Mi7sus24 acorde de mandolina — diagrama y tablatura en afinación Modal D

Respuesta corta: Mi7sus24 es un acorde Mi 7sus24 con las notas Mi, Fa♯, La, Si, Re. En afinación Modal D hay 252 posiciones. Ver diagramas abajo.

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Acordes de pianoInstrumentosAfinaciones

Cómo tocar Mi7sus24 en Mandolin

Mi7sus24

Notas: Mi, Fa♯, La, Si, Re

x,x,x,2,2,0,4,0 (xxx12.3.)
x,x,x,2,0,2,4,0 (xxx1.23.)
x,x,4,2,2,0,2,0 (xx412.3.)
x,x,4,2,0,2,2,0 (xx41.23.)
x,x,2,2,2,0,4,0 (xx123.4.)
x,x,2,2,0,2,4,0 (xx12.34.)
x,x,x,2,2,0,0,4 (xxx12..3)
x,x,x,2,0,2,0,4 (xxx1.2.3)
x,x,0,2,0,2,4,2 (xx.1.243)
x,x,0,2,2,0,4,2 (xx.12.43)
x,x,0,2,0,2,2,4 (xx.1.234)
x,x,0,2,2,0,2,4 (xx.12.34)
x,x,2,2,2,0,0,4 (xx123..4)
x,x,2,2,0,2,0,4 (xx12.3.4)
x,x,4,2,2,0,0,2 (xx412..3)
x,x,4,2,0,2,0,2 (xx41.2.3)
x,x,4,2,2,0,0,x (xx312..x)
x,x,4,2,2,0,x,0 (xx312.x.)
x,x,4,2,0,2,0,x (xx31.2.x)
x,x,4,2,0,2,x,0 (xx31.2x.)
x,7,7,9,9,0,x,0 (x1234.x.)
x,7,9,9,9,0,x,0 (x1234.x.)
x,7,9,9,9,0,0,x (x1234..x)
x,7,7,9,9,0,0,x (x1234..x)
x,x,0,2,2,0,4,x (xx.12.3x)
x,x,0,2,0,2,4,x (xx.1.23x)
x,x,0,2,0,2,x,4 (xx.1.2x3)
x,7,9,9,0,9,x,0 (x123.4x.)
x,7,7,9,0,9,x,0 (x123.4x.)
x,x,0,2,2,0,x,4 (xx.12.x3)
x,7,7,9,0,9,0,x (x123.4.x)
x,7,9,9,0,9,0,x (x123.4.x)
x,7,x,9,9,0,9,0 (x1x23.4.)
x,7,0,9,9,0,7,x (x1.34.2x)
x,7,0,9,9,0,9,x (x1.23.4x)
x,7,0,9,0,9,9,x (x1.2.34x)
x,7,x,9,0,9,9,0 (x1x2.34.)
x,7,7,x,0,9,9,0 (x12x.34.)
x,7,0,9,0,9,7,x (x1.3.42x)
x,7,7,x,9,0,9,0 (x12x3.4.)
x,7,x,9,0,9,7,0 (x1x3.42.)
x,7,9,x,0,9,7,0 (x13x.42.)
x,7,x,9,9,0,7,0 (x1x34.2.)
x,7,9,x,9,0,7,0 (x13x4.2.)
x,7,x,9,0,9,0,7 (x1x3.4.2)
x,7,0,9,0,9,x,7 (x1.3.4x2)
x,7,x,9,9,0,0,7 (x1x34..2)
x,7,0,9,9,0,x,7 (x1.34.x2)
x,7,0,9,0,9,x,9 (x1.2.3x4)
x,7,7,x,0,9,0,9 (x12x.3.4)
x,7,x,9,0,9,0,9 (x1x2.3.4)
x,7,0,9,9,0,x,9 (x1.23.x4)
x,7,9,x,9,0,0,7 (x13x4..2)
x,7,9,x,0,9,0,7 (x13x.4.2)
x,7,0,x,9,0,7,9 (x1.x3.24)
x,7,0,x,9,0,9,7 (x1.x3.42)
x,7,0,x,0,9,9,7 (x1.x.342)
x,7,7,x,9,0,0,9 (x12x3..4)
x,7,x,9,9,0,0,9 (x1x23..4)
x,7,0,x,0,9,7,9 (x1.x.324)
9,7,7,9,0,x,0,x (3124.x.x)
9,7,7,9,0,x,x,0 (3124.xx.)
9,7,9,9,0,x,x,0 (2134.xx.)
9,7,7,9,x,0,0,x (3124x..x)
9,7,9,9,x,0,0,x (2134x..x)
9,7,7,9,x,0,x,0 (3124x.x.)
9,7,9,9,x,0,x,0 (2134x.x.)
9,7,9,9,0,x,0,x (2134.x.x)
x,7,9,x,9,0,x,0 (x12x3.x.)
x,7,9,x,9,0,0,x (x12x3..x)
0,7,7,9,9,x,x,0 (.1234xx.)
9,7,9,x,7,0,x,0 (314x2.x.)
9,7,9,x,7,0,0,x (314x2..x)
7,7,9,x,9,0,x,0 (123x4.x.)
0,7,7,9,9,x,0,x (.1234x.x)
0,7,9,9,9,x,x,0 (.1234xx.)
0,7,9,9,9,x,0,x (.1234x.x)
7,7,9,x,9,0,0,x (123x4..x)
2,x,4,2,0,x,2,0 (1x42.x3.)
2,x,2,2,x,0,4,0 (1x23x.4.)
0,x,2,2,2,x,4,0 (.x123x4.)
0,x,2,2,x,2,4,0 (.x12x34.)
2,x,2,2,0,x,4,0 (1x23.x4.)
0,x,4,2,x,2,2,0 (.x41x23.)
2,x,4,2,x,0,2,0 (1x42x.3.)
0,x,4,2,2,x,2,0 (.x412x3.)
x,7,9,x,0,9,x,0 (x12x.3x.)
x,7,9,x,0,9,0,x (x12x.3.x)
0,7,9,x,7,9,x,0 (.13x24x.)
7,7,9,x,0,9,x,0 (123x.4x.)
0,7,9,x,9,7,0,x (.13x42.x)
7,7,9,x,0,9,0,x (123x.4.x)
0,7,9,9,x,9,x,0 (.123x4x.)
9,7,9,x,0,7,x,0 (314x.2x.)
0,7,9,9,x,9,0,x (.123x4.x)
0,7,9,x,7,9,0,x (.13x24.x)
0,7,9,x,9,7,x,0 (.13x42x.)
9,7,9,x,0,7,0,x (314x.2.x)
0,7,7,9,x,9,0,x (.123x4.x)
0,7,7,9,x,9,x,0 (.123x4x.)
0,x,2,2,x,2,0,4 (.x12x3.4)
2,x,2,2,0,x,0,4 (1x23.x.4)
2,x,0,2,x,0,2,4 (1x.2x.34)
2,x,2,2,x,0,0,4 (1x23x..4)
2,x,4,2,0,x,0,2 (1x42.x.3)
0,x,4,2,2,x,0,2 (.x412x.3)
2,x,4,2,x,0,0,2 (1x42x..3)
0,x,0,2,2,x,2,4 (.x.12x34)
0,x,4,2,x,2,0,2 (.x41x2.3)
0,x,2,2,2,x,0,4 (.x123x.4)
2,x,0,2,0,x,4,2 (1x.2.x43)
0,x,0,2,2,x,4,2 (.x.12x43)
2,x,0,2,x,0,4,2 (1x.2x.43)
2,x,0,2,0,x,2,4 (1x.2.x34)
0,x,0,2,x,2,4,2 (.x.1x243)
0,x,0,2,x,2,2,4 (.x.1x234)
x,7,x,x,0,9,9,0 (x1xx.23.)
x,7,0,x,0,9,9,x (x1.x.23x)
x,7,0,x,9,0,9,x (x1.x2.3x)
x,7,x,x,9,0,9,0 (x1xx2.3.)
0,7,7,x,9,x,9,0 (.12x3x4.)
0,7,x,9,9,x,9,0 (.1x23x4.)
0,7,0,x,9,7,9,x (.1.x324x)
9,7,7,x,x,0,9,0 (312xx.4.)
9,7,x,9,x,0,9,0 (21x3x.4.)
9,7,x,x,7,0,9,0 (31xx2.4.)
0,7,0,9,9,x,7,x (.1.34x2x)
7,7,x,x,9,0,9,0 (12xx3.4.)
0,7,0,9,x,9,9,x (.1.2x34x)
9,7,0,9,0,x,9,x (21.3.x4x)
9,7,x,x,0,7,9,0 (31xx.24.)
0,7,x,x,9,7,9,0 (.1xx324.)
7,7,0,x,0,9,9,x (12.x.34x)
0,7,7,x,x,9,9,0 (.12xx34.)
0,7,x,9,x,9,9,0 (.1x2x34.)
9,7,0,9,x,0,7,x (31.4x.2x)
7,7,x,x,0,9,9,0 (12xx.34.)
0,7,0,x,7,9,9,x (.1.x234x)
0,7,0,9,9,x,9,x (.1.23x4x)
0,7,x,x,7,9,9,0 (.1xx234.)
9,7,9,x,0,x,7,0 (314x.x2.)
9,7,x,9,0,x,7,0 (31x4.x2.)
0,7,9,x,9,x,7,0 (.13x4x2.)
0,7,x,9,9,x,7,0 (.1x34x2.)
9,7,9,x,x,0,7,0 (314xx.2.)
9,7,x,9,x,0,7,0 (31x4x.2.)
9,7,0,9,x,0,9,x (21.3x.4x)
9,7,0,x,7,0,9,x (31.x2.4x)
0,7,9,x,x,9,7,0 (.13xx42.)
0,7,x,9,x,9,7,0 (.1x3x42.)
0,7,0,9,x,9,7,x (.1.3x42x)
7,7,0,x,9,0,9,x (12.x3.4x)
9,7,0,9,0,x,7,x (31.4.x2x)
9,7,7,x,0,x,9,0 (312x.x4.)
9,7,x,9,0,x,9,0 (21x3.x4.)
9,7,0,x,0,7,9,x (31.x.24x)
x,7,0,x,9,0,x,9 (x1.x2.x3)
x,7,0,x,0,9,x,9 (x1.x.2x3)
x,7,x,x,9,0,0,9 (x1xx2..3)
x,7,x,x,0,9,0,9 (x1xx.2.3)
0,7,0,x,7,9,x,9 (.1.x23x4)
0,7,7,x,9,x,0,9 (.12x3x.4)
0,7,0,9,x,9,x,9 (.1.2x3x4)
9,7,0,x,7,0,x,9 (31.x2.x4)
0,7,x,9,9,x,0,9 (.1x23x.4)
9,7,7,x,x,0,0,9 (312xx..4)
0,7,0,x,9,7,x,9 (.1.x32x4)
9,7,x,9,x,0,0,9 (21x3x..4)
9,7,x,x,7,0,0,9 (31xx2..4)
7,7,0,x,0,9,x,9 (12.x.3x4)
7,7,x,x,9,0,0,9 (12xx3..4)
9,7,0,9,x,0,x,9 (21.3x.x4)
9,7,x,x,0,7,0,9 (31xx.2.4)
0,7,x,x,9,7,0,9 (.1xx32.4)
7,7,0,x,9,0,x,9 (12.x3.x4)
0,7,7,x,x,9,0,9 (.12xx3.4)
9,7,0,9,0,x,x,7 (31.4.xx2)
0,7,0,9,9,x,x,7 (.1.34xx2)
9,7,0,9,x,0,x,7 (31.4x.x2)
0,7,x,9,x,9,0,9 (.1x2x3.4)
0,7,0,9,x,9,x,7 (.1.3x4x2)
9,7,x,9,0,x,0,9 (21x3.x.4)
9,7,7,x,0,x,0,9 (312x.x.4)
9,7,x,9,0,x,0,7 (31x4.x.2)
0,7,9,x,9,x,0,7 (.13x4x.2)
0,7,x,9,9,x,0,7 (.1x34x.2)
9,7,9,x,x,0,0,7 (314xx..2)
9,7,x,9,x,0,0,7 (31x4x..2)
7,7,x,x,0,9,0,9 (12xx.3.4)
0,7,x,x,7,9,0,9 (.1xx23.4)
0,7,9,x,x,9,0,7 (.13xx4.2)
0,7,x,9,x,9,0,7 (.1x3x4.2)
9,7,0,x,0,x,7,9 (31.x.x24)
0,7,0,x,9,x,7,9 (.1.x3x24)
9,7,0,x,0,x,9,7 (31.x.x42)
0,7,0,x,9,x,9,7 (.1.x3x42)
9,7,0,x,x,0,9,7 (31.xx.42)
9,7,0,x,x,0,7,9 (31.xx.24)
0,7,0,x,x,9,9,7 (.1.xx342)
0,7,0,9,9,x,x,9 (.1.23xx4)
9,7,0,x,0,7,x,9 (31.x.2x4)
9,7,0,9,0,x,x,9 (21.3.xx4)
0,7,0,x,x,9,7,9 (.1.xx324)
9,7,9,x,0,x,0,7 (314x.x.2)
2,x,4,2,x,0,0,x (1x32x..x)
2,x,4,2,0,x,x,0 (1x32.xx.)
2,x,4,2,x,0,x,0 (1x32x.x.)
2,x,4,2,0,x,0,x (1x32.x.x)
9,7,9,x,x,0,x,0 (213xx.x.)
9,7,9,x,0,x,0,x (213x.x.x)
9,7,9,x,0,x,x,0 (213x.xx.)
9,7,9,x,x,0,0,x (213xx..x)
0,x,4,2,2,x,x,0 (.x312xx.)
0,x,4,2,2,x,0,x (.x312x.x)
0,x,4,2,x,2,x,0 (.x31x2x.)
0,x,4,2,x,2,0,x (.x31x2.x)
0,7,9,x,9,x,0,x (.12x3x.x)
0,7,9,x,9,x,x,0 (.12x3xx.)
0,x,x,2,2,x,4,0 (.xx12x3.)
2,x,x,2,0,x,4,0 (1xx2.x3.)
0,x,0,2,2,x,4,x (.x.12x3x)
0,x,0,2,x,2,4,x (.x.1x23x)
2,x,x,2,x,0,4,0 (1xx2x.3.)
0,x,x,2,x,2,4,0 (.xx1x23.)
2,x,0,2,x,0,4,x (1x.2x.3x)
2,x,0,2,0,x,4,x (1x.2.x3x)
0,7,9,x,x,9,x,0 (.12xx3x.)
0,7,9,x,x,9,0,x (.12xx3.x)
2,x,0,2,0,x,x,4 (1x.2.xx3)
0,x,0,2,2,x,x,4 (.x.12xx3)
2,x,0,2,x,0,x,4 (1x.2x.x3)
0,x,0,2,x,2,x,4 (.x.1x2x3)
2,x,x,2,0,x,0,4 (1xx2.x.3)
0,x,x,2,2,x,0,4 (.xx12x.3)
2,x,x,2,x,0,0,4 (1xx2x..3)
0,x,x,2,x,2,0,4 (.xx1x2.3)
9,7,x,x,x,0,9,0 (21xxx.3.)
9,7,x,x,0,x,9,0 (21xx.x3.)
0,7,x,x,x,9,9,0 (.1xxx23.)
0,7,0,x,x,9,9,x (.1.xx23x)
9,7,0,x,x,0,9,x (21.xx.3x)
0,7,0,x,9,x,9,x (.1.x2x3x)
9,7,0,x,0,x,9,x (21.x.x3x)
0,7,x,x,9,x,9,0 (.1xx2x3.)
0,7,x,x,x,9,0,9 (.1xxx2.3)
0,7,0,x,9,x,x,9 (.1.x2xx3)
9,7,x,x,x,0,0,9 (21xxx..3)
0,7,x,x,9,x,0,9 (.1xx2x.3)
9,7,x,x,0,x,0,9 (21xx.x.3)
0,7,0,x,x,9,x,9 (.1.xx2x3)
9,7,0,x,0,x,x,9 (21.x.xx3)
9,7,0,x,x,0,x,9 (21.xx.x3)

Resumen

  • El acorde Mi7sus24 contiene las notas: Mi, Fa♯, La, Si, Re
  • En afinación Modal D hay 252 posiciones disponibles
  • Cada diagrama muestra la posición de los dedos en el mástil de la Mandolin

Preguntas frecuentes

¿Qué es el acorde Mi7sus24 en Mandolin?

Mi7sus24 es un acorde Mi 7sus24. Contiene las notas Mi, Fa♯, La, Si, Re. En Mandolin con afinación Modal D, hay 252 formas de tocar este acorde.

¿Cómo se toca Mi7sus24 en Mandolin?

Para tocar Mi7sus24 en afinación Modal D, usa una de las 252 posiciones de arriba. Cada diagrama muestra la posición de los dedos en el mástil.

¿Qué notas tiene el acorde Mi7sus24?

El acorde Mi7sus24 contiene las notas: Mi, Fa♯, La, Si, Re.

¿Cuántas posiciones hay para Mi7sus24 en Mandolin?

En afinación Modal D hay 252 posiciones para el acorde Mi7sus24. Cada una usa una posición diferente en el mástil con las mismas notas: Mi, Fa♯, La, Si, Re.

Todos los acordes de Mi

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