Acorde Re13(no9) na Mandolin — Diagrama e Tabs na Afinação Modal D

Resposta curta: Re13(no9) é um acorde Re 13(no9) com as notas Re, Fa♯, La, Do, Sol, Si. Na afinação Modal D, existem 360 posições. Veja os diagramas abaixo.

Procurando Re13(no9) (Standard Afinação)?

Acordes de PianoInstrumentosAfinações

Como tocar Re13(no9) no Mandolin

Re13(no9)

Notas: Re, Fa♯, La, Do, Sol, Si

9,10,10,0,0,0,9,0 (134...2.)
0,9,10,0,0,10,9,0 (.13..42.)
0,10,9,0,0,9,10,0 (.31..24.)
0,9,9,0,10,0,10,0 (.12.3.4.)
0,10,9,0,9,0,10,0 (.31.2.4.)
10,9,10,0,0,0,9,0 (314...2.)
0,9,9,0,0,10,10,0 (.12..34.)
0,10,10,0,9,0,9,0 (.34.1.2.)
9,10,9,0,0,0,10,0 (132...4.)
0,9,10,0,10,0,9,0 (.13.4.2.)
10,9,9,0,0,0,10,0 (312...4.)
0,10,10,0,0,9,9,0 (.34..12.)
9,10,10,0,0,0,0,9 (134....2)
10,9,0,0,0,0,10,9 (31....42)
10,9,10,0,0,0,0,9 (314....2)
0,9,9,0,0,10,0,10 (.12..3.4)
0,10,0,0,0,9,10,9 (.3...142)
0,9,0,0,0,10,10,9 (.1...342)
0,9,0,0,10,0,9,10 (.1..3.24)
9,10,9,0,0,0,0,10 (132....4)
0,10,9,0,9,0,0,10 (.31.2..4)
0,10,0,0,0,9,9,10 (.3...124)
0,10,9,0,0,9,0,10 (.31..2.4)
0,9,9,0,10,0,0,10 (.12.3..4)
0,9,0,0,0,10,9,10 (.1...324)
0,9,0,0,10,0,10,9 (.1..3.42)
0,9,10,0,0,10,0,9 (.13..4.2)
0,10,0,0,9,0,10,9 (.3..1.42)
0,10,10,0,0,9,0,9 (.34..1.2)
0,10,0,0,9,0,9,10 (.3..1.24)
0,9,10,0,10,0,0,9 (.13.4..2)
9,10,0,0,0,0,9,10 (13....24)
10,9,0,0,0,0,9,10 (31....24)
0,10,10,0,9,0,0,9 (.34.1..2)
9,10,0,0,0,0,10,9 (13....42)
10,9,9,0,0,0,0,10 (312....4)
x,9,9,0,0,10,10,0 (x12..34.)
x,9,10,0,10,0,9,0 (x13.4.2.)
x,9,9,0,10,0,10,0 (x12.3.4.)
x,10,9,0,9,0,10,0 (x31.2.4.)
x,10,10,0,0,9,9,0 (x34..12.)
x,10,10,0,9,0,9,0 (x34.1.2.)
x,10,9,0,0,9,10,0 (x31..24.)
x,9,10,0,0,10,9,0 (x13..42.)
x,9,0,0,0,10,10,9 (x1...342)
x,9,10,0,10,0,0,9 (x13.4..2)
x,10,0,0,0,9,9,10 (x3...124)
x,10,10,0,9,0,0,9 (x34.1..2)
x,10,9,0,9,0,0,10 (x31.2..4)
x,9,0,0,10,0,10,9 (x1..3.42)
x,9,9,0,10,0,0,10 (x12.3..4)
x,10,0,0,9,0,9,10 (x3..1.24)
x,10,9,0,0,9,0,10 (x31..2.4)
x,10,10,0,0,9,0,9 (x34..1.2)
x,9,0,0,10,0,9,10 (x1..3.24)
x,9,0,0,0,10,9,10 (x1...324)
x,9,10,0,0,10,0,9 (x13..4.2)
x,9,9,0,0,10,0,10 (x12..3.4)
x,10,0,0,0,9,10,9 (x3...142)
x,10,0,0,9,0,10,9 (x3..1.42)
2,x,5,0,0,3,4,0 (1x4..23.)
3,x,5,0,2,0,4,0 (2x4.1.3.)
2,x,4,0,0,3,5,0 (1x3..24.)
0,x,4,0,3,2,5,0 (.x3.214.)
3,x,4,0,0,2,5,0 (2x3..14.)
2,x,5,0,3,0,4,0 (1x4.2.3.)
3,x,5,0,0,2,4,0 (2x4..13.)
0,x,5,0,3,2,4,0 (.x4.213.)
0,x,4,0,2,3,5,0 (.x3.124.)
0,x,5,0,2,3,4,0 (.x4.123.)
3,x,4,0,2,0,5,0 (2x3.1.4.)
2,x,4,0,3,0,5,0 (1x3.2.4.)
0,x,4,0,3,2,0,5 (.x3.21.4)
2,x,0,0,3,0,5,4 (1x..2.43)
3,x,0,0,0,2,5,4 (2x...143)
2,x,5,0,0,3,0,4 (1x4..2.3)
0,x,0,0,3,2,5,4 (.x..2143)
2,x,0,0,0,3,5,4 (1x...243)
0,x,5,0,3,2,0,4 (.x4.21.3)
0,x,0,0,2,3,5,4 (.x..1243)
3,x,5,0,0,2,0,4 (2x4..1.3)
3,x,4,0,2,0,0,5 (2x3.1..4)
2,x,4,0,3,0,0,5 (1x3.2..4)
3,x,4,0,0,2,0,5 (2x3..1.4)
0,x,5,0,2,3,0,4 (.x4.12.3)
2,x,4,0,0,3,0,5 (1x3..2.4)
0,x,4,0,2,3,0,5 (.x3.12.4)
3,x,0,0,2,0,4,5 (2x..1.34)
2,x,0,0,3,0,4,5 (1x..2.34)
3,x,0,0,0,2,4,5 (2x...134)
0,x,0,0,3,2,4,5 (.x..2134)
2,x,0,0,0,3,4,5 (1x...234)
0,x,0,0,2,3,4,5 (.x..1234)
2,x,5,0,3,0,0,4 (1x4.2..3)
3,x,5,0,2,0,0,4 (2x4.1..3)
3,x,0,0,2,0,5,4 (2x..1.43)
0,10,10,0,x,9,9,0 (.34.x12.)
9,x,10,0,10,0,9,0 (1x3.4.2.)
0,9,10,0,x,10,9,0 (.13.x42.)
10,x,9,0,9,0,10,0 (3x1.2.4.)
10,x,10,0,9,0,9,0 (3x4.1.2.)
9,10,10,0,x,0,9,0 (134.x.2.)
9,x,9,0,10,0,10,0 (1x2.3.4.)
10,9,10,0,x,0,9,0 (314.x.2.)
0,9,10,0,10,x,9,0 (.13.4x2.)
0,10,9,0,x,9,10,0 (.31.x24.)
10,x,9,0,0,9,10,0 (3x1..24.)
0,10,10,0,9,x,9,0 (.34.1x2.)
9,10,10,0,0,x,9,0 (134..x2.)
0,x,9,0,10,9,10,0 (.x1.324.)
0,9,9,0,x,10,10,0 (.12.x34.)
9,x,9,0,0,10,10,0 (1x2..34.)
10,9,10,0,0,x,9,0 (314..x2.)
9,x,10,0,0,10,9,0 (1x3..42.)
0,x,9,0,9,10,10,0 (.x1.234.)
0,x,10,0,10,9,9,0 (.x3.412.)
0,x,10,0,9,10,9,0 (.x3.142.)
10,9,9,0,0,x,10,0 (312..x4.)
9,10,9,0,0,x,10,0 (132..x4.)
0,10,9,0,9,x,10,0 (.31.2x4.)
0,9,9,0,10,x,10,0 (.12.3x4.)
10,x,10,0,0,9,9,0 (3x4..12.)
9,10,9,0,x,0,10,0 (132.x.4.)
0,9,9,0,0,10,10,x (.12..34x)
0,10,9,0,0,9,10,x (.31..24x)
0,9,9,0,10,0,10,x (.12.3.4x)
0,10,9,0,9,0,10,x (.31.2.4x)
9,10,9,0,0,0,10,x (132...4x)
10,9,9,0,0,0,10,x (312...4x)
0,9,10,0,0,10,9,x (.13..42x)
0,10,10,0,0,9,9,x (.34..12x)
0,9,10,0,10,0,9,x (.13.4.2x)
0,10,10,0,9,0,9,x (.34.1.2x)
9,10,10,0,0,0,9,x (134...2x)
10,9,10,0,0,0,9,x (314...2x)
10,9,9,0,x,0,10,0 (312.x.4.)
10,x,0,0,9,0,9,10 (3x..1.24)
9,x,9,0,0,10,0,10 (1x2..3.4)
9,10,x,0,0,0,10,9 (13x...42)
0,10,x,0,9,0,9,10 (.3x.1.24)
9,10,9,0,x,0,0,10 (132.x..4)
10,9,9,0,x,0,0,10 (312.x..4)
0,9,9,0,10,x,0,10 (.12.3x.4)
0,10,9,0,9,x,0,10 (.31.2x.4)
9,10,9,0,0,x,0,10 (132..x.4)
0,9,9,0,x,10,0,10 (.12.x3.4)
0,10,x,0,9,0,10,9 (.3x.1.42)
0,x,0,0,10,9,9,10 (.x..3124)
0,x,0,0,9,10,9,10 (.x..1324)
0,9,x,0,10,0,9,10 (.1x.3.24)
9,10,x,0,0,0,9,10 (13x...24)
10,9,9,0,0,x,0,10 (312..x.4)
10,9,x,0,0,0,9,10 (31x...24)
0,9,9,0,0,10,x,10 (.12..3x4)
0,x,9,0,10,9,0,10 (.x1.32.4)
9,10,0,0,x,0,9,10 (13..x.24)
0,10,9,0,0,9,x,10 (.31..2x4)
10,9,0,0,x,0,9,10 (31..x.24)
10,x,9,0,0,9,0,10 (3x1..2.4)
0,9,9,0,10,0,x,10 (.12.3.x4)
0,10,9,0,x,9,0,10 (.31.x2.4)
0,10,9,0,9,0,x,10 (.31.2.x4)
9,10,9,0,0,0,x,10 (132...x4)
10,9,9,0,0,0,x,10 (312...x4)
0,x,0,0,9,10,10,9 (.x..1342)
10,9,10,0,0,0,x,9 (314...x2)
9,10,10,0,0,0,x,9 (134...x2)
0,9,0,0,10,x,9,10 (.1..3x24)
0,10,10,0,9,0,x,9 (.34.1.x2)
9,x,0,0,0,10,9,10 (1x...324)
9,x,0,0,0,10,10,9 (1x...342)
0,9,10,0,10,0,x,9 (.13.4.x2)
0,9,x,0,0,10,10,9 (.1x..342)
0,10,10,0,0,9,x,9 (.34..1x2)
0,9,0,0,x,10,10,9 (.1..x342)
0,x,0,0,10,9,10,9 (.x..3142)
10,x,0,0,0,9,9,10 (3x...124)
0,9,10,0,0,10,x,9 (.13..4x2)
0,10,0,0,9,x,9,10 (.3..1x24)
10,9,10,0,0,x,0,9 (314..x.2)
9,10,10,0,0,x,0,9 (134..x.2)
0,10,10,0,9,x,0,9 (.34.1x.2)
0,9,10,0,10,x,0,9 (.13.4x.2)
10,9,10,0,x,0,0,9 (314.x..2)
9,10,10,0,x,0,0,9 (134.x..2)
9,x,0,0,10,0,10,9 (1x..3.42)
0,10,x,0,0,9,9,10 (.3x..124)
10,x,10,0,9,0,0,9 (3x4.1..2)
9,10,0,0,0,x,9,10 (13...x24)
0,10,0,0,x,9,9,10 (.3..x124)
9,x,10,0,10,0,0,9 (1x3.4..2)
0,9,x,0,0,10,9,10 (.1x..324)
9,x,9,0,10,0,0,10 (1x2.3..4)
0,10,10,0,x,9,0,9 (.34.x1.2)
10,x,10,0,0,9,0,9 (3x4..1.2)
10,9,0,0,0,x,9,10 (31...x24)
0,x,9,0,9,10,0,10 (.x1.23.4)
0,x,10,0,10,9,0,9 (.x3.41.2)
0,9,10,0,x,10,0,9 (.13.x4.2)
9,x,10,0,0,10,0,9 (1x3..4.2)
0,9,0,0,x,10,9,10 (.1..x324)
10,x,0,0,9,0,10,9 (3x..1.42)
0,x,10,0,9,10,0,9 (.x3.14.2)
10,x,0,0,0,9,10,9 (3x...142)
0,10,x,0,0,9,10,9 (.3x..142)
10,9,0,0,0,x,10,9 (31...x42)
9,10,0,0,0,x,10,9 (13...x42)
0,10,0,0,9,x,10,9 (.3..1x42)
0,10,0,0,x,9,10,9 (.3..x142)
0,9,0,0,10,x,10,9 (.1..3x42)
9,x,0,0,10,0,9,10 (1x..3.24)
10,x,9,0,9,0,0,10 (3x1.2..4)
10,9,0,0,x,0,10,9 (31..x.42)
9,10,0,0,x,0,10,9 (13..x.42)
10,9,x,0,0,0,10,9 (31x...42)
0,9,x,0,10,0,10,9 (.1x.3.42)
x,9,9,0,0,10,10,x (x12..34x)
x,10,9,0,0,9,10,x (x31..24x)
x,9,9,0,10,0,10,x (x12.3.4x)
x,10,9,0,9,0,10,x (x31.2.4x)
x,9,10,0,0,10,9,x (x13..42x)
x,10,10,0,0,9,9,x (x34..12x)
x,9,10,0,10,0,9,x (x13.4.2x)
x,10,10,0,9,0,9,x (x34.1.2x)
x,10,10,0,0,9,x,9 (x34..1x2)
x,10,9,0,0,9,x,10 (x31..2x4)
x,9,10,0,10,0,x,9 (x13.4.x2)
x,9,x,0,0,10,9,10 (x1x..324)
x,9,9,0,0,10,x,10 (x12..3x4)
x,9,10,0,0,10,x,9 (x13..4x2)
x,10,10,0,9,0,x,9 (x34.1.x2)
x,9,9,0,10,0,x,10 (x12.3.x4)
x,10,x,0,0,9,9,10 (x3x..124)
x,10,x,0,9,0,10,9 (x3x.1.42)
x,10,9,0,9,0,x,10 (x31.2.x4)
x,10,x,0,0,9,10,9 (x3x..142)
x,9,x,0,10,0,9,10 (x1x.3.24)
x,10,x,0,9,0,9,10 (x3x.1.24)
x,9,x,0,0,10,10,9 (x1x..342)
x,9,x,0,10,0,10,9 (x1x.3.42)
2,x,4,0,3,0,5,x (1x3.2.4x)
3,x,5,0,2,0,4,x (2x4.1.3x)
0,x,5,0,3,2,4,x (.x4.213x)
2,x,5,0,0,3,4,x (1x4..23x)
0,x,5,0,2,3,4,x (.x4.123x)
3,x,4,0,2,0,5,x (2x3.1.4x)
3,x,5,0,0,2,4,x (2x4..13x)
3,x,4,0,0,2,5,x (2x3..14x)
0,x,4,0,3,2,5,x (.x3.214x)
2,x,4,0,0,3,5,x (1x3..24x)
0,x,4,0,2,3,5,x (.x3.124x)
2,x,5,0,3,0,4,x (1x4.2.3x)
3,x,5,0,2,0,x,4 (2x4.1.x3)
2,x,5,0,3,0,x,4 (1x4.2.x3)
3,x,5,0,0,2,x,4 (2x4..1x3)
0,x,5,0,3,2,x,4 (.x4.21x3)
2,x,5,0,0,3,x,4 (1x4..2x3)
0,x,5,0,2,3,x,4 (.x4.12x3)
2,x,x,0,3,0,5,4 (1xx.2.43)
3,x,x,0,2,0,5,4 (2xx.1.43)
3,x,x,0,0,2,5,4 (2xx..143)
0,x,x,0,3,2,5,4 (.xx.2143)
2,x,x,0,0,3,5,4 (1xx..243)
0,x,x,0,2,3,5,4 (.xx.1243)
3,x,4,0,2,0,x,5 (2x3.1.x4)
2,x,4,0,3,0,x,5 (1x3.2.x4)
3,x,4,0,0,2,x,5 (2x3..1x4)
0,x,4,0,3,2,x,5 (.x3.21x4)
2,x,4,0,0,3,x,5 (1x3..2x4)
0,x,4,0,2,3,x,5 (.x3.12x4)
3,x,x,0,2,0,4,5 (2xx.1.34)
2,x,x,0,3,0,4,5 (1xx.2.34)
3,x,x,0,0,2,4,5 (2xx..134)
0,x,x,0,3,2,4,5 (.xx.2134)
2,x,x,0,0,3,4,5 (1xx..234)
0,x,x,0,2,3,4,5 (.xx.1234)
10,9,9,0,0,x,10,x (312..x4x)
10,9,10,0,0,x,9,x (314..x2x)
9,x,9,0,0,10,10,x (1x2..34x)
0,9,9,0,x,10,10,x (.12.x34x)
0,x,9,0,10,9,10,x (.x1.324x)
10,x,9,0,0,9,10,x (3x1..24x)
0,10,9,0,x,9,10,x (.31.x24x)
9,x,9,0,10,0,10,x (1x2.3.4x)
10,x,9,0,9,0,10,x (3x1.2.4x)
9,10,9,0,x,0,10,x (132.x.4x)
10,9,9,0,x,0,10,x (312.x.4x)
0,9,9,0,10,x,10,x (.12.3x4x)
0,10,9,0,9,x,10,x (.31.2x4x)
9,10,9,0,0,x,10,x (132..x4x)
0,x,9,0,9,10,10,x (.x1.234x)
0,x,10,0,9,10,9,x (.x3.142x)
9,x,10,0,0,10,9,x (1x3..42x)
0,9,10,0,x,10,9,x (.13.x42x)
0,x,10,0,10,9,9,x (.x3.412x)
10,x,10,0,0,9,9,x (3x4..12x)
0,10,10,0,x,9,9,x (.34.x12x)
9,x,10,0,10,0,9,x (1x3.4.2x)
10,x,10,0,9,0,9,x (3x4.1.2x)
9,10,10,0,x,0,9,x (134.x.2x)
10,9,10,0,x,0,9,x (314.x.2x)
0,9,10,0,10,x,9,x (.13.4x2x)
0,10,10,0,9,x,9,x (.34.1x2x)
9,10,10,0,0,x,9,x (134..x2x)
0,9,x,0,10,x,9,10 (.1x.3x24)
0,9,10,0,x,10,x,9 (.13.x4x2)
0,x,x,0,10,9,10,9 (.xx.3142)
10,9,10,0,0,x,x,9 (314..xx2)
0,10,9,0,x,9,x,10 (.31.x2x4)
10,x,9,0,0,9,x,10 (3x1..2x4)
9,10,10,0,0,x,x,9 (134..xx2)
0,10,10,0,9,x,x,9 (.34.1xx2)
10,9,x,0,0,x,9,10 (31x..x24)
9,10,x,0,0,x,9,10 (13x..x24)
0,x,9,0,10,9,x,10 (.x1.32x4)
0,9,9,0,x,10,x,10 (.12.x3x4)
0,10,x,0,9,x,9,10 (.3x.1x24)
9,x,9,0,0,10,x,10 (1x2..3x4)
9,x,9,0,10,0,x,10 (1x2.3.x4)
10,x,9,0,9,0,x,10 (3x1.2.x4)
10,9,x,0,x,0,9,10 (31x.x.24)
9,10,x,0,x,0,9,10 (13x.x.24)
0,9,10,0,10,x,x,9 (.13.4xx2)
0,x,9,0,9,10,x,10 (.x1.23x4)
10,9,10,0,x,0,x,9 (314.x.x2)
9,10,9,0,x,0,x,10 (132.x.x4)
10,9,9,0,x,0,x,10 (312.x.x4)
0,9,9,0,10,x,x,10 (.12.3xx4)
10,x,x,0,9,0,9,10 (3xx.1.24)
0,10,9,0,9,x,x,10 (.31.2xx4)
9,10,9,0,0,x,x,10 (132..xx4)
10,9,9,0,0,x,x,10 (312..xx4)
9,10,10,0,x,0,x,9 (134.x.x2)
0,x,x,0,9,10,10,9 (.xx.1342)
9,x,x,0,10,0,9,10 (1xx.3.24)
10,x,10,0,9,0,x,9 (3x4.1.x2)
9,x,10,0,10,0,x,9 (1x3.4.x2)
0,10,10,0,x,9,x,9 (.34.x1x2)
10,x,x,0,9,0,10,9 (3xx.1.42)
10,x,10,0,0,9,x,9 (3x4..1x2)
0,10,x,0,x,9,9,10 (.3x.x124)
9,x,x,0,0,10,10,9 (1xx..342)
10,x,x,0,0,9,9,10 (3xx..124)
0,x,10,0,10,9,x,9 (.x3.41x2)
0,9,x,0,x,10,10,9 (.1x.x342)
9,x,10,0,0,10,x,9 (1x3..4x2)
0,x,10,0,9,10,x,9 (.x3.14x2)
10,9,x,0,0,x,10,9 (31x..x42)
0,x,x,0,10,9,9,10 (.xx.3124)
9,10,x,0,0,x,10,9 (13x..x42)
0,9,x,0,x,10,9,10 (.1x.x324)
0,10,x,0,9,x,10,9 (.3x.1x42)
9,x,x,0,0,10,9,10 (1xx..324)
10,x,x,0,0,9,10,9 (3xx..142)
0,9,x,0,10,x,10,9 (.1x.3x42)
0,10,x,0,x,9,10,9 (.3x.x142)
10,9,x,0,x,0,10,9 (31x.x.42)
9,10,x,0,x,0,10,9 (13x.x.42)
0,x,x,0,9,10,9,10 (.xx.1324)
9,x,x,0,10,0,10,9 (1xx.3.42)

Resumo Rápido

  • O acorde Re13(no9) contém as notas: Re, Fa♯, La, Do, Sol, Si
  • Na afinação Modal D, existem 360 posições disponíveis
  • Cada diagrama mostra as posições dos dedos no braço da Mandolin

Perguntas Frequentes

O que é o acorde Re13(no9) na Mandolin?

Re13(no9) é um acorde Re 13(no9). Contém as notas Re, Fa♯, La, Do, Sol, Si. Na Mandolin na afinação Modal D, existem 360 formas de tocar.

Como tocar Re13(no9) na Mandolin?

Para tocar Re13(no9) na na afinação Modal D, use uma das 360 posições mostradas acima.

Quais notas compõem o acorde Re13(no9)?

O acorde Re13(no9) contém as notas: Re, Fa♯, La, Do, Sol, Si.

De quantas formas se pode tocar Re13(no9) na Mandolin?

Na afinação Modal D, existem 360 posições para Re13(no9). Cada posição usa uma região diferente do braço com as mesmas notas: Re, Fa♯, La, Do, Sol, Si.

Todos os acordes de Re

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