La°9 accordo per chitarra — schema e tablatura in accordatura Modal D

Risposta breve: La°9 è un accordo La dim9 con le note La, Do, Mi♭, Sol♭, Si. In accordatura Modal D ci sono 420 posizioni. Vedi i diagrammi sotto.

Conosciuto anche come: La dim9

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Come suonare La°9 su Mandolin

La°9, Ladim9

Note: La, Do, Mi♭, Sol♭, Si

3,0,4,1,2,0,x,x (3.412.xx)
2,0,4,1,3,0,x,x (2.413.xx)
2,0,1,4,3,0,x,x (2.143.xx)
3,0,1,4,2,0,x,x (3.142.xx)
3,0,4,1,0,2,x,x (3.41.2xx)
3,0,1,4,0,2,x,x (3.14.2xx)
0,0,4,1,3,2,x,x (..4132xx)
0,0,1,4,3,2,x,x (..1432xx)
2,0,4,1,0,3,x,x (2.41.3xx)
2,0,1,4,0,3,x,x (2.14.3xx)
0,0,4,1,2,3,x,x (..4123xx)
0,0,1,4,2,3,x,x (..1423xx)
3,0,4,x,2,0,1,x (3.4x2.1x)
0,0,x,1,2,3,4,x (..x1234x)
0,0,1,x,2,3,4,x (..1x234x)
2,0,x,1,0,3,4,x (2.x1.34x)
2,0,1,x,0,3,4,x (2.1x.34x)
0,0,x,1,3,2,4,x (..x1324x)
0,0,4,x,2,3,1,x (..4x231x)
3,0,x,4,2,0,1,x (3.x42.1x)
2,0,4,x,3,0,1,x (2.4x3.1x)
2,0,x,4,3,0,1,x (2.x43.1x)
3,0,4,x,0,2,1,x (3.4x.21x)
3,0,x,4,0,2,1,x (3.x4.21x)
0,0,1,x,3,2,4,x (..1x324x)
0,0,4,x,3,2,1,x (..4x321x)
0,0,x,4,3,2,1,x (..x4321x)
2,0,4,x,0,3,1,x (2.4x.31x)
2,0,x,4,0,3,1,x (2.x4.31x)
3,0,x,1,0,2,4,x (3.x1.24x)
3,0,1,x,0,2,4,x (3.1x.24x)
0,0,x,4,2,3,1,x (..x4231x)
2,0,x,1,3,0,4,x (2.x13.4x)
3,0,1,x,2,0,4,x (3.1x2.4x)
3,0,x,1,2,0,4,x (3.x12.4x)
2,0,1,x,3,0,4,x (2.1x3.4x)
0,0,4,x,3,2,x,1 (..4x32x1)
0,0,x,4,2,3,x,1 (..x423x1)
0,0,1,x,3,2,x,4 (..1x32x4)
0,0,x,1,3,2,x,4 (..x132x4)
3,0,4,x,2,0,x,1 (3.4x2.x1)
0,0,x,4,3,2,x,1 (..x432x1)
3,0,x,4,2,0,x,1 (3.x42.x1)
2,0,4,x,3,0,x,1 (2.4x3.x1)
3,0,x,x,2,0,4,1 (3.xx2.41)
2,0,4,x,0,3,x,1 (2.4x.3x1)
2,0,x,4,0,3,x,1 (2.x4.3x1)
2,0,x,x,3,0,4,1 (2.xx3.41)
3,0,x,x,0,2,4,1 (3.xx.241)
2,0,x,x,3,0,1,4 (2.xx3.14)
0,0,x,x,3,2,4,1 (..xx3241)
3,0,x,4,0,2,x,1 (3.x4.2x1)
2,0,1,x,0,3,x,4 (2.1x.3x4)
2,0,x,x,0,3,4,1 (2.xx.341)
0,0,x,x,2,3,1,4 (..xx2314)
2,0,x,1,0,3,x,4 (2.x1.3x4)
0,0,x,x,2,3,4,1 (..xx2341)
3,0,1,x,2,0,x,4 (3.1x2.x4)
2,0,x,x,0,3,1,4 (2.xx.314)
3,0,x,1,2,0,x,4 (3.x12.x4)
2,0,x,4,3,0,x,1 (2.x43.x1)
2,0,1,x,3,0,x,4 (2.1x3.x4)
2,0,x,1,3,0,x,4 (2.x13.x4)
0,0,x,x,3,2,1,4 (..xx3214)
0,0,1,x,2,3,x,4 (..1x23x4)
3,0,x,x,0,2,1,4 (3.xx.214)
3,0,4,x,0,2,x,1 (3.4x.2x1)
3,0,x,x,2,0,1,4 (3.xx2.14)
0,0,4,x,2,3,x,1 (..4x23x1)
3,0,1,x,0,2,x,4 (3.1x.2x4)
0,0,x,1,2,3,x,4 (..x123x4)
3,0,x,1,0,2,x,4 (3.x1.2x4)
x,0,4,1,3,2,x,x (x.4132xx)
x,0,1,4,3,2,x,x (x.1432xx)
x,0,4,1,2,3,x,x (x.4123xx)
x,0,1,4,2,3,x,x (x.1423xx)
x,0,x,1,2,3,4,x (x.x1234x)
6,0,10,9,9,0,x,x (1.423.xx)
x,0,x,4,3,2,1,x (x.x4321x)
x,0,1,x,3,2,4,x (x.1x324x)
x,0,4,x,3,2,1,x (x.4x321x)
x,0,x,1,3,2,4,x (x.x1324x)
6,0,9,10,9,0,x,x (1.243.xx)
9,0,10,9,6,0,x,x (2.431.xx)
9,0,9,10,6,0,x,x (2.341.xx)
x,0,x,4,2,3,1,x (x.x4231x)
x,0,4,x,2,3,1,x (x.4x231x)
x,0,1,x,2,3,4,x (x.1x234x)
x,0,x,1,3,2,x,4 (x.x132x4)
6,0,10,9,0,9,x,x (1.42.3xx)
x,0,x,x,3,2,1,4 (x.xx3214)
0,0,10,9,9,6,x,x (..4231xx)
9,0,9,10,0,6,x,x (2.34.1xx)
x,0,x,x,2,3,4,1 (x.xx2341)
x,0,x,1,2,3,x,4 (x.x123x4)
6,0,9,10,0,9,x,x (1.24.3xx)
x,0,x,x,3,2,4,1 (x.xx3241)
x,0,1,x,3,2,x,4 (x.1x32x4)
0,0,9,10,9,6,x,x (..2431xx)
x,0,x,4,2,3,x,1 (x.x423x1)
0,0,10,9,6,9,x,x (..4213xx)
x,0,4,x,2,3,x,1 (x.4x23x1)
0,0,9,10,6,9,x,x (..2413xx)
x,0,x,x,2,3,1,4 (x.xx2314)
x,0,x,4,3,2,x,1 (x.x432x1)
x,0,1,x,2,3,x,4 (x.1x23x4)
x,0,4,x,3,2,x,1 (x.4x32x1)
9,0,10,9,0,6,x,x (2.43.1xx)
6,0,10,x,9,0,9,x (1.4x2.3x)
9,0,9,x,0,6,10,x (2.3x.14x)
6,0,x,10,9,0,9,x (1.x42.3x)
6,0,9,x,0,9,10,x (1.2x.34x)
0,0,9,x,6,9,10,x (..2x134x)
6,0,x,9,0,9,10,x (1.x2.34x)
9,0,10,x,0,6,9,x (2.4x.13x)
9,0,x,9,6,0,10,x (2.x31.4x)
9,0,x,10,0,6,9,x (2.x4.13x)
9,0,9,x,6,0,10,x (2.3x1.4x)
9,0,x,9,0,6,10,x (2.x3.14x)
0,0,10,x,9,6,9,x (..4x213x)
0,0,x,9,9,6,10,x (..x2314x)
0,0,x,10,6,9,9,x (..x4123x)
0,0,x,10,9,6,9,x (..x4213x)
0,0,9,x,9,6,10,x (..2x314x)
6,0,9,x,9,0,10,x (1.2x3.4x)
9,0,10,x,6,0,9,x (2.4x1.3x)
6,0,10,x,0,9,9,x (1.4x.23x)
0,0,x,9,6,9,10,x (..x2134x)
6,0,x,10,0,9,9,x (1.x4.23x)
9,0,x,10,6,0,9,x (2.x41.3x)
6,0,x,9,9,0,10,x (1.x23.4x)
0,0,10,x,6,9,9,x (..4x123x)
0,0,x,9,6,9,x,10 (..x213x4)
0,0,10,x,6,9,x,9 (..4x12x3)
9,0,x,9,0,6,x,10 (2.x3.1x4)
6,0,x,9,0,9,x,10 (1.x2.3x4)
9,0,x,x,0,6,9,10 (2.xx.134)
9,0,9,x,0,6,x,10 (2.3x.1x4)
6,0,x,10,0,9,x,9 (1.x4.2x3)
6,0,x,9,9,0,x,10 (1.x23.x4)
6,0,9,x,9,0,x,10 (1.2x3.x4)
6,0,10,x,0,9,x,9 (1.4x.2x3)
0,0,x,10,9,6,x,9 (..x421x3)
9,0,x,9,6,0,x,10 (2.x31.x4)
0,0,10,x,9,6,x,9 (..4x21x3)
9,0,9,x,6,0,x,10 (2.3x1.x4)
0,0,x,x,9,6,9,10 (..xx2134)
0,0,x,x,6,9,10,9 (..xx1243)
9,0,x,10,0,6,x,9 (2.x4.1x3)
6,0,9,x,0,9,x,10 (1.2x.3x4)
0,0,x,9,9,6,x,10 (..x231x4)
9,0,10,x,0,6,x,9 (2.4x.1x3)
6,0,x,10,9,0,x,9 (1.x42.x3)
6,0,10,x,9,0,x,9 (1.4x2.x3)
6,0,x,x,0,9,10,9 (1.xx.243)
0,0,x,x,9,6,10,9 (..xx2143)
9,0,x,10,6,0,x,9 (2.x41.x3)
0,0,9,x,6,9,x,10 (..2x13x4)
9,0,x,x,0,6,10,9 (2.xx.143)
0,0,9,x,9,6,x,10 (..2x31x4)
6,0,x,x,9,0,9,10 (1.xx2.34)
9,0,10,x,6,0,x,9 (2.4x1.x3)
6,0,x,x,9,0,10,9 (1.xx2.43)
0,0,x,x,6,9,9,10 (..xx1234)
9,0,x,x,6,0,9,10 (2.xx1.34)
9,0,x,x,6,0,10,9 (2.xx1.43)
0,0,x,10,6,9,x,9 (..x412x3)
6,0,x,x,0,9,9,10 (1.xx.234)
x,0,10,9,9,6,x,x (x.4231xx)
x,0,9,10,6,9,x,x (x.2413xx)
x,0,10,9,6,9,x,x (x.4213xx)
x,0,9,10,9,6,x,x (x.2431xx)
x,0,x,9,6,9,10,x (x.x2134x)
x,0,9,x,6,9,10,x (x.2x134x)
x,0,10,x,6,9,9,x (x.4x123x)
x,0,x,10,9,6,9,x (x.x4213x)
x,0,10,x,9,6,9,x (x.4x213x)
x,0,x,10,6,9,9,x (x.x4123x)
x,0,9,x,9,6,10,x (x.2x314x)
x,0,x,9,9,6,10,x (x.x2314x)
x,0,x,10,6,9,x,9 (x.x412x3)
x,0,x,10,9,6,x,9 (x.x421x3)
x,0,x,x,9,6,10,9 (x.xx2143)
x,0,10,x,9,6,x,9 (x.4x21x3)
x,0,x,x,6,9,10,9 (x.xx1243)
x,0,10,x,6,9,x,9 (x.4x12x3)
x,0,x,9,9,6,x,10 (x.x231x4)
x,0,9,x,6,9,x,10 (x.2x13x4)
x,0,x,9,6,9,x,10 (x.x213x4)
x,0,x,x,6,9,9,10 (x.xx1234)
x,0,x,x,9,6,9,10 (x.xx2134)
x,0,9,x,9,6,x,10 (x.2x31x4)
3,0,1,4,2,x,x,x (3.142xxx)
2,0,1,4,3,x,x,x (2.143xxx)
3,0,4,1,2,x,x,x (3.412xxx)
2,0,4,1,3,x,x,x (2.413xxx)
3,0,1,4,x,2,x,x (3.14x2xx)
2,0,4,1,x,3,x,x (2.41x3xx)
2,0,1,4,x,3,x,x (2.14x3xx)
3,0,4,1,x,2,x,x (3.41x2xx)
2,x,4,x,3,0,1,x (2x4x3.1x)
0,x,1,x,3,2,4,x (.x1x324x)
2,x,1,x,3,0,4,x (2x1x3.4x)
0,x,4,x,2,3,1,x (.x4x231x)
3,0,x,1,x,2,4,x (3.x1x24x)
2,0,1,x,x,3,4,x (2.1xx34x)
2,0,x,1,x,3,4,x (2.x1x34x)
2,x,1,x,0,3,4,x (2x1x.34x)
0,x,1,x,2,3,4,x (.x1x234x)
3,x,1,x,2,0,4,x (3x1x2.4x)
2,0,x,1,3,x,4,x (2.x13x4x)
2,0,1,x,3,x,4,x (2.1x3x4x)
3,0,x,1,2,x,4,x (3.x12x4x)
3,0,4,x,2,x,1,x (3.4x2x1x)
3,0,x,4,2,x,1,x (3.x42x1x)
2,0,4,x,3,x,1,x (2.4x3x1x)
2,0,x,4,3,x,1,x (2.x43x1x)
3,x,4,x,2,0,1,x (3x4x2.1x)
3,0,1,x,x,2,4,x (3.1xx24x)
3,0,4,x,x,2,1,x (3.4xx21x)
3,0,x,4,x,2,1,x (3.x4x21x)
3,x,4,x,0,2,1,x (3x4x.21x)
0,x,4,x,3,2,1,x (.x4x321x)
2,0,4,x,x,3,1,x (2.4xx31x)
2,0,x,4,x,3,1,x (2.x4x31x)
2,x,4,x,0,3,1,x (2x4x.31x)
3,0,1,x,2,x,4,x (3.1x2x4x)
3,x,1,x,0,2,4,x (3x1x.24x)
2,0,x,4,3,6,x,x (1.x324xx)
3,0,x,4,2,6,x,x (2.x314xx)
3,0,4,x,2,6,x,x (2.3x14xx)
2,0,x,4,6,3,x,x (1.x342xx)
2,0,4,x,6,3,x,x (1.3x42xx)
2,0,4,x,3,6,x,x (1.3x24xx)
6,0,4,x,2,3,x,x (4.3x12xx)
3,0,x,4,6,2,x,x (2.x341xx)
3,0,4,x,6,2,x,x (2.3x41xx)
6,0,x,4,3,2,x,x (4.x321xx)
6,0,4,x,3,2,x,x (4.3x21xx)
6,0,x,4,2,3,x,x (4.x312xx)
3,0,x,x,2,x,4,1 (3.xx2x41)
2,0,x,x,3,x,4,1 (2.xx3x41)
3,x,x,x,2,0,4,1 (3xxx2.41)
0,x,x,x,2,3,1,4 (.xxx2314)
2,x,x,x,3,0,4,1 (2xxx3.41)
2,x,x,x,0,3,1,4 (2xxx.314)
3,0,x,x,x,2,4,1 (3.xxx241)
3,x,x,x,0,2,4,1 (3xxx.241)
2,0,x,x,x,3,1,4 (2.xxx314)
0,x,x,x,3,2,4,1 (.xxx3241)
3,0,x,4,2,x,x,1 (3.x42xx1)
2,x,4,x,3,0,x,1 (2x4x3.x1)
2,0,x,x,x,3,4,1 (2.xxx341)
2,x,x,x,0,3,4,1 (2xxx.341)
0,x,x,x,3,2,1,4 (.xxx3214)
0,x,x,x,2,3,4,1 (.xxx2341)
2,0,4,x,3,x,x,1 (2.4x3xx1)
3,x,x,x,0,2,1,4 (3xxx.214)
3,0,1,x,2,x,x,4 (3.1x2xx4)
3,0,x,1,2,x,x,4 (3.x12xx4)
2,0,1,x,3,x,x,4 (2.1x3xx4)
2,0,x,1,3,x,x,4 (2.x13xx4)
3,x,1,x,2,0,x,4 (3x1x2.x4)
3,0,x,x,x,2,1,4 (3.xxx214)
2,0,x,4,3,x,x,1 (2.x43xx1)
2,x,1,x,3,0,x,4 (2x1x3.x4)
2,x,x,x,3,0,1,4 (2xxx3.14)
2,0,4,x,x,3,x,1 (2.4xx3x1)
3,0,1,x,x,2,x,4 (3.1xx2x4)
3,0,x,1,x,2,x,4 (3.x1x2x4)
3,x,1,x,0,2,x,4 (3x1x.2x4)
2,0,x,4,x,3,x,1 (2.x4x3x1)
3,x,x,x,2,0,1,4 (3xxx2.14)
2,0,x,x,3,x,1,4 (2.xx3x14)
0,x,1,x,3,2,x,4 (.x1x32x4)
2,x,4,x,0,3,x,1 (2x4x.3x1)
3,0,4,x,x,2,x,1 (3.4xx2x1)
3,0,x,4,x,2,x,1 (3.x4x2x1)
3,0,x,x,2,x,1,4 (3.xx2x14)
0,x,4,x,2,3,x,1 (.x4x23x1)
2,0,1,x,x,3,x,4 (2.1xx3x4)
2,0,x,1,x,3,x,4 (2.x1x3x4)
2,x,1,x,0,3,x,4 (2x1x.3x4)
3,x,4,x,0,2,x,1 (3x4x.2x1)
3,x,4,x,2,0,x,1 (3x4x2.x1)
3,0,4,x,2,x,x,1 (3.4x2xx1)
0,x,1,x,2,3,x,4 (.x1x23x4)
0,x,4,x,3,2,x,1 (.x4x32x1)
6,0,x,x,3,2,4,x (4.xx213x)
6,0,x,x,2,3,4,x (4.xx123x)
2,0,x,x,6,3,4,x (1.xx423x)
3,0,x,x,2,6,4,x (2.xx143x)
2,0,x,x,3,6,4,x (1.xx243x)
3,0,x,x,6,2,4,x (2.xx413x)
9,0,10,9,6,x,x,x (2.431xxx)
9,x,9,10,6,0,x,x (2x341.xx)
6,0,10,9,9,x,x,x (1.423xxx)
6,0,9,10,9,x,x,x (1.243xxx)
9,x,10,9,6,0,x,x (2x431.xx)
6,x,10,9,9,0,x,x (1x423.xx)
6,x,9,10,9,0,x,x (1x243.xx)
9,0,9,10,6,x,x,x (2.341xxx)
2,0,x,x,3,6,x,4 (1.xx24x3)
6,0,x,x,2,3,x,4 (4.xx12x3)
3,0,x,x,6,2,x,4 (2.xx41x3)
6,0,x,x,3,2,x,4 (4.xx21x3)
2,0,x,x,6,3,x,4 (1.xx42x3)
3,0,x,x,2,6,x,4 (2.xx14x3)
9,x,10,9,0,6,x,x (2x43.1xx)
0,x,10,9,6,9,x,x (.x4213xx)
6,x,10,9,0,9,x,x (1x42.3xx)
6,0,9,10,x,9,x,x (1.24x3xx)
9,0,10,9,x,6,x,x (2.43x1xx)
9,0,9,10,x,6,x,x (2.34x1xx)
6,x,9,10,0,9,x,x (1x24.3xx)
6,0,10,9,x,9,x,x (1.42x3xx)
9,x,9,10,0,6,x,x (2x34.1xx)
0,x,9,10,9,6,x,x (.x2431xx)
0,x,9,10,6,9,x,x (.x2413xx)
0,x,10,9,9,6,x,x (.x4231xx)
9,x,x,10,6,0,9,x (2xx41.3x)
0,x,x,10,9,6,9,x (.xx4213x)
6,x,10,x,9,0,9,x (1x4x2.3x)
6,0,10,x,x,9,9,x (1.4xx23x)
6,0,9,x,x,9,10,x (1.2xx34x)
6,0,x,9,x,9,10,x (1.x2x34x)
6,x,9,x,0,9,10,x (1x2x.34x)
6,0,x,10,x,9,9,x (1.x4x23x)
9,x,x,9,0,6,10,x (2xx3.14x)
6,x,10,x,0,9,9,x (1x4x.23x)
6,x,x,9,0,9,10,x (1xx2.34x)
6,x,x,10,0,9,9,x (1xx4.23x)
0,x,10,x,6,9,9,x (.x4x123x)
9,x,9,x,0,6,10,x (2x3x.14x)
0,x,x,10,6,9,9,x (.xx4123x)
9,0,9,x,6,x,10,x (2.3x1x4x)
0,x,9,x,6,9,10,x (.x2x134x)
9,0,x,9,x,6,10,x (2.x3x14x)
9,0,9,x,x,6,10,x (2.3xx14x)
9,0,x,9,6,x,10,x (2.x31x4x)
0,x,x,9,6,9,10,x (.xx2134x)
6,x,x,10,9,0,9,x (1xx42.3x)
6,x,x,9,9,0,10,x (1xx23.4x)
0,x,9,x,9,6,10,x (.x2x314x)
9,0,10,x,x,6,9,x (2.4xx13x)
6,x,9,x,9,0,10,x (1x2x3.4x)
9,0,x,10,x,6,9,x (2.x4x13x)
9,x,10,x,0,6,9,x (2x4x.13x)
0,x,x,9,9,6,10,x (.xx2314x)
9,0,10,x,6,x,9,x (2.4x1x3x)
9,0,x,10,6,x,9,x (2.x41x3x)
6,0,10,x,9,x,9,x (1.4x2x3x)
6,0,x,10,9,x,9,x (1.x42x3x)
9,x,x,10,0,6,9,x (2xx4.13x)
9,x,10,x,6,0,9,x (2x4x1.3x)
9,x,x,9,6,0,10,x (2xx31.4x)
0,x,10,x,9,6,9,x (.x4x213x)
9,x,9,x,6,0,10,x (2x3x1.4x)
6,0,9,x,9,x,10,x (1.2x3x4x)
6,0,x,9,9,x,10,x (1.x23x4x)
6,0,9,x,x,9,x,10 (1.2xx3x4)
6,0,x,x,x,9,10,9 (1.xxx243)
0,x,x,x,9,6,10,9 (.xxx2143)
0,x,x,x,6,9,10,9 (.xxx1243)
9,x,x,x,0,6,10,9 (2xxx.143)
6,x,x,x,9,0,10,9 (1xxx2.43)
9,0,9,x,6,x,x,10 (2.3x1xx4)
9,0,x,9,6,x,x,10 (2.x31xx4)
6,0,9,x,9,x,x,10 (1.2x3xx4)
6,0,x,9,9,x,x,10 (1.x23xx4)
9,x,9,x,6,0,x,10 (2x3x1.x4)
9,x,x,x,6,0,10,9 (2xxx1.43)
9,x,x,9,6,0,x,10 (2xx31.x4)
6,0,x,x,9,x,10,9 (1.xx2x43)
6,x,9,x,9,0,x,10 (1x2x3.x4)
9,0,x,x,6,x,10,9 (2.xx1x43)
6,x,x,9,9,0,x,10 (1xx23.x4)
0,x,x,10,6,9,x,9 (.xx412x3)
9,0,9,x,x,6,x,10 (2.3xx1x4)
9,0,x,9,x,6,x,10 (2.x3x1x4)
9,x,9,x,0,6,x,10 (2x3x.1x4)
0,x,10,x,6,9,x,9 (.x4x12x3)
9,x,x,9,0,6,x,10 (2xx3.1x4)
6,x,x,10,0,9,x,9 (1xx4.2x3)
0,x,9,x,9,6,x,10 (.x2x31x4)
6,x,10,x,0,9,x,9 (1x4x.2x3)
6,0,x,10,x,9,x,9 (1.x4x2x3)
0,x,x,9,9,6,x,10 (.xx231x4)
6,0,10,x,x,9,x,9 (1.4xx2x3)
0,x,x,10,9,6,x,9 (.xx421x3)
6,x,x,x,0,9,10,9 (1xxx.243)
6,0,x,9,x,9,x,10 (1.x2x3x4)
6,x,9,x,0,9,x,10 (1x2x.3x4)
0,x,10,x,9,6,x,9 (.x4x21x3)
6,x,x,9,0,9,x,10 (1xx2.3x4)
9,x,x,10,0,6,x,9 (2xx4.1x3)
0,x,9,x,6,9,x,10 (.x2x13x4)
9,x,10,x,0,6,x,9 (2x4x.1x3)
9,0,x,10,x,6,x,9 (2.x4x1x3)
0,x,x,9,6,9,x,10 (.xx213x4)
9,0,10,x,x,6,x,9 (2.4xx1x3)
6,x,x,10,9,0,x,9 (1xx42.x3)
9,0,x,x,6,x,9,10 (2.xx1x34)
6,0,x,x,9,x,9,10 (1.xx2x34)
9,x,x,x,6,0,9,10 (2xxx1.34)
6,x,10,x,9,0,x,9 (1x4x2.x3)
6,x,x,x,9,0,9,10 (1xxx2.34)
9,x,x,10,6,0,x,9 (2xx41.x3)
9,0,x,x,x,6,9,10 (2.xxx134)
9,x,x,x,0,6,9,10 (2xxx.134)
9,x,10,x,6,0,x,9 (2x4x1.x3)
0,x,x,x,9,6,9,10 (.xxx2134)
6,0,x,10,9,x,x,9 (1.x42xx3)
6,0,10,x,9,x,x,9 (1.4x2xx3)
6,0,x,x,x,9,9,10 (1.xxx234)
6,x,x,x,0,9,9,10 (1xxx.234)
9,0,x,10,6,x,x,9 (2.x41xx3)
0,x,x,x,6,9,9,10 (.xxx1234)
9,0,10,x,6,x,x,9 (2.4x1xx3)
9,0,x,x,x,6,10,9 (2.xxx143)

Riepilogo

  • L'accordo La°9 contiene le note: La, Do, Mi♭, Sol♭, Si
  • In accordatura Modal D ci sono 420 posizioni disponibili
  • Scritto anche come: La dim9
  • Ogni diagramma mostra la posizione delle dita sulla tastiera della Mandolin

Domande frequenti

Cos'è l'accordo La°9 alla Mandolin?

La°9 è un accordo La dim9. Contiene le note La, Do, Mi♭, Sol♭, Si. Alla Mandolin in accordatura Modal D, ci sono 420 modi per suonare questo accordo.

Come si suona La°9 alla Mandolin?

Per suonare La°9 in accordatura Modal D, usa una delle 420 posizioni sopra. Ogni diagramma mostra la posizione delle dita sulla tastiera.

Quali note contiene l'accordo La°9?

L'accordo La°9 contiene le note: La, Do, Mi♭, Sol♭, Si.

Quante posizioni ci sono per La°9?

In accordatura Modal D ci sono 420 posizioni per l'accordo La°9. Ciascuna usa una posizione diversa sulla tastiera con le stesse note: La, Do, Mi♭, Sol♭, Si.

Quali altri nomi ha La°9?

La°9 è anche conosciuto come La dim9. Sono notazioni diverse per lo stesso accordo: La, Do, Mi♭, Sol♭, Si.