Acorde Sim11b9 na Mandolin — Diagrama e Tabs na Afinação Modal D

Resposta curta: Sim11b9 é um acorde Si m11b9 com as notas Si, Re, Fa♯, La, Do, Mi. Na afinação Modal D, existem 324 posições. Veja os diagramas abaixo.

Também conhecido como: Si−11b9

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Como tocar Sim11b9 no Mandolin

Sim11b9, Si−11b9

Notas: Si, Re, Fa♯, La, Do, Mi

3,2,4,2,0,0,0,0 (3142....)
3,2,2,4,0,0,0,0 (3124....)
0,2,2,4,3,0,0,0 (.1243...)
0,2,4,2,3,0,0,0 (.1423...)
0,2,2,4,0,3,0,0 (.124.3..)
0,2,4,2,0,3,0,0 (.142.3..)
3,2,2,0,0,0,4,0 (312...4.)
0,2,0,4,0,3,2,0 (.1.4.32.)
0,2,0,4,3,0,2,0 (.1.43.2.)
0,2,4,0,3,0,2,0 (.14.3.2.)
0,2,0,2,0,3,4,0 (.1.2.34.)
3,2,4,0,0,0,2,0 (314...2.)
0,2,4,0,0,3,2,0 (.14..32.)
0,2,2,0,0,3,4,0 (.12..34.)
0,2,0,2,3,0,4,0 (.1.23.4.)
0,2,2,0,3,0,4,0 (.12.3.4.)
3,2,0,2,0,0,4,0 (31.2..4.)
3,2,0,4,0,0,2,0 (31.4..2.)
x,2,4,2,3,0,0,0 (x1423...)
x,2,2,4,3,0,0,0 (x1243...)
0,2,2,0,3,0,0,4 (.12.3..4)
0,2,0,4,3,0,0,2 (.1.43..2)
0,2,4,0,3,0,0,2 (.14.3..2)
3,2,0,4,0,0,0,2 (31.4...2)
3,2,4,0,0,0,0,2 (314....2)
0,2,0,0,0,3,2,4 (.1...324)
0,2,0,2,3,0,0,4 (.1.23..4)
0,2,0,0,3,0,4,2 (.1..3.42)
3,2,2,0,0,0,0,4 (312....4)
3,2,0,0,0,0,4,2 (31....42)
0,2,0,0,0,3,4,2 (.1...342)
0,2,0,4,0,3,0,2 (.1.4.3.2)
0,2,0,0,3,0,2,4 (.1..3.24)
3,2,0,0,0,0,2,4 (31....24)
0,2,4,0,0,3,0,2 (.14..3.2)
3,2,0,2,0,0,0,4 (31.2...4)
0,2,2,0,0,3,0,4 (.12..3.4)
0,2,0,2,0,3,0,4 (.1.2.3.4)
x,2,2,4,0,3,0,0 (x124.3..)
x,2,4,2,0,3,0,0 (x142.3..)
x,2,4,0,3,0,2,0 (x14.3.2.)
x,2,0,2,0,3,4,0 (x1.2.34.)
x,2,2,0,0,3,4,0 (x12..34.)
x,2,0,2,3,0,4,0 (x1.23.4.)
x,2,2,0,3,0,4,0 (x12.3.4.)
x,2,0,4,0,3,2,0 (x1.4.32.)
x,2,4,0,0,3,2,0 (x14..32.)
x,2,0,4,3,0,2,0 (x1.43.2.)
x,2,4,0,0,3,0,2 (x14..3.2)
x,2,2,0,3,0,0,4 (x12.3..4)
x,2,0,2,0,3,0,4 (x1.2.3.4)
x,2,0,0,0,3,2,4 (x1...324)
x,2,4,0,3,0,0,2 (x14.3..2)
x,2,2,0,0,3,0,4 (x12..3.4)
x,2,0,4,0,3,0,2 (x1.4.3.2)
x,2,0,0,3,0,4,2 (x1..3.42)
x,2,0,0,0,3,4,2 (x1...342)
x,2,0,2,3,0,0,4 (x1.23..4)
x,2,0,4,3,0,0,2 (x1.43..2)
x,2,0,0,3,0,2,4 (x1..3.24)
3,2,4,2,x,0,0,0 (3142x...)
3,2,4,2,0,0,0,x (3142...x)
3,2,4,2,0,0,x,0 (3142..x.)
3,2,2,4,0,x,0,0 (3124.x..)
3,2,4,2,0,x,0,0 (3142.x..)
3,2,2,4,0,0,0,x (3124...x)
3,2,2,4,0,0,x,0 (3124..x.)
3,2,2,4,x,0,0,0 (3124x...)
0,2,2,4,3,x,0,0 (.1243x..)
0,2,4,2,3,0,x,0 (.1423.x.)
0,2,4,2,3,0,0,x (.1423..x)
0,2,2,4,3,0,0,x (.1243..x)
0,2,4,2,3,x,0,0 (.1423x..)
0,2,2,4,3,0,x,0 (.1243.x.)
0,2,4,2,x,3,0,0 (.142x3..)
0,2,4,2,0,3,0,x (.142.3.x)
0,2,2,4,0,3,x,0 (.124.3x.)
0,2,2,4,x,3,0,0 (.124x3..)
0,2,2,4,0,3,0,x (.124.3.x)
0,2,4,2,0,3,x,0 (.142.3x.)
0,2,4,x,3,0,2,0 (.14x3.2.)
3,2,0,2,0,0,4,x (31.2..4x)
3,2,x,2,0,0,4,0 (31x2..4.)
0,2,x,4,3,0,2,0 (.1x43.2.)
3,2,4,0,0,x,2,0 (314..x2.)
3,2,0,4,0,0,2,x (31.4..2x)
0,2,4,0,x,3,2,0 (.14.x32.)
3,2,0,4,0,x,2,0 (31.4.x2.)
0,2,0,4,x,3,2,0 (.1.4x32.)
0,2,4,0,3,x,2,0 (.14.3x2.)
0,2,4,x,0,3,2,0 (.14x.32.)
0,2,0,4,3,x,2,0 (.1.43x2.)
0,2,0,4,3,0,2,x (.1.43.2x)
0,2,x,4,0,3,2,0 (.1x4.32.)
3,2,4,0,x,0,2,0 (314.x.2.)
3,2,4,0,0,0,2,x (314...2x)
0,2,0,4,0,3,2,x (.1.4.32x)
3,2,2,0,0,x,4,0 (312..x4.)
0,2,2,0,3,0,4,x (.12.3.4x)
3,2,0,2,0,x,4,0 (31.2.x4.)
0,2,2,0,3,x,4,0 (.12.3x4.)
3,2,0,4,x,0,2,0 (31.4x.2.)
0,2,0,2,3,x,4,0 (.1.23x4.)
3,2,2,0,x,0,4,0 (312.x.4.)
3,2,0,2,x,0,4,0 (31.2x.4.)
3,2,2,x,0,0,4,0 (312x..4.)
3,2,4,x,0,0,2,0 (314x..2.)
3,2,2,0,0,0,4,x (312...4x)
0,2,2,x,3,0,4,0 (.12x3.4.)
0,2,4,0,0,3,2,x (.14..32x)
0,2,x,2,3,0,4,0 (.1x23.4.)
0,2,0,2,0,3,4,x (.1.2.34x)
3,2,x,4,0,0,2,0 (31x4..2.)
0,2,2,0,x,3,4,0 (.12.x34.)
0,2,0,2,x,3,4,0 (.1.2x34.)
0,2,x,2,0,3,4,0 (.1x2.34.)
0,2,2,x,0,3,4,0 (.12x.34.)
0,2,2,0,0,3,4,x (.12..34x)
0,2,4,0,3,0,2,x (.14.3.2x)
0,2,0,2,3,0,4,x (.1.23.4x)
x,2,2,4,3,0,0,x (x1243..x)
x,2,4,2,3,0,x,0 (x1423.x.)
x,2,4,2,3,0,0,x (x1423..x)
x,2,2,4,3,0,x,0 (x1243.x.)
0,2,0,0,3,x,4,2 (.1..3x42)
0,2,x,0,0,3,2,4 (.1x..324)
0,2,0,x,3,0,2,4 (.1.x3.24)
0,2,x,0,3,0,2,4 (.1x.3.24)
3,2,2,0,0,0,x,4 (312...x4)
3,2,x,2,0,0,0,4 (31x2...4)
0,2,2,x,0,3,0,4 (.12x.3.4)
3,2,0,0,x,0,2,4 (31..x.24)
0,2,x,0,0,3,4,2 (.1x..342)
0,2,x,2,3,0,0,4 (.1x23..4)
0,2,0,0,x,3,2,4 (.1..x324)
0,2,4,x,0,3,0,2 (.14x.3.2)
0,2,x,0,3,0,4,2 (.1x.3.42)
0,2,0,2,x,3,0,4 (.1.2x3.4)
0,2,0,4,x,3,0,2 (.1.4x3.2)
3,2,0,2,0,0,x,4 (31.2..x4)
3,2,x,0,0,0,4,2 (31x...42)
0,2,2,0,x,3,0,4 (.12.x3.4)
3,2,0,x,0,0,2,4 (31.x..24)
0,2,4,0,x,3,0,2 (.14.x3.2)
3,2,x,0,0,0,2,4 (31x...24)
3,2,2,x,0,0,0,4 (312x...4)
3,2,0,0,0,x,2,4 (31...x24)
0,2,x,4,0,3,0,2 (.1x4.3.2)
3,2,0,0,x,0,4,2 (31..x.42)
3,2,0,x,0,0,4,2 (31.x..42)
0,2,0,x,0,3,4,2 (.1.x.342)
0,2,0,x,3,0,4,2 (.1.x3.42)
0,2,0,0,3,x,2,4 (.1..3x24)
0,2,x,2,0,3,0,4 (.1x2.3.4)
0,2,x,4,3,0,0,2 (.1x43..2)
3,2,0,2,x,0,0,4 (31.2x..4)
3,2,2,0,x,0,0,4 (312.x..4)
0,2,0,2,3,x,0,4 (.1.23x.4)
0,2,2,0,3,x,0,4 (.12.3x.4)
3,2,0,2,0,x,0,4 (31.2.x.4)
3,2,4,0,0,0,x,2 (314...x2)
3,2,0,4,0,0,x,2 (31.4..x2)
3,2,0,0,0,x,4,2 (31...x42)
0,2,4,0,3,0,x,2 (.14.3.x2)
0,2,2,x,3,0,0,4 (.12x3..4)
0,2,0,4,3,0,x,2 (.1.43.x2)
3,2,2,0,0,x,0,4 (312..x.4)
0,2,0,2,0,3,x,4 (.1.2.3x4)
0,2,4,x,3,0,0,2 (.14x3..2)
0,2,4,0,0,3,x,2 (.14..3x2)
3,2,x,4,0,0,0,2 (31x4...2)
0,2,0,4,0,3,x,2 (.1.4.3x2)
0,2,0,x,0,3,2,4 (.1.x.324)
3,2,4,0,0,x,0,2 (314..x.2)
0,2,2,0,0,3,x,4 (.12..3x4)
3,2,0,4,0,x,0,2 (31.4.x.2)
3,2,4,x,0,0,0,2 (314x...2)
0,2,4,0,3,x,0,2 (.14.3x.2)
0,2,0,2,3,0,x,4 (.1.23.x4)
0,2,0,4,3,x,0,2 (.1.43x.2)
3,2,0,4,x,0,0,2 (31.4x..2)
3,2,4,0,x,0,0,2 (314.x..2)
0,2,2,0,3,0,x,4 (.12.3.x4)
0,2,0,0,x,3,4,2 (.1..x342)
x,2,4,2,0,3,x,0 (x142.3x.)
x,2,2,4,0,3,x,0 (x124.3x.)
x,2,4,2,0,3,0,x (x142.3.x)
x,2,2,4,0,3,0,x (x124.3.x)
x,2,0,2,0,3,4,x (x1.2.34x)
x,2,x,4,0,3,2,0 (x1x4.32.)
x,2,2,0,3,0,4,x (x12.3.4x)
x,2,0,4,0,3,2,x (x1.4.32x)
x,2,4,0,0,3,2,x (x14..32x)
x,2,0,2,3,0,4,x (x1.23.4x)
x,2,x,2,0,3,4,0 (x1x2.34.)
x,2,2,x,0,3,4,0 (x12x.34.)
x,2,0,4,3,0,2,x (x1.43.2x)
x,2,2,0,0,3,4,x (x12..34x)
x,2,x,2,3,0,4,0 (x1x23.4.)
x,2,4,x,3,0,2,0 (x14x3.2.)
x,2,4,0,3,0,2,x (x14.3.2x)
x,2,2,x,3,0,4,0 (x12x3.4.)
x,2,x,4,3,0,2,0 (x1x43.2.)
x,2,4,x,0,3,2,0 (x14x.32.)
x,2,4,0,3,0,x,2 (x14.3.x2)
x,2,x,4,0,3,0,2 (x1x4.3.2)
x,2,x,0,3,0,2,4 (x1x.3.24)
x,2,x,2,3,0,0,4 (x1x23..4)
x,2,2,x,3,0,0,4 (x12x3..4)
x,2,4,x,0,3,0,2 (x14x.3.2)
x,2,0,x,0,3,2,4 (x1.x.324)
x,2,2,0,3,0,x,4 (x12.3.x4)
x,2,2,x,0,3,0,4 (x12x.3.4)
x,2,0,x,3,0,2,4 (x1.x3.24)
x,2,x,0,0,3,4,2 (x1x..342)
x,2,x,4,3,0,0,2 (x1x43..2)
x,2,2,0,0,3,x,4 (x12..3x4)
x,2,0,4,3,0,x,2 (x1.43.x2)
x,2,4,0,0,3,x,2 (x14..3x2)
x,2,x,2,0,3,0,4 (x1x2.3.4)
x,2,0,x,3,0,4,2 (x1.x3.42)
x,2,4,x,3,0,0,2 (x14x3..2)
x,2,x,0,3,0,4,2 (x1x.3.42)
x,2,x,0,0,3,2,4 (x1x..324)
x,2,0,4,0,3,x,2 (x1.4.3x2)
x,2,0,2,0,3,x,4 (x1.2.3x4)
x,2,0,x,0,3,4,2 (x1.x.342)
x,2,0,2,3,0,x,4 (x1.23.x4)
3,2,4,2,x,0,x,0 (3142x.x.)
3,2,2,4,x,0,x,0 (3124x.x.)
3,2,2,4,x,0,0,x (3124x..x)
3,2,4,2,0,x,x,0 (3142.xx.)
3,2,2,4,0,x,x,0 (3124.xx.)
3,2,4,2,0,x,0,x (3142.x.x)
3,2,2,4,0,x,0,x (3124.x.x)
3,2,4,2,x,0,0,x (3142x..x)
0,2,4,2,3,x,0,x (.1423x.x)
0,2,2,4,3,x,x,0 (.1243xx.)
0,2,4,2,3,x,x,0 (.1423xx.)
0,2,2,4,3,x,0,x (.1243x.x)
0,2,2,4,x,3,x,0 (.124x3x.)
0,2,4,2,x,3,x,0 (.142x3x.)
0,2,2,4,x,3,0,x (.124x3.x)
0,2,4,2,x,3,0,x (.142x3.x)
0,2,x,4,x,3,2,0 (.1x4x32.)
0,2,4,x,x,3,2,0 (.14xx32.)
3,2,x,4,x,0,2,0 (31x4x.2.)
3,2,4,x,x,0,2,0 (314xx.2.)
0,2,x,4,3,x,2,0 (.1x43x2.)
0,2,4,x,3,x,2,0 (.14x3x2.)
3,2,x,4,0,x,2,0 (31x4.x2.)
3,2,4,x,0,x,2,0 (314x.x2.)
3,2,2,x,0,x,4,0 (312x.x4.)
0,2,2,x,x,3,4,0 (.12xx34.)
3,2,x,2,x,0,4,0 (31x2x.4.)
3,2,2,x,x,0,4,0 (312xx.4.)
0,2,x,2,x,3,4,0 (.1x2x34.)
0,2,2,0,x,3,4,x (.12.x34x)
3,2,0,2,x,0,4,x (31.2x.4x)
3,2,2,0,x,0,4,x (312.x.4x)
0,2,0,2,3,x,4,x (.1.23x4x)
0,2,2,0,3,x,4,x (.12.3x4x)
3,2,0,2,0,x,4,x (31.2.x4x)
3,2,2,0,0,x,4,x (312..x4x)
0,2,0,4,x,3,2,x (.1.4x32x)
0,2,4,0,x,3,2,x (.14.x32x)
3,2,0,4,x,0,2,x (31.4x.2x)
3,2,4,0,x,0,2,x (314.x.2x)
0,2,0,4,3,x,2,x (.1.43x2x)
0,2,4,0,3,x,2,x (.14.3x2x)
3,2,0,4,0,x,2,x (31.4.x2x)
3,2,4,0,0,x,2,x (314..x2x)
0,2,x,2,3,x,4,0 (.1x23x4.)
0,2,2,x,3,x,4,0 (.12x3x4.)
3,2,x,2,0,x,4,0 (31x2.x4.)
0,2,0,2,x,3,4,x (.1.2x34x)
0,2,x,0,3,x,4,2 (.1x.3x42)
0,2,0,x,3,x,4,2 (.1.x3x42)
3,2,x,0,0,x,4,2 (31x..x42)
3,2,2,0,0,x,x,4 (312..xx4)
0,2,0,x,x,3,4,2 (.1.xx342)
3,2,0,2,0,x,x,4 (31.2.xx4)
0,2,2,0,3,x,x,4 (.12.3xx4)
0,2,0,2,3,x,x,4 (.1.23xx4)
3,2,2,0,x,0,x,4 (312.x.x4)
0,2,2,x,x,3,0,4 (.12xx3.4)
3,2,0,2,x,0,x,4 (31.2x.x4)
0,2,x,2,x,3,0,4 (.1x2x3.4)
3,2,0,x,0,x,4,2 (31.x.x42)
0,2,x,4,x,3,0,2 (.1x4x3.2)
0,2,4,x,x,3,0,2 (.14xx3.2)
3,2,x,4,x,0,0,2 (31x4x..2)
3,2,4,x,x,0,0,2 (314xx..2)
0,2,x,4,3,x,0,2 (.1x43x.2)
0,2,2,0,x,3,x,4 (.12.x3x4)
0,2,0,2,x,3,x,4 (.1.2x3x4)
0,2,4,x,3,x,0,2 (.14x3x.2)
3,2,0,x,0,x,2,4 (31.x.x24)
3,2,x,0,0,x,2,4 (31x..x24)
3,2,x,4,0,x,0,2 (31x4.x.2)
0,2,0,x,3,x,2,4 (.1.x3x24)
0,2,x,0,3,x,2,4 (.1x.3x24)
3,2,4,x,0,x,0,2 (314x.x.2)
3,2,0,x,x,0,2,4 (31.xx.24)
3,2,x,0,x,0,2,4 (31x.x.24)
0,2,0,4,x,3,x,2 (.1.4x3x2)
3,2,2,x,0,x,0,4 (312x.x.4)
0,2,4,0,x,3,x,2 (.14.x3x2)
3,2,x,2,0,x,0,4 (31x2.x.4)
3,2,0,4,x,0,x,2 (31.4x.x2)
0,2,2,x,3,x,0,4 (.12x3x.4)
3,2,4,0,x,0,x,2 (314.x.x2)
0,2,x,2,3,x,0,4 (.1x23x.4)
0,2,0,4,3,x,x,2 (.1.43xx2)
3,2,2,x,x,0,0,4 (312xx..4)
0,2,0,x,x,3,2,4 (.1.xx324)
0,2,x,0,x,3,2,4 (.1x.x324)
0,2,4,0,3,x,x,2 (.14.3xx2)
3,2,x,2,x,0,0,4 (31x2x..4)
3,2,0,4,0,x,x,2 (31.4.xx2)
0,2,x,0,x,3,4,2 (.1x.x342)
3,2,x,0,x,0,4,2 (31x.x.42)
3,2,0,x,x,0,4,2 (31.xx.42)
3,2,4,0,0,x,x,2 (314..xx2)

Resumo Rápido

  • O acorde Sim11b9 contém as notas: Si, Re, Fa♯, La, Do, Mi
  • Na afinação Modal D, existem 324 posições disponíveis
  • Também escrito como: Si−11b9
  • Cada diagrama mostra as posições dos dedos no braço da Mandolin

Perguntas Frequentes

O que é o acorde Sim11b9 na Mandolin?

Sim11b9 é um acorde Si m11b9. Contém as notas Si, Re, Fa♯, La, Do, Mi. Na Mandolin na afinação Modal D, existem 324 formas de tocar.

Como tocar Sim11b9 na Mandolin?

Para tocar Sim11b9 na na afinação Modal D, use uma das 324 posições mostradas acima.

Quais notas compõem o acorde Sim11b9?

O acorde Sim11b9 contém as notas: Si, Re, Fa♯, La, Do, Mi.

De quantas formas se pode tocar Sim11b9 na Mandolin?

Na afinação Modal D, existem 324 posições para Sim11b9. Cada posição usa uma região diferente do braço com as mesmas notas: Si, Re, Fa♯, La, Do, Mi.

Quais são os outros nomes para Sim11b9?

Sim11b9 também é conhecido como Si−11b9. São notações diferentes para o mesmo acorde: Si, Re, Fa♯, La, Do, Mi.