xx.2)
11,7,0,9,x,x,x,10 (41.2xxx3)
11,7,0,x,x,x,10,9 (41.xxx32)

Tóm Tắt Nhanh

  • Hợp âm Fb7b13 chứa các nốt: F♭, A♭, C♭, E♭♭, D♭♭
  • Ở dây Modal D có 216 vị trí khả dụng
  • Cũng được viết là: Fb7-13
  • Mỗi biểu đồ hiển thị vị trí ngón tay trên cần đàn Mandolin

Câu Hỏi Thường Gặp

Hợp âm Fb7b13 trên Mandolin là gì?

Fb7b13 là hợp âm Fb 7♭13. Chứa các nốt F♭, A♭, C♭, E♭♭, D♭♭. Trên Mandolin ở dây Modal D có 216 cách chơi.

Cách chơi Fb7b13 trên Mandolin?

Để chơi Fb7b13 trên ở dây Modal D, sử dụng một trong 216 vị trí hiển thị ở trên.

Hợp âm Fb7b13 gồm những nốt nào?

Hợp âm Fb7b13 chứa các nốt: F♭, A♭, C♭, E♭♭, D♭♭.

Có bao nhiêu cách chơi Fb7b13 trên Mandolin?

Ở dây Modal D có 216 vị trí cho Fb7b13. Mỗi vị trí sử dụng điểm khác nhau trên cần đàn: F♭, A♭, C♭, E♭♭, D♭♭.

Fb7b13 còn có tên gì khác?

Fb7b13 còn được gọi là Fb7-13. Đây là các ký hiệu khác nhau cho cùng một hợp âm: F♭, A♭, C♭, E♭♭, D♭♭.

Tất cả hợp âm Fb

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