Acorde Remaj11 na Mandolin — Diagrama e Tabs na Afinação Modal D

Resposta curta: Remaj11 é um acorde Re Maior 11 com as notas Re, Fa♯, La, Do♯, Mi, Sol. Na afinação Modal D, existem 216 posições. Veja os diagramas abaixo.

Também conhecido como: ReΔ11

Procurando Remaj11 (Standard Afinação)?

Acordes de PianoInstrumentosAfinações

Como tocar Remaj11 no Mandolin

ReM11, ReΔ11, Remaj11

Notas: Re, Fa♯, La, Do♯, Mi, Sol

x,7,5,0,4,0,4,0 (x43.1.2.)
x,7,5,0,0,4,4,0 (x43..12.)
x,7,4,0,4,0,5,0 (x41.2.3.)
x,7,4,0,0,4,5,0 (x41..23.)
x,7,4,0,4,0,0,5 (x41.2..3)
x,x,4,0,0,4,2,5 (xx2..314)
x,x,4,0,4,0,2,5 (xx2.3.14)
x,7,5,0,0,4,0,4 (x43..1.2)
x,7,0,0,0,4,4,5 (x4...123)
x,x,2,0,4,0,4,5 (xx1.2.34)
x,7,0,0,4,0,4,5 (x4..1.23)
x,7,4,0,0,4,0,5 (x41..2.3)
x,x,2,0,0,4,4,5 (xx1..234)
x,x,2,0,0,4,5,4 (xx1..243)
x,7,0,0,0,4,5,4 (x4...132)
x,x,2,0,4,0,5,4 (xx1.2.43)
x,7,0,0,4,0,5,4 (x4..1.32)
x,x,5,0,4,0,4,2 (xx4.2.31)
x,x,5,0,0,4,4,2 (xx4..231)
x,x,5,0,0,4,2,4 (xx4..213)
x,x,4,0,4,0,5,2 (xx2.3.41)
x,x,5,0,4,0,2,4 (xx4.2.13)
x,x,4,0,0,4,5,2 (xx2..341)
x,7,5,0,4,0,0,4 (x43.1..2)
7,x,5,0,0,4,4,0 (4x3..12.)
7,9,11,0,10,0,0,x (124.3..x)
0,x,5,0,7,4,4,0 (.x3.412.)
4,x,5,0,0,7,4,0 (1x3..42.)
10,7,11,0,9,0,0,x (314.2..x)
4,7,4,0,0,x,5,0 (142..x3.)
0,7,4,0,4,x,5,0 (.41.2x3.)
4,7,4,0,x,0,5,0 (142.x.3.)
7,x,4,0,4,0,5,0 (4x1.2.3.)
10,9,11,0,7,0,0,x (324.1..x)
4,x,4,0,7,0,5,0 (1x2.4.3.)
0,7,4,0,x,4,5,0 (.41.x23.)
7,x,4,0,0,4,5,0 (4x1..23.)
7,10,11,0,9,0,0,x (134.2..x)
0,x,4,0,7,4,5,0 (.x1.423.)
4,x,4,0,0,7,5,0 (1x2..43.)
0,x,4,0,4,7,5,0 (.x1.243.)
10,9,11,0,7,0,x,0 (324.1.x.)
9,10,11,0,7,0,x,0 (234.1.x.)
10,7,11,0,9,0,x,0 (314.2.x.)
7,10,11,0,9,0,x,0 (134.2.x.)
9,7,11,0,10,0,x,0 (214.3.x.)
7,9,11,0,10,0,x,0 (124.3.x.)
4,7,5,0,0,x,4,0 (143..x2.)
0,7,5,0,4,x,4,0 (.43.1x2.)
4,7,5,0,x,0,4,0 (143.x.2.)
7,x,5,0,4,0,4,0 (4x3.1.2.)
9,7,11,0,10,0,0,x (214.3..x)
4,x,5,0,7,0,4,0 (1x3.4.2.)
9,10,11,0,7,0,0,x (234.1..x)
0,7,5,0,x,4,4,0 (.43.x12.)
0,x,5,0,4,7,4,0 (.x3.142.)
4,x,0,0,0,7,4,5 (1x...423)
0,x,0,0,7,4,4,5 (.x..4123)
4,7,5,0,0,x,0,4 (143..x.2)
10,9,11,0,0,7,0,x (324..1.x)
7,x,0,0,0,4,4,5 (4x...123)
0,7,0,0,x,4,4,5 (.4..x123)
4,x,0,0,7,0,4,5 (1x..4.23)
9,10,11,0,0,7,0,x (234..1.x)
0,10,11,0,9,7,0,x (.34.21.x)
7,x,0,0,4,0,4,5 (4x..1.23)
4,7,0,0,x,0,4,5 (14..x.23)
0,7,0,0,4,x,4,5 (.4..1x23)
4,7,0,0,0,x,4,5 (14...x23)
0,9,11,0,10,7,0,x (.24.31.x)
10,7,11,0,0,9,0,x (314..2.x)
0,x,4,0,4,7,0,5 (.x1.24.3)
4,x,4,0,0,7,0,5 (1x2..4.3)
7,10,11,0,0,9,0,x (134..2.x)
0,10,11,0,7,9,0,x (.34.12.x)
0,7,11,0,10,9,0,x (.14.32.x)
9,7,11,0,0,10,0,x (214..3.x)
7,9,11,0,0,10,0,x (124..3.x)
0,x,4,0,7,4,0,5 (.x1.42.3)
0,9,11,0,7,10,0,x (.24.13.x)
7,x,4,0,0,4,0,5 (4x1..2.3)
0,7,4,0,x,4,0,5 (.41.x2.3)
4,x,4,0,7,0,0,5 (1x2.4..3)
10,9,11,0,0,7,x,0 (324..1x.)
7,x,4,0,4,0,0,5 (4x1.2..3)
4,7,4,0,x,0,0,5 (142.x..3)
0,7,4,0,4,x,0,5 (.41.2x.3)
4,7,4,0,0,x,0,5 (142..x.3)
0,x,0,0,4,7,5,4 (.x..1432)
4,x,0,0,0,7,5,4 (1x...432)
0,x,0,0,7,4,5,4 (.x..4132)
9,10,11,0,0,7,x,0 (234..1x.)
0,10,11,0,9,7,x,0 (.34.21x.)
7,x,0,0,0,4,5,4 (4x...132)
0,7,0,0,x,4,5,4 (.4..x132)
4,x,0,0,7,0,5,4 (1x..4.32)
0,9,11,0,10,7,x,0 (.24.31x.)
10,7,11,0,0,9,x,0 (314..2x.)
7,x,0,0,4,0,5,4 (4x..1.32)
7,10,11,0,0,9,x,0 (134..2x.)
4,7,0,0,x,0,5,4 (14..x.32)
0,10,11,0,7,9,x,0 (.34.12x.)
0,7,0,0,4,x,5,4 (.4..1x32)
4,7,0,0,0,x,5,4 (14...x32)
0,7,11,0,10,9,x,0 (.14.32x.)
9,7,11,0,0,10,x,0 (214..3x.)
7,9,11,0,0,10,x,0 (124..3x.)
0,9,11,0,7,10,x,0 (.24.13x.)
0,7,11,0,9,10,x,0 (.14.23x.)
0,7,5,0,4,x,0,4 (.43.1x.2)
4,7,5,0,x,0,0,4 (143.x..2)
7,x,5,0,4,0,0,4 (4x3.1..2)
0,7,11,0,9,10,0,x (.14.23.x)
4,x,5,0,7,0,0,4 (1x3.4..2)
0,7,5,0,x,4,0,4 (.43.x1.2)
7,x,5,0,0,4,0,4 (4x3..1.2)
0,x,0,0,4,7,4,5 (.x..1423)
0,x,5,0,7,4,0,4 (.x3.41.2)
4,x,5,0,0,7,0,4 (1x3..4.2)
0,x,5,0,4,7,0,4 (.x3.14.2)
10,9,x,0,7,0,11,0 (32x.1.4.)
10,7,0,0,0,9,11,x (31...24x)
0,9,x,0,7,10,11,0 (.2x.134.)
7,9,x,0,0,10,11,0 (12x..34.)
9,7,x,0,0,10,11,0 (21x..34.)
0,7,x,0,10,9,11,0 (.1x.324.)
0,10,x,0,7,9,11,0 (.3x.124.)
7,10,x,0,0,9,11,0 (13x..24.)
10,7,x,0,0,9,11,0 (31x..24.)
0,9,x,0,10,7,11,0 (.2x.314.)
0,10,x,0,9,7,11,0 (.3x.214.)
9,10,x,0,0,7,11,0 (23x..14.)
10,9,x,0,0,7,11,0 (32x..14.)
7,9,x,0,10,0,11,0 (12x.3.4.)
9,7,x,0,10,0,11,0 (21x.3.4.)
7,10,x,0,9,0,11,0 (13x.2.4.)
10,7,x,0,9,0,11,0 (31x.2.4.)
9,10,x,0,7,0,11,0 (23x.1.4.)
0,7,x,0,9,10,11,0 (.1x.234.)
0,7,0,0,9,10,11,x (.1..234x)
0,9,0,0,7,10,11,x (.2..134x)
7,9,0,0,0,10,11,x (12...34x)
9,7,0,0,0,10,11,x (21...34x)
0,7,0,0,10,9,11,x (.1..324x)
0,10,0,0,7,9,11,x (.3..124x)
7,10,0,0,0,9,11,x (13...24x)
0,9,0,0,10,7,11,x (.2..314x)
0,10,0,0,9,7,11,x (.3..214x)
9,10,0,0,0,7,11,x (23...14x)
10,9,0,0,0,7,11,x (32...14x)
7,9,0,0,10,0,11,x (12..3.4x)
9,7,0,0,10,0,11,x (21..3.4x)
7,10,0,0,9,0,11,x (13..2.4x)
10,7,0,0,9,0,11,x (31..2.4x)
9,10,0,0,7,0,11,x (23..1.4x)
10,9,0,0,7,0,11,x (32..1.4x)
10,7,x,0,9,0,0,11 (31x.2..4)
9,10,x,0,7,0,0,11 (23x.1..4)
10,9,x,0,7,0,0,11 (32x.1..4)
0,10,x,0,7,9,0,11 (.3x.12.4)
0,7,0,0,9,10,x,11 (.1..23x4)
7,10,x,0,0,9,0,11 (13x..2.4)
10,7,x,0,0,9,0,11 (31x..2.4)
0,9,0,0,7,10,x,11 (.2..13x4)
0,9,x,0,10,7,0,11 (.2x.31.4)
7,9,0,0,0,10,x,11 (12...3x4)
0,10,x,0,9,7,0,11 (.3x.21.4)
9,7,0,0,0,10,x,11 (21...3x4)
0,7,0,0,10,9,x,11 (.1..32x4)
9,10,x,0,0,7,0,11 (23x..1.4)
10,9,x,0,0,7,0,11 (32x..1.4)
7,9,x,0,10,0,0,11 (12x.3..4)
9,7,x,0,10,0,0,11 (21x.3..4)
0,10,0,0,7,9,x,11 (.3..12x4)
0,7,x,0,9,10,0,11 (.1x.23.4)
0,9,x,0,7,10,0,11 (.2x.13.4)
7,10,x,0,9,0,0,11 (13x.2..4)
7,9,x,0,0,10,0,11 (12x..3.4)
9,7,x,0,0,10,0,11 (21x..3.4)
0,7,x,0,10,9,0,11 (.1x.32.4)
10,9,0,0,7,0,x,11 (32..1.x4)
9,10,0,0,7,0,x,11 (23..1.x4)
10,7,0,0,9,0,x,11 (31..2.x4)
7,10,0,0,9,0,x,11 (13..2.x4)
9,7,0,0,10,0,x,11 (21..3.x4)
7,9,0,0,10,0,x,11 (12..3.x4)
10,9,0,0,0,7,x,11 (32...1x4)
9,10,0,0,0,7,x,11 (23...1x4)
0,10,0,0,9,7,x,11 (.3..21x4)
0,9,0,0,10,7,x,11 (.2..31x4)
10,7,0,0,0,9,x,11 (31...2x4)
7,10,0,0,0,9,x,11 (13...2x4)
4,x,5,0,x,0,4,2 (2x4.x.31)
0,x,2,0,x,4,4,5 (.x1.x234)
4,x,2,0,x,0,4,5 (2x1.x.34)
0,x,2,0,4,x,4,5 (.x1.2x34)
4,x,2,0,0,x,4,5 (2x1..x34)
0,x,4,0,x,4,2,5 (.x2.x314)
4,x,4,0,x,0,2,5 (2x3.x.14)
0,x,4,0,4,x,2,5 (.x2.3x14)
4,x,4,0,0,x,2,5 (2x3..x14)
0,x,2,0,x,4,5,4 (.x1.x243)
4,x,5,0,0,x,4,2 (2x4..x31)
0,x,5,0,4,x,4,2 (.x4.2x31)
0,x,5,0,4,x,2,4 (.x4.2x13)
4,x,2,0,x,0,5,4 (2x1.x.43)
0,x,5,0,x,4,4,2 (.x4.x231)
0,x,2,0,4,x,5,4 (.x1.2x43)
4,x,4,0,0,x,5,2 (2x3..x41)
4,x,2,0,0,x,5,4 (2x1..x43)
0,x,4,0,4,x,5,2 (.x2.3x41)
4,x,4,0,x,0,5,2 (2x3.x.41)
0,x,5,0,x,4,2,4 (.x4.x213)
0,x,4,0,x,4,5,2 (.x2.x341)
4,x,5,0,x,0,2,4 (2x4.x.13)
4,x,5,0,0,x,2,4 (2x4..x13)

Resumo Rápido

  • O acorde Remaj11 contém as notas: Re, Fa♯, La, Do♯, Mi, Sol
  • Na afinação Modal D, existem 216 posições disponíveis
  • Também escrito como: ReΔ11
  • Cada diagrama mostra as posições dos dedos no braço da Mandolin

Perguntas Frequentes

O que é o acorde Remaj11 na Mandolin?

Remaj11 é um acorde Re Maior 11. Contém as notas Re, Fa♯, La, Do♯, Mi, Sol. Na Mandolin na afinação Modal D, existem 216 formas de tocar.

Como tocar Remaj11 na Mandolin?

Para tocar Remaj11 na na afinação Modal D, use uma das 216 posições mostradas acima.

Quais notas compõem o acorde Remaj11?

O acorde Remaj11 contém as notas: Re, Fa♯, La, Do♯, Mi, Sol.

De quantas formas se pode tocar Remaj11 na Mandolin?

Na afinação Modal D, existem 216 posições para Remaj11. Cada posição usa uma região diferente do braço com as mesmas notas: Re, Fa♯, La, Do♯, Mi, Sol.

Quais são os outros nomes para Remaj11?

Remaj11 também é conhecido como ReΔ11. São notações diferentes para o mesmo acorde: Re, Fa♯, La, Do♯, Mi, Sol.

Todos os acordes de Re

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