Mi13(no9) accord de guitare — schéma et tablature en accordage Modal D

Réponse courte : Mi13(no9) est un accord Mi 13(no9) avec les notes Mi, Sol♯, Si, Ré, La, Do♯. En accordage Modal D, il y a 270 positions. Voir les diagrammes ci-dessous.

Accords de pianoInstrumentsAccordages

Search chord by name:

 

OR

Search chord by notes:

Piano Companion
Piano CompanionFree

Want all chords at your fingertips? Get our free app with 10,000+ chords and scales — trusted by millions of musicians. Look up any chord instantly, anywhere.

Get It Free
ChordIQ
ChordIQFree

Ready to actually learn these chords? Train your ear, master the staff, and build real skills with interactive games — for guitar, ukulele, bass and more.

Get It Free

Comment jouer Mi13(no9) au Mandolin

Mi13(no9)

Notes: Mi, Sol♯, Si, Ré, La, Do♯

11,7,11,9,0,0,0,0 (3142....)
11,7,9,11,0,0,0,0 (3124....)
0,7,9,11,11,0,0,0 (.1234...)
0,7,11,9,11,0,0,0 (.1324...)
0,7,9,11,0,11,0,0 (.123.4..)
0,7,11,9,0,11,0,0 (.132.4..)
0,7,0,11,11,0,9,0 (.1.34.2.)
0,7,0,11,0,11,9,0 (.1.3.42.)
11,7,0,11,0,0,9,0 (31.4..2.)
11,7,0,9,0,0,11,0 (31.2..4.)
0,7,0,9,11,0,11,0 (.1.23.4.)
0,7,0,9,0,11,11,0 (.1.2.34.)
x,7,11,9,11,0,0,0 (x1324...)
x,7,9,11,11,0,0,0 (x1234...)
0,7,0,11,11,0,0,9 (.1.34..2)
11,7,0,11,0,0,0,9 (31.4...2)
0,7,0,11,0,11,0,9 (.1.3.4.2)
11,7,0,9,0,0,0,11 (31.2...4)
0,7,0,9,11,0,0,11 (.1.23..4)
0,7,0,9,0,11,0,11 (.1.2.3.4)
x,7,9,11,0,11,0,0 (x123.4..)
x,7,11,9,0,11,0,0 (x132.4..)
x,7,0,9,0,11,11,0 (x1.2.34.)
x,7,0,9,11,0,11,0 (x1.23.4.)
x,7,0,11,11,0,9,0 (x1.34.2.)
x,7,0,11,0,11,9,0 (x1.3.42.)
x,7,0,9,0,11,0,11 (x1.2.3.4)
x,7,0,11,0,11,0,9 (x1.3.4.2)
x,7,0,9,11,0,0,11 (x1.23..4)
x,7,0,11,11,0,0,9 (x1.34..2)
2,x,6,2,4,0,0,0 (1x423...)
4,x,6,2,2,0,0,0 (3x412...)
0,x,6,2,2,4,0,0 (.x4123..)
4,x,6,2,0,2,0,0 (3x41.2..)
0,x,6,2,4,2,0,0 (.x4132..)
2,x,6,2,0,4,0,0 (1x42.3..)
4,x,0,2,2,0,6,0 (3x.12.4.)
4,x,0,2,0,2,6,0 (3x.1.24.)
0,x,0,2,4,2,6,0 (.x.1324.)
0,x,0,2,2,4,6,0 (.x.1234.)
2,x,0,2,0,4,6,0 (1x.2.34.)
2,x,0,2,4,0,6,0 (1x.23.4.)
11,7,11,9,0,0,0,x (3142...x)
11,7,9,11,x,0,0,0 (3124x...)
11,7,9,11,0,0,0,x (3124...x)
11,7,9,11,0,x,0,0 (3124.x..)
11,7,11,9,0,x,0,0 (3142.x..)
11,7,9,11,0,0,x,0 (3124..x.)
11,7,11,9,0,0,x,0 (3142..x.)
11,7,11,9,x,0,0,0 (3142x...)
2,x,0,2,0,4,0,6 (1x.2.3.4)
4,x,0,2,2,0,0,6 (3x.12..4)
0,x,0,2,4,2,0,6 (.x.132.4)
4,x,0,2,0,2,0,6 (3x.1.2.4)
0,x,0,2,2,4,0,6 (.x.123.4)
2,x,0,2,4,0,0,6 (1x.23..4)
0,7,9,11,11,0,0,x (.1234..x)
0,7,9,11,11,x,0,0 (.1234x..)
0,7,11,9,11,0,x,0 (.1324.x.)
0,7,11,9,11,0,0,x (.1324..x)
0,7,9,11,11,0,x,0 (.1234.x.)
0,7,11,9,11,x,0,0 (.1324x..)
0,7,11,9,0,11,0,x (.132.4.x)
0,7,11,9,0,11,x,0 (.132.4x.)
0,7,9,11,0,11,0,x (.123.4.x)
0,7,11,9,x,11,0,0 (.132x4..)
0,7,9,11,x,11,0,0 (.123x4..)
0,7,9,11,0,11,x,0 (.123.4x.)
0,7,x,11,0,11,9,0 (.1x3.42.)
0,7,0,11,11,0,9,x (.1.34.2x)
0,7,0,9,11,x,11,0 (.1.23x4.)
0,7,x,9,11,0,11,0 (.1x23.4.)
0,7,0,9,0,11,11,x (.1.2.34x)
0,7,9,x,11,0,11,0 (.12x3.4.)
11,7,0,11,0,0,9,x (31.4..2x)
0,7,0,11,0,11,9,x (.1.3.42x)
0,7,x,9,0,11,11,0 (.1x2.34.)
11,7,x,9,0,0,11,0 (31x2..4.)
0,7,9,x,0,11,11,0 (.12x.34.)
11,7,9,x,0,0,11,0 (312x..4.)
0,7,0,9,x,11,11,0 (.1.2x34.)
11,7,0,11,0,x,9,0 (31.4.x2.)
0,7,0,11,11,x,9,0 (.1.34x2.)
11,7,0,11,x,0,9,0 (31.4x.2.)
11,7,11,x,0,0,9,0 (314x..2.)
11,7,x,11,0,0,9,0 (31x4..2.)
11,7,0,9,0,x,11,0 (31.2.x4.)
11,7,0,9,x,0,11,0 (31.2x.4.)
0,7,11,x,11,0,9,0 (.13x4.2.)
0,7,x,11,11,0,9,0 (.1x34.2.)
11,7,0,9,0,0,11,x (31.2..4x)
0,7,0,9,11,0,11,x (.1.23.4x)
0,7,0,11,x,11,9,0 (.1.3x42.)
0,7,11,x,0,11,9,0 (.13x.42.)
x,7,9,11,11,0,x,0 (x1234.x.)
x,7,11,9,11,0,x,0 (x1324.x.)
x,7,9,11,11,0,0,x (x1234..x)
x,7,11,9,11,0,0,x (x1324..x)
0,7,0,x,0,11,9,11 (.1.x.324)
11,7,0,x,0,0,11,9 (31.x..42)
0,7,9,x,0,11,0,11 (.12x.3.4)
0,7,x,11,11,0,0,9 (.1x34..2)
0,7,0,9,x,11,0,11 (.1.2x3.4)
11,7,11,x,0,0,0,9 (314x...2)
11,7,x,9,0,0,0,11 (31x2...4)
11,7,9,x,0,0,0,11 (312x...4)
0,7,9,x,11,0,0,11 (.12x3..4)
11,7,0,9,x,0,0,11 (31.2x..4)
0,7,0,9,11,x,0,11 (.1.23x.4)
0,7,11,x,0,11,0,9 (.13x.4.2)
11,7,x,11,0,0,0,9 (31x4...2)
0,7,0,x,11,0,11,9 (.1.x3.42)
0,7,0,11,0,11,x,9 (.1.3.4x2)
0,7,x,11,0,11,0,9 (.1x3.4.2)
0,7,0,11,11,x,0,9 (.1.34x.2)
0,7,0,x,0,11,11,9 (.1.x.342)
0,7,0,11,11,0,x,9 (.1.34.x2)
0,7,x,9,11,0,0,11 (.1x23..4)
11,7,0,x,0,0,9,11 (31.x..24)
11,7,0,9,0,x,0,11 (31.2.x.4)
0,7,0,9,0,11,x,11 (.1.2.3x4)
0,7,x,9,0,11,0,11 (.1x2.3.4)
11,7,0,9,0,0,x,11 (31.2..x4)
11,7,0,11,0,0,x,9 (31.4..x2)
0,7,0,x,11,0,9,11 (.1.x3.24)
0,7,11,x,11,0,0,9 (.13x4..2)
0,7,0,11,x,11,0,9 (.1.3x4.2)
11,7,0,11,x,0,0,9 (31.4x..2)
0,7,0,9,11,0,x,11 (.1.23.x4)
11,7,0,11,0,x,0,9 (31.4.x.2)
x,7,9,11,0,11,x,0 (x123.4x.)
x,7,11,9,0,11,0,x (x132.4.x)
x,7,11,9,0,11,x,0 (x132.4x.)
x,7,9,11,0,11,0,x (x123.4.x)
x,7,11,x,11,0,9,0 (x13x4.2.)
x,7,9,x,11,0,11,0 (x12x3.4.)
x,7,x,9,11,0,11,0 (x1x23.4.)
x,7,0,9,0,11,11,x (x1.2.34x)
x,7,x,11,0,11,9,0 (x1x3.42.)
x,7,11,x,0,11,9,0 (x13x.42.)
x,7,9,x,0,11,11,0 (x12x.34.)
x,7,x,9,0,11,11,0 (x1x2.34.)
x,7,x,11,11,0,9,0 (x1x34.2.)
x,7,0,11,11,0,9,x (x1.34.2x)
x,7,0,11,0,11,9,x (x1.3.42x)
x,7,0,9,11,0,11,x (x1.23.4x)
x,7,0,x,11,0,9,11 (x1.x3.24)
x,7,0,9,0,11,x,11 (x1.2.3x4)
x,7,0,11,11,0,x,9 (x1.34.x2)
x,7,x,9,11,0,0,11 (x1x23..4)
x,7,9,x,11,0,0,11 (x12x3..4)
x,7,0,x,0,11,9,11 (x1.x.324)
x,7,x,11,11,0,0,9 (x1x34..2)
x,7,0,11,0,11,x,9 (x1.3.4x2)
x,7,0,x,11,0,11,9 (x1.x3.42)
x,7,x,9,0,11,0,11 (x1x2.3.4)
x,7,11,x,11,0,0,9 (x13x4..2)
x,7,11,x,0,11,0,9 (x13x.4.2)
x,7,0,9,11,0,x,11 (x1.23.x4)
x,7,x,11,0,11,0,9 (x1x3.4.2)
x,7,0,x,0,11,11,9 (x1.x.342)
x,7,9,x,0,11,0,11 (x12x.3.4)
4,x,6,2,2,0,x,0 (3x412.x.)
4,x,6,2,2,0,0,x (3x412..x)
2,x,6,2,4,0,0,x (1x423..x)
2,x,6,2,4,0,x,0 (1x423.x.)
0,x,6,2,2,4,x,0 (.x4123x.)
2,x,6,2,0,4,x,0 (1x42.3x.)
4,x,6,2,0,2,x,0 (3x41.2x.)
2,x,6,2,0,4,0,x (1x42.3.x)
0,x,6,2,4,2,0,x (.x4132.x)
4,x,6,2,0,2,0,x (3x41.2.x)
0,x,6,2,4,2,x,0 (.x4132x.)
0,x,6,2,2,4,0,x (.x4123.x)
2,x,0,2,0,4,6,x (1x.2.34x)
2,x,x,2,4,0,6,0 (1xx23.4.)
0,x,x,2,4,2,6,0 (.xx1324.)
2,x,x,2,0,4,6,0 (1xx2.34.)
0,x,0,2,4,2,6,x (.x.1324x)
0,x,x,2,2,4,6,0 (.xx1234.)
4,x,0,2,0,2,6,x (3x.1.24x)
2,x,0,2,4,0,6,x (1x.23.4x)
4,x,0,2,2,0,6,x (3x.12.4x)
4,x,x,2,0,2,6,0 (3xx1.24.)
0,x,0,2,2,4,6,x (.x.1234x)
4,x,x,2,2,0,6,0 (3xx12.4.)
11,7,9,11,x,0,x,0 (3124x.x.)
11,7,9,11,x,0,0,x (3124x..x)
11,7,11,9,0,x,x,0 (3142.xx.)
11,7,9,11,0,x,x,0 (3124.xx.)
11,7,11,9,0,x,0,x (3142.x.x)
11,7,9,11,0,x,0,x (3124.x.x)
11,7,11,9,x,0,0,x (3142x..x)
11,7,11,9,x,0,x,0 (3142x.x.)
0,x,0,2,2,4,x,6 (.x.123x4)
4,x,x,2,2,0,0,6 (3xx12..4)
0,x,x,2,2,4,0,6 (.xx123.4)
2,x,x,2,0,4,0,6 (1xx2.3.4)
0,x,x,2,4,2,0,6 (.xx132.4)
4,x,x,2,0,2,0,6 (3xx1.2.4)
2,x,x,2,4,0,0,6 (1xx23..4)
4,x,0,2,2,0,x,6 (3x.12.x4)
2,x,0,2,4,0,x,6 (1x.23.x4)
2,x,0,2,0,4,x,6 (1x.2.3x4)
0,x,0,2,4,2,x,6 (.x.132x4)
4,x,0,2,0,2,x,6 (3x.1.2x4)
0,7,11,9,11,x,x,0 (.1324xx.)
0,7,9,11,11,x,0,x (.1234x.x)
0,7,11,9,11,x,0,x (.1324x.x)
0,7,9,11,11,x,x,0 (.1234xx.)
0,7,9,11,x,11,0,x (.123x4.x)
0,7,9,11,x,11,x,0 (.123x4x.)
0,7,11,9,x,11,0,x (.132x4.x)
0,7,11,9,x,11,x,0 (.132x4x.)
11,7,x,9,0,x,11,0 (31x2.x4.)
0,7,0,9,11,x,11,x (.1.23x4x)
11,7,0,9,x,0,11,x (31.2x.4x)
0,7,0,9,x,11,11,x (.1.2x34x)
11,7,0,11,x,0,9,x (31.4x.2x)
0,7,0,11,x,11,9,x (.1.3x42x)
11,7,9,x,0,x,11,0 (312x.x4.)
0,7,x,9,x,11,11,0 (.1x2x34.)
11,7,0,11,0,x,9,x (31.4.x2x)
0,7,9,x,x,11,11,0 (.12xx34.)
11,7,x,9,x,0,11,0 (31x2x.4.)
0,7,0,11,11,x,9,x (.1.34x2x)
11,7,0,9,0,x,11,x (31.2.x4x)
11,7,11,x,0,x,9,0 (314x.x2.)
11,7,9,x,x,0,11,0 (312xx.4.)
0,7,x,9,11,x,11,0 (.1x23x4.)
0,7,9,x,11,x,11,0 (.12x3x4.)
11,7,x,11,0,x,9,0 (31x4.x2.)
0,7,11,x,11,x,9,0 (.13x4x2.)
0,7,x,11,x,11,9,0 (.1x3x42.)
0,7,x,11,11,x,9,0 (.1x34x2.)
11,7,11,x,x,0,9,0 (314xx.2.)
0,7,11,x,x,11,9,0 (.13xx42.)
11,7,x,11,x,0,9,0 (31x4x.2.)
11,7,0,x,0,x,11,9 (31.x.x42)
0,7,x,9,11,x,0,11 (.1x23x.4)
11,7,9,x,x,0,0,11 (312xx..4)
11,7,x,9,x,0,0,11 (31x2x..4)
11,7,x,9,0,x,0,11 (31x2.x.4)
11,7,9,x,0,x,0,11 (312x.x.4)
11,7,11,x,x,0,0,9 (314xx..2)
0,7,0,9,x,11,x,11 (.1.2x3x4)
11,7,0,9,x,0,x,11 (31.2x.x4)
0,7,0,9,11,x,x,11 (.1.23xx4)
11,7,0,9,0,x,x,11 (31.2.xx4)
0,7,0,x,x,11,11,9 (.1.xx342)
11,7,0,x,x,0,11,9 (31.xx.42)
0,7,0,x,11,x,11,9 (.1.x3x42)
0,7,9,x,x,11,0,11 (.12xx3.4)
0,7,x,9,x,11,0,11 (.1x2x3.4)
0,7,9,x,11,x,0,11 (.12x3x.4)
0,7,x,11,x,11,0,9 (.1x3x4.2)
0,7,11,x,x,11,0,9 (.13xx4.2)
11,7,0,11,0,x,x,9 (31.4.xx2)
0,7,0,11,11,x,x,9 (.1.34xx2)
11,7,0,11,x,0,x,9 (31.4x.x2)
0,7,0,11,x,11,x,9 (.1.3x4x2)
11,7,0,x,0,x,9,11 (31.x.x24)
0,7,0,x,11,x,9,11 (.1.x3x24)
11,7,0,x,x,0,9,11 (31.xx.24)
11,7,11,x,0,x,0,9 (314x.x.2)
11,7,x,11,0,x,0,9 (31x4.x.2)
0,7,11,x,11,x,0,9 (.13x4x.2)
0,7,0,x,x,11,9,11 (.1.xx324)
11,7,x,11,x,0,0,9 (31x4x..2)
0,7,x,11,11,x,0,9 (.1x34x.2)

Résumé

  • L'accord Mi13(no9) contient les notes : Mi, Sol♯, Si, Ré, La, Do♯
  • En accordage Modal D, il y a 270 positions disponibles
  • Chaque diagramme montre la position des doigts sur le manche de la Mandolin

Questions fréquentes

Qu'est-ce que l'accord Mi13(no9) à la Mandolin ?

Mi13(no9) est un accord Mi 13(no9). Il contient les notes Mi, Sol♯, Si, Ré, La, Do♯. À la Mandolin en accordage Modal D, il y a 270 façons de jouer cet accord.

Comment jouer Mi13(no9) à la Mandolin ?

Pour jouer Mi13(no9) en accordage Modal D, utilisez l'une des 270 positions ci-dessus. Chaque diagramme montre la position des doigts sur le manche.

Quelles notes composent l'accord Mi13(no9) ?

L'accord Mi13(no9) contient les notes : Mi, Sol♯, Si, Ré, La, Do♯.

Combien de positions existe-t-il pour Mi13(no9) ?

En accordage Modal D, il y a 270 positions pour l'accord Mi13(no9). Chacune utilise une position différente sur le manche avec les mêmes notes : Mi, Sol♯, Si, Ré, La, Do♯.