Acordul AbM♯11 la Mandolin — Diagramă și Taburi în Acordajul Modal D

Răspuns scurt: AbM♯11 este un acord Ab M♯11 cu notele A♭, C, E♭, D. În acordajul Modal D există 267 poziții. Vedeți diagramele de mai jos.

Cunoscut și ca: AbM+11

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Cum se cântă AbM♯11 la Mandolin

AbM♯11, AbM+11

Note: A♭, C, E♭, D

x,x,0,6,6,3,0,0 (xx.231..)
x,x,0,6,3,6,0,0 (xx.213..)
x,x,6,6,6,3,0,0 (xx2341..)
x,x,6,6,3,6,0,0 (xx2314..)
x,x,0,6,6,3,6,0 (xx.2314.)
x,x,0,6,3,6,6,0 (xx.2134.)
x,x,x,6,3,6,0,0 (xxx213..)
x,x,x,6,6,3,0,0 (xxx231..)
x,x,0,6,3,6,0,6 (xx.213.4)
x,x,0,6,6,3,0,6 (xx.231.4)
x,x,10,6,6,6,0,0 (xx4123..)
x,x,x,6,6,3,6,0 (xxx2314.)
x,x,x,6,3,6,6,0 (xxx2134.)
x,x,0,6,6,6,10,0 (xx.1234.)
x,x,x,6,6,3,0,6 (xxx231.4)
x,x,x,6,3,6,0,6 (xxx213.4)
x,x,0,6,6,6,0,10 (xx.123.4)
x,x,x,6,6,6,10,0 (xxx1234.)
x,x,x,6,6,6,0,10 (xxx123.4)
6,x,0,6,6,3,0,0 (2x.341..)
5,x,0,6,6,3,0,0 (2x.341..)
5,x,0,6,3,6,0,0 (2x.314..)
6,x,0,6,3,5,0,0 (3x.412..)
3,x,0,6,6,5,0,0 (1x.342..)
3,x,0,6,5,6,0,0 (1x.324..)
3,x,0,6,6,6,0,0 (1x.234..)
6,x,0,6,5,3,0,0 (3x.421..)
6,x,0,6,3,3,0,0 (3x.412..)
3,x,0,6,3,6,0,0 (1x.324..)
3,x,0,6,6,3,0,0 (1x.342..)
6,x,0,6,3,6,0,0 (2x.314..)
x,x,0,6,6,3,x,0 (xx.231x.)
x,x,0,6,6,3,0,x (xx.231.x)
x,x,0,6,3,6,x,0 (xx.213x.)
x,x,0,6,3,6,0,x (xx.213.x)
x,x,6,6,3,6,0,x (xx2314.x)
x,x,6,6,6,3,0,x (xx2341.x)
x,x,6,6,6,3,x,0 (xx2341x.)
x,x,6,6,3,6,x,0 (xx2314x.)
x,x,0,6,6,3,6,x (xx.2314x)
x,x,10,6,6,x,0,0 (xx312x..)
x,x,0,6,3,6,6,x (xx.2134x)
x,x,x,6,6,3,0,x (xxx231.x)
x,x,x,6,6,3,x,0 (xxx231x.)
x,x,x,6,3,6,x,0 (xxx213x.)
x,x,x,6,3,6,0,x (xxx213.x)
x,x,0,6,6,3,x,6 (xx.231x4)
x,x,10,6,x,6,0,0 (xx31x2..)
x,x,0,6,3,6,x,6 (xx.213x4)
x,x,10,6,6,6,0,x (xx4123.x)
x,x,10,6,6,6,x,0 (xx4123x.)
x,x,0,6,x,6,10,0 (xx.1x23.)
x,x,0,6,6,x,10,0 (xx.12x3.)
x,x,10,6,6,x,10,0 (xx312x4.)
x,x,0,6,6,6,10,x (xx.1234x)
x,x,10,6,6,x,6,0 (xx412x3.)
x,x,6,6,6,x,10,0 (xx123x4.)
x,x,10,6,x,6,6,0 (xx41x23.)
x,x,0,6,x,6,0,10 (xx.1x2.3)
x,x,0,6,6,x,0,10 (xx.12x.3)
x,x,6,6,x,6,10,0 (xx12x34.)
x,x,10,6,x,6,10,0 (xx31x24.)
x,x,6,6,6,x,0,10 (xx123x.4)
x,x,0,6,x,6,10,10 (xx.1x234)
x,x,0,6,x,6,10,6 (xx.1x243)
x,x,0,6,6,x,10,6 (xx.12x43)
x,x,0,6,6,x,6,10 (xx.12x34)
x,x,10,6,6,x,0,6 (xx412x.3)
x,x,6,6,x,6,0,10 (xx12x3.4)
x,x,10,6,6,x,0,10 (xx312x.4)
x,x,0,6,6,x,10,10 (xx.12x34)
x,x,0,6,x,6,6,10 (xx.1x234)
x,x,10,6,x,6,0,6 (xx41x2.3)
x,x,10,6,x,6,0,10 (xx31x2.4)
x,x,0,6,6,6,x,10 (xx.123x4)
x,x,x,6,x,6,10,0 (xxx1x23.)
x,x,x,6,6,x,10,0 (xxx12x3.)
x,x,x,6,x,6,0,10 (xxx1x2.3)
x,x,x,6,6,x,0,10 (xxx12x.3)
6,x,0,6,3,x,0,0 (2x.31x..)
3,x,0,6,6,x,0,0 (1x.23x..)
6,x,6,6,3,x,0,0 (2x341x..)
6,x,0,6,x,3,0,0 (2x.3x1..)
3,x,6,6,6,x,0,0 (1x234x..)
3,x,0,6,x,6,0,0 (1x.2x3..)
6,x,0,6,3,5,x,0 (3x.412x.)
6,x,0,6,3,3,x,0 (3x.412x.)
6,x,6,6,x,3,0,0 (2x34x1..)
6,x,0,6,5,3,x,0 (3x.421x.)
6,x,x,6,5,3,0,0 (3xx421..)
3,x,0,6,6,5,0,x (1x.342.x)
6,x,x,6,3,6,0,0 (2xx314..)
5,x,x,6,3,6,0,0 (2xx314..)
6,x,0,6,3,5,0,x (3x.412.x)
3,x,0,6,6,3,x,0 (1x.342x.)
5,x,0,6,6,3,x,0 (2x.341x.)
6,x,0,6,6,3,x,0 (2x.341x.)
6,x,0,6,6,3,0,x (2x.341.x)
3,x,x,6,3,6,0,0 (1xx324..)
6,x,x,6,6,3,0,0 (2xx341..)
5,x,0,6,6,3,0,x (2x.341.x)
3,x,0,6,6,5,x,0 (1x.342x.)
3,x,x,6,6,6,0,0 (1xx234..)
3,x,0,6,6,3,0,x (1x.342.x)
3,x,6,6,x,6,0,0 (1x23x4..)
6,x,0,6,5,3,0,x (3x.421.x)
3,x,0,6,5,6,0,x (1x.324.x)
6,x,0,6,3,3,0,x (3x.412.x)
6,x,0,6,3,6,0,x (2x.314.x)
3,x,x,6,6,5,0,0 (1xx342..)
3,x,x,6,5,6,0,0 (1xx324..)
5,x,0,6,3,6,0,x (2x.314.x)
3,x,0,6,3,6,x,0 (1x.324x.)
5,x,0,6,3,6,x,0 (2x.314x.)
6,x,0,6,3,6,x,0 (2x.314x.)
3,x,x,6,6,3,0,0 (1xx342..)
6,x,x,6,3,5,0,0 (3xx412..)
3,x,0,6,5,6,x,0 (1x.324x.)
3,x,0,6,3,6,0,x (1x.324.x)
3,x,0,6,6,6,x,0 (1x.234x.)
5,x,x,6,6,3,0,0 (2xx341..)
6,x,x,6,3,3,0,0 (3xx412..)
3,x,0,6,6,6,0,x (1x.234.x)
3,x,0,6,6,x,6,0 (1x.23x4.)
6,x,0,6,3,x,6,0 (2x.31x4.)
6,x,0,6,x,3,6,0 (2x.3x14.)
3,x,0,6,x,6,6,0 (1x.2x34.)
6,x,0,6,3,x,0,6 (2x.31x.4)
3,x,0,6,6,x,0,6 (1x.23x.4)
6,x,0,6,x,3,0,6 (2x.3x1.4)
3,x,0,6,x,6,0,6 (1x.2x3.4)
6,x,10,6,6,x,0,0 (1x423x..)
6,x,10,6,x,6,0,0 (1x42x3..)
x,x,0,6,6,3,x,x (xx.231xx)
x,x,0,6,3,6,x,x (xx.213xx)
6,x,0,6,6,x,10,0 (1x.23x4.)
6,x,0,6,x,6,10,0 (1x.2x34.)
6,x,0,6,x,6,0,10 (1x.2x3.4)
6,x,0,6,6,x,0,10 (1x.23x.4)
x,x,10,6,6,x,0,x (xx312x.x)
x,x,10,6,6,x,x,0 (xx312xx.)
x,x,10,6,x,6,0,x (xx31x2.x)
x,x,10,6,x,6,x,0 (xx31x2x.)
x,x,0,6,x,6,10,x (xx.1x23x)
x,x,0,6,6,x,10,x (xx.12x3x)
x,x,0,6,x,6,x,10 (xx.1x2x3)
x,x,0,6,6,x,x,10 (xx.12xx3)
6,x,0,6,3,x,0,x (2x.31x.x)
3,x,x,6,6,x,0,0 (1xx23x..)
6,x,0,6,3,x,x,0 (2x.31xx.)
3,x,0,6,6,x,0,x (1x.23x.x)
6,x,x,6,3,x,0,0 (2xx31x..)
3,x,0,6,6,x,x,0 (1x.23xx.)
6,x,x,6,x,3,0,0 (2xx3x1..)
3,x,x,6,x,6,0,0 (1xx2x3..)
3,x,0,6,x,6,x,0 (1x.2x3x.)
6,x,0,6,x,3,x,0 (2x.3x1x.)
3,x,6,6,6,x,x,0 (1x234xx.)
6,x,6,6,3,x,x,0 (2x341xx.)
6,x,6,6,3,x,0,x (2x341x.x)
3,x,6,6,6,x,0,x (1x234x.x)
6,x,0,6,x,3,0,x (2x.3x1.x)
3,x,0,6,x,6,0,x (1x.2x3.x)
3,x,6,6,x,6,x,0 (1x23x4x.)
6,x,10,6,x,x,0,0 (1x32xx..)
6,x,0,6,5,3,x,x (3x.421xx)
3,x,x,6,6,5,x,0 (1xx342x.)
6,x,x,6,3,5,x,0 (3xx412x.)
6,x,x,6,6,3,x,0 (2xx341x.)
5,x,x,6,6,3,x,0 (2xx341x.)
3,x,x,6,6,3,x,0 (1xx342x.)
6,x,x,6,5,3,x,0 (3xx421x.)
6,x,x,6,3,3,x,0 (3xx412x.)
6,x,6,6,x,3,x,0 (2x34x1x.)
3,x,x,6,6,6,x,0 (1xx234x.)
3,x,0,6,6,3,x,x (1x.342xx)
5,x,0,6,6,3,x,x (2x.341xx)
3,x,x,6,5,6,x,0 (1xx324x.)
6,x,0,6,6,3,x,x (2x.341xx)
6,x,x,6,3,6,x,0 (2xx314x.)
6,x,0,6,3,5,x,x (3x.412xx)
3,x,0,6,6,5,x,x (1x.342xx)
3,x,0,6,3,6,x,x (1x.324xx)
5,x,0,6,3,6,x,x (2x.314xx)
6,x,0,6,3,6,x,x (2x.314xx)
3,x,0,6,5,6,x,x (1x.324xx)
3,x,0,6,6,6,x,x (1x.234xx)
5,x,x,6,3,6,x,0 (2xx314x.)
3,x,x,6,3,6,x,0 (1xx324x.)
6,x,x,6,3,5,0,x (3xx412.x)
6,x,6,6,x,3,0,x (2x34x1.x)
6,x,x,6,3,3,0,x (3xx412.x)
6,x,x,6,5,3,0,x (3xx421.x)
3,x,x,6,6,3,0,x (1xx342.x)
3,x,x,6,6,6,0,x (1xx234.x)
5,x,x,6,6,3,0,x (2xx341.x)
6,x,x,6,6,3,0,x (2xx341.x)
3,x,x,6,6,5,0,x (1xx342.x)
6,x,0,6,3,3,x,x (3x.412xx)
3,x,x,6,5,6,0,x (1xx324.x)
3,x,6,6,x,6,0,x (1x23x4.x)
6,x,x,6,3,6,0,x (2xx314.x)
5,x,x,6,3,6,0,x (2xx314.x)
3,x,x,6,3,6,0,x (1xx324.x)
6,x,0,6,3,x,6,x (2x.31x4x)
6,x,x,6,x,3,6,0 (2xx3x14.)
6,x,x,6,3,x,6,0 (2xx31x4.)
3,x,x,6,6,x,6,0 (1xx23x4.)
3,x,x,6,x,6,6,0 (1xx2x34.)
6,x,0,6,x,3,6,x (2x.3x14x)
3,x,0,6,6,x,6,x (1x.23x4x)
3,x,0,6,x,6,6,x (1x.2x34x)
3,x,0,6,6,x,x,6 (1x.23xx4)
6,x,10,6,6,x,x,0 (1x423xx.)
3,x,0,6,x,6,x,6 (1x.2x3x4)
6,x,0,6,3,x,x,6 (2x.31xx4)
6,x,0,6,x,3,x,6 (2x.3x1x4)
6,x,x,6,3,x,0,6 (2xx31x.4)
6,x,10,6,6,x,0,x (1x423x.x)
3,x,x,6,6,x,0,6 (1xx23x.4)
3,x,x,6,x,6,0,6 (1xx2x3.4)
6,x,x,6,x,3,0,6 (2xx3x1.4)
6,x,10,6,x,6,x,0 (1x42x3x.)
6,x,0,6,x,x,10,0 (1x.2xx3.)
6,x,10,6,x,6,0,x (1x42x3.x)
6,x,x,6,x,6,10,0 (1xx2x34.)
6,x,10,6,x,x,10,0 (1x32xx4.)
6,x,0,6,6,x,10,x (1x.23x4x)
6,x,10,6,x,x,6,0 (1x42xx3.)
6,x,x,6,6,x,10,0 (1xx23x4.)
6,x,0,6,x,6,10,x (1x.2x34x)
6,x,0,6,x,x,0,10 (1x.2xx.3)
6,x,6,6,x,x,10,0 (1x23xx4.)
6,x,10,6,x,x,0,10 (1x32xx.4)
6,x,0,6,x,x,10,6 (1x.2xx43)
6,x,0,6,x,x,10,10 (1x.2xx34)
6,x,10,6,x,x,0,6 (1x42xx.3)
6,x,x,6,6,x,0,10 (1xx23x.4)
6,x,6,6,x,x,0,10 (1x23xx.4)
6,x,0,6,6,x,x,10 (1x.23xx4)
6,x,x,6,x,6,0,10 (1xx2x3.4)
6,x,0,6,x,6,x,10 (1x.2x3x4)
6,x,0,6,x,x,6,10 (1x.2xx34)
6,x,x,6,3,x,0,x (2xx31x.x)
6,x,0,6,3,x,x,x (2x.31xxx)
6,x,x,6,3,x,x,0 (2xx31xx.)
3,x,x,6,6,x,0,x (1xx23x.x)
3,x,x,6,6,x,x,0 (1xx23xx.)
3,x,0,6,6,x,x,x (1x.23xxx)
3,x,x,6,x,6,0,x (1xx2x3.x)
6,x,x,6,x,3,0,x (2xx3x1.x)
3,x,0,6,x,6,x,x (1x.2x3xx)
6,x,0,6,x,3,x,x (2x.3x1xx)
6,x,x,6,x,3,x,0 (2xx3x1x.)
3,x,x,6,x,6,x,0 (1xx2x3x.)
6,x,10,6,x,x,x,0 (1x32xxx.)
3,x,x,6,5,6,x,x (1xx324xx)
6,x,x,6,3,5,x,x (3xx412xx)
3,x,x,6,6,5,x,x (1xx342xx)
5,x,x,6,6,3,x,x (2xx341xx)
6,x,10,6,x,x,0,x (1x32xx.x)
5,x,x,6,3,6,x,x (2xx314xx)
6,x,x,6,5,3,x,x (3xx421xx)
6,x,0,6,x,x,10,x (1x.2xx3x)
6,x,x,6,x,x,10,0 (1xx2xx3.)
6,x,0,6,x,x,x,10 (1x.2xxx3)
6,x,x,6,x,x,0,10 (1xx2xx.3)

Rezumat Rapid

  • Acordul AbM♯11 conține notele: A♭, C, E♭, D
  • În acordajul Modal D sunt disponibile 267 poziții
  • Se scrie și: AbM+11
  • Fiecare diagramă arată pozițiile degetelor pe griful Mandolin

Întrebări Frecvente

Ce este acordul AbM♯11 la Mandolin?

AbM♯11 este un acord Ab M♯11. Conține notele A♭, C, E♭, D. La Mandolin în acordajul Modal D există 267 moduri de a cânta.

Cum se cântă AbM♯11 la Mandolin?

Pentru a cânta AbM♯11 la în acordajul Modal D, utilizați una din cele 267 poziții afișate mai sus.

Ce note conține acordul AbM♯11?

Acordul AbM♯11 conține notele: A♭, C, E♭, D.

În câte moduri se poate cânta AbM♯11 la Mandolin?

În acordajul Modal D există 267 poziții pentru AbM♯11. Fiecare poziție utilizează un loc diferit pe grif: A♭, C, E♭, D.

Ce alte denumiri are AbM♯11?

AbM♯11 este cunoscut și ca AbM+11. Acestea sunt notații diferite pentru același acord: A♭, C, E♭, D.