Re#m acorde de guitarra — diagrama y tablatura en afinación Kent

Respuesta corta: Re#m es un acorde Re# Menor con las notas Re♯, Fa♯, La♯. En afinación Kent hay 204 posiciones. Ver diagramas abajo.

También conocido como: Re#-, Re# min, Re# Minor

¿Buscas Re#m (Standard Afinación)?

Acordes de pianoInstrumentosAfinaciones

Cómo tocar Re#m en Guitar

Re#m, Re#-, Re#min, Re#Minor

Notas: Re♯, Fa♯, La♯

4,4,2,0,4,0 (231.4.)
4,0,2,4,4,0 (2.134.)
4,0,5,4,4,0 (1.423.)
4,4,5,0,4,0 (124.3.)
x,0,2,4,4,0 (x.123.)
x,4,2,0,4,0 (x21.3.)
x,0,5,4,4,0 (x.312.)
x,4,5,0,4,0 (x13.2.)
7,0,5,4,4,0 (4.312.)
7,0,5,4,7,0 (3.214.)
4,4,5,0,7,0 (123.4.)
7,4,5,0,7,0 (312.4.)
7,0,9,0,7,0 (1.3.2.)
4,0,5,4,7,0 (1.324.)
7,4,5,0,4,0 (413.2.)
x,4,5,4,4,0 (x1423.)
x,4,2,0,4,3 (x31.42)
x,0,2,4,4,3 (x.1342)
7,9,9,0,7,0 (134.2.)
7,0,9,9,7,0 (1.342.)
x,4,5,0,7,0 (x12.3.)
x,0,5,4,7,0 (x.213.)
x,0,9,0,7,0 (x.2.1.)
11,0,9,0,11,0 (2.1.3.)
x,x,5,4,4,0 (xx312.)
7,0,9,0,11,0 (1.2.3.)
11,0,9,0,7,0 (3.2.1.)
x,4,5,4,7,0 (x1324.)
11,9,9,0,11,0 (312.4.)
11,0,9,9,11,0 (3.124.)
x,0,9,9,7,0 (x.231.)
x,9,9,0,7,0 (x23.1.)
x,0,9,0,11,0 (x.1.2.)
7,9,9,0,11,0 (123.4.)
11,0,9,9,7,0 (4.231.)
11,9,9,0,7,0 (423.1.)
7,0,9,9,11,0 (1.234.)
x,x,2,4,4,3 (xx1342)
x,9,9,9,7,0 (x2341.)
x,x,9,0,7,0 (xx2.1.)
x,9,9,0,11,0 (x12.3.)
x,x,5,4,7,0 (xx213.)
x,0,9,9,11,0 (x.123.)
x,x,9,9,7,0 (xx231.)
x,x,9,0,11,0 (xx1.2.)
x,x,x,4,7,0 (xxx12.)
x,x,x,0,11,0 (xxx.1.)
4,4,2,0,x,0 (231.x.)
4,4,5,0,x,0 (123.x.)
4,0,2,4,x,0 (2.13x.)
x,4,2,0,x,0 (x21.x.)
4,0,5,4,x,0 (1.32x.)
4,4,x,0,4,0 (12x.3.)
4,0,x,4,4,0 (1.x23.)
x,4,5,0,x,0 (x12.x.)
7,4,5,0,x,0 (312.x.)
7,0,9,0,x,0 (1.2.x.)
4,4,5,4,x,0 (1243x.)
x,0,2,4,x,0 (x.12x.)
x,0,x,4,4,0 (x.x12.)
x,0,5,4,x,0 (x.21x.)
x,4,x,0,4,0 (x1x.2.)
4,0,2,4,4,x (2.134x)
4,4,2,0,4,x (231.4x)
x,0,9,0,x,0 (x.1.x.)
7,9,9,0,x,0 (123.x.)
4,4,5,x,4,0 (124x3.)
7,0,5,4,x,0 (3.21x.)
4,x,5,4,4,0 (1x423.)
x,4,5,4,x,0 (x132x.)
11,0,9,0,x,0 (2.1.x.)
4,0,2,4,x,3 (3.14x2)
4,4,2,0,x,3 (341.x2)
x,9,9,0,x,0 (x12.x.)
4,4,x,0,7,0 (12x.3.)
7,0,9,9,x,0 (1.23x.)
x,0,2,4,4,x (x.123x)
x,4,2,0,4,x (x21.3x)
7,0,x,4,7,0 (2.x13.)
7,4,x,0,4,0 (31x.2.)
7,0,x,4,4,0 (3.x12.)
4,0,x,4,7,0 (1.x23.)
7,4,5,4,x,0 (4132x.)
7,4,x,0,7,0 (21x.3.)
11,9,9,0,x,0 (312.x.)
x,4,5,x,4,0 (x13x2.)
11,0,x,0,11,0 (1.x.2.)
x,x,5,4,x,0 (xx21x.)
x,0,9,9,x,0 (x.12x.)
7,0,9,x,7,0 (1.3x2.)
x,0,2,4,x,3 (x.13x2)
7,9,9,9,x,0 (1234x.)
4,4,5,x,7,0 (123x4.)
7,4,5,x,7,0 (312x4.)
x,x,9,0,x,0 (xx1.x.)
7,x,5,4,4,0 (4x312.)
7,4,x,4,7,0 (31x24.)
4,x,5,4,7,0 (1x324.)
4,4,x,4,7,0 (12x34.)
x,4,2,0,x,3 (x31.x2)
7,x,9,0,7,0 (1x3.2.)
7,4,x,4,4,0 (41x23.)
7,x,5,4,7,0 (3x214.)
7,4,5,x,4,0 (413x2.)
x,4,x,0,7,0 (x1x.2.)
11,0,9,9,x,0 (3.12x.)
x,0,x,4,7,0 (x.x12.)
7,x,9,9,7,0 (1x342.)
x,4,2,x,4,3 (x31x42)
7,0,x,0,11,0 (1.x.2.)
x,0,x,0,11,0 (x.x.1.)
x,4,2,4,x,3 (x314x2)
11,0,x,0,7,0 (2.x.1.)
7,9,9,x,7,0 (134x2.)
x,4,x,4,7,0 (x1x23.)
11,x,9,0,11,0 (2x1.3.)
11,0,x,9,11,0 (2.x13.)
11,9,x,0,11,0 (21x.3.)
x,0,9,x,7,0 (x.2x1.)
11,0,9,x,11,0 (2.1x3.)
x,4,5,x,7,0 (x12x3.)
11,0,9,x,7,0 (3.2x1.)
11,0,x,9,7,0 (3.x21.)
11,9,x,0,7,0 (32x.1.)
11,x,9,0,7,0 (3x2.1.)
7,9,x,0,11,0 (12x.3.)
7,x,9,0,11,0 (1x2.3.)
7,0,9,x,11,0 (1.2x3.)
7,0,x,9,11,0 (1.x23.)
x,9,9,x,7,0 (x23x1.)
x,x,2,4,x,3 (xx13x2)
x,0,9,x,11,0 (x.1x2.)
x,0,x,9,11,0 (x.x12.)
x,9,x,0,11,0 (x1x.2.)
11,9,x,9,7,0 (42x31.)
11,x,9,9,7,0 (4x231.)
7,x,9,9,11,0 (1x234.)
7,9,x,9,11,0 (12x34.)
7,9,9,x,11,0 (123x4.)
11,9,9,x,7,0 (423x1.)
x,x,9,x,7,0 (xx2x1.)
4,4,x,0,x,0 (12x.x.)
x,4,x,0,x,0 (x1x.x.)
4,0,x,4,x,0 (1.x2x.)
11,0,x,0,x,0 (1.x.x.)
4,4,2,0,x,x (231.xx)
7,4,x,0,x,0 (21x.x.)
4,4,5,x,x,0 (123xx.)
x,0,x,4,x,0 (x.x1x.)
4,0,2,4,x,x (2.13xx)
4,x,5,4,x,0 (1x32x.)
x,4,2,0,x,x (x21.xx)
x,4,5,x,x,0 (x12xx.)
7,0,x,4,x,0 (2.x1x.)
x,0,2,4,x,x (x.12xx)
7,0,9,x,x,0 (1.2xx.)
7,x,9,0,x,0 (1x2.x.)
7,4,5,x,x,0 (312xx.)
11,9,x,0,x,0 (21x.x.)
x,0,9,x,x,0 (x.1xx.)
7,9,9,x,x,0 (123xx.)
7,x,5,4,x,0 (3x21x.)
7,4,x,4,x,0 (31x2x.)
11,0,9,x,x,0 (2.1xx.)
11,x,9,0,x,0 (2x1.x.)
4,4,2,x,x,3 (341xx2)
4,x,2,4,x,3 (3x14x2)
7,4,x,x,4,0 (31xx2.)
4,4,x,x,7,0 (12xx3.)
7,4,x,x,7,0 (21xx3.)
4,x,x,4,7,0 (1xx23.)
7,x,9,9,x,0 (1x23x.)
7,x,x,4,4,0 (3xx12.)
7,x,x,4,7,0 (2xx13.)
11,0,x,9,x,0 (2.x1x.)
11,x,x,0,11,0 (1xx.2.)
11,0,x,x,11,0 (1.xx2.)
7,x,9,x,7,0 (1x3x2.)
x,4,2,x,x,3 (x31xx2)
x,4,x,x,7,0 (x1xx2.)
11,0,x,x,7,0 (2.xx1.)
7,x,x,0,11,0 (1xx.2.)
7,0,x,x,11,0 (1.xx2.)
x,0,x,x,11,0 (x.xx1.)
11,x,x,0,7,0 (2xx.1.)
7,x,9,x,11,0 (1x2x3.)
11,x,x,9,7,0 (3xx21.)
7,9,x,x,11,0 (12xx3.)
7,x,x,9,11,0 (1xx23.)
11,x,9,x,7,0 (3x2x1.)
11,9,x,x,7,0 (32xx1.)
7,9,x,9,11,x (12x34x)
11,9,x,9,7,x (42x31x)
11,0,x,x,x,0 (1.xxx.)
11,x,x,0,x,0 (1xx.x.)
7,4,x,x,x,0 (21xxx.)
7,x,9,x,x,0 (1x2xx.)
7,x,x,4,x,0 (2xx1x.)
11,x,x,x,7,0 (2xxx1.)
7,x,x,x,11,0 (1xxx2.)
7,9,x,x,11,x (12xx3x)
11,x,x,9,7,x (3xx21x)
11,9,x,x,7,x (32xx1x)
7,x,x,9,11,x (1xx23x)

Resumen

  • El acorde Re#m contiene las notas: Re♯, Fa♯, La♯
  • En afinación Kent hay 204 posiciones disponibles
  • También escrito como: Re#-, Re# min, Re# Minor
  • Cada diagrama muestra la posición de los dedos en el mástil de la Guitar

Preguntas frecuentes

¿Qué es el acorde Re#m en Guitar?

Re#m es un acorde Re# Menor. Contiene las notas Re♯, Fa♯, La♯. En Guitar con afinación Kent, hay 204 formas de tocar este acorde.

¿Cómo se toca Re#m en Guitar?

Para tocar Re#m en afinación Kent, usa una de las 204 posiciones de arriba. Cada diagrama muestra la posición de los dedos en el mástil.

¿Qué notas tiene el acorde Re#m?

El acorde Re#m contiene las notas: Re♯, Fa♯, La♯.

¿Cuántas posiciones hay para Re#m en Guitar?

En afinación Kent hay 204 posiciones para el acorde Re#m. Cada una usa una posición diferente en el mástil con las mismas notas: Re♯, Fa♯, La♯.

¿Qué otros nombres tiene Re#m?

Re#m también se conoce como Re#-, Re# min, Re# Minor. Son diferentes notaciones para el mismo acorde: Re♯, Fa♯, La♯.

Todos los acordes de Re#

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