Eb57 Mandolin-akkoord — Diagram en Tabs in Modal D-stemming

Kort antwoord: Eb57 is een Eb 57-akkoord met de noten E♭, B♭, D♭. In Modal D-stemming zijn er 202 posities. Zie de diagrammen hieronder.

Search chord by name:

 

OR

Search chord by notes:

Piano Companion
Piano CompanionFree

Want all chords at your fingertips? Get our free app with 10,000+ chords and scales — trusted by millions of musicians. Look up any chord instantly, anywhere.

Get It Free
ChordIQ
ChordIQFree

Ready to actually learn these chords? Train your ear, master the staff, and build real skills with interactive games — for guitar, ukulele, bass and more.

Get It Free

Hoe speel je Eb57 op Mandolin

Eb57

Noten: E♭, B♭, D♭

x,x,1,1,1,4,1,1 (xx111211)
x,x,1,1,4,1,1,1 (xx112111)
x,x,x,1,4,1,1,1 (xxx12111)
x,x,x,1,1,4,1,1 (xxx11211)
1,x,1,1,4,1,1,1 (1x112111)
1,x,1,1,1,4,1,1 (1x111211)
4,x,1,1,1,1,1,1 (2x111111)
4,x,1,1,4,1,1,1 (2x113111)
4,x,1,1,1,4,1,1 (2x111311)
1,x,1,1,4,4,1,1 (1x112311)
x,x,1,1,1,4,1,x (xx11121x)
x,x,1,1,4,1,1,x (xx11211x)
x,x,1,1,4,1,x,1 (xx1121x1)
x,x,1,1,1,4,x,1 (xx1112x1)
x,x,x,1,1,4,1,x (xxx1121x)
x,x,x,1,4,1,1,x (xxx1211x)
x,x,x,1,1,4,x,1 (xxx112x1)
x,x,x,1,4,1,x,1 (xxx121x1)
4,x,1,1,1,1,1,x (2x11111x)
1,x,1,1,1,4,1,x (1x11121x)
1,x,1,1,4,1,1,x (1x11211x)
1,x,1,1,4,1,x,1 (1x1121x1)
4,x,x,1,1,1,1,1 (2xx11111)
4,x,1,1,1,1,x,1 (2x1111x1)
1,x,x,1,4,1,1,1 (1xx12111)
1,x,1,1,1,4,x,1 (1x1112x1)
4,x,1,1,x,1,1,1 (2x11x111)
4,x,1,1,4,1,1,x (2x11311x)
4,x,1,1,1,x,1,1 (2x111x11)
1,x,1,1,4,x,1,1 (1x112x11)
1,x,x,1,1,4,1,1 (1xx11211)
1,x,1,1,4,4,1,x (1x11231x)
1,x,1,1,x,4,1,1 (1x11x211)
4,x,1,1,1,4,1,x (2x11131x)
1,x,x,1,4,4,1,1 (1xx12311)
1,x,1,1,4,4,x,1 (1x1123x1)
4,x,x,1,1,4,1,1 (2xx11311)
4,x,1,1,1,4,x,1 (2x1113x1)
4,x,x,1,4,1,1,1 (2xx13111)
4,x,1,1,4,1,x,1 (2x1131x1)
x,x,1,1,4,1,x,x (xx1121xx)
x,x,1,1,1,4,x,x (xx1112xx)
4,6,8,8,4,4,x,x (123411xx)
4,6,8,x,4,4,8,x (123x114x)
4,6,x,8,4,4,8,x (12x3114x)
4,6,8,x,4,4,x,8 (123x11x4)
x,x,x,1,1,4,x,x (xxx112xx)
4,6,x,x,4,4,8,8 (12xx1134)
x,x,x,1,4,1,x,x (xxx121xx)
4,6,x,8,4,4,x,8 (12x311x4)
x,6,8,8,4,4,x,x (x23411xx)
x,6,8,x,4,4,8,x (x23x114x)
x,6,x,8,4,4,8,x (x2x3114x)
x,6,x,8,4,4,x,8 (x2x311x4)
x,6,8,x,4,4,x,8 (x23x11x4)
x,6,x,x,4,4,8,8 (x2xx1134)
1,x,1,1,4,1,x,x (1x1121xx)
4,x,1,1,1,1,x,x (2x1111xx)
1,x,1,1,1,4,x,x (1x1112xx)
1,x,x,1,4,1,1,x (1xx1211x)
1,x,1,1,4,4,x,x (1x1123xx)
4,x,1,1,1,4,x,x (2x1113xx)
1,x,x,1,1,4,1,x (1xx1121x)
4,x,1,1,1,x,1,x (2x111x1x)
4,x,1,1,4,1,x,x (2x1131xx)
1,x,1,1,4,x,1,x (1x112x1x)
1,x,1,1,x,4,1,x (1x11x21x)
4,x,1,1,x,1,1,x (2x11x11x)
4,x,x,1,1,1,1,x (2xx1111x)
4,x,x,1,4,1,1,x (2xx1311x)
1,x,1,1,x,4,x,1 (1x11x2x1)
1,x,x,1,4,1,x,1 (1xx121x1)
4,x,x,1,1,1,x,1 (2xx111x1)
4,x,1,1,x,1,x,1 (2x11x1x1)
1,x,x,1,x,4,1,1 (1xx1x211)
1,x,1,1,4,x,x,1 (1x112xx1)
4,x,x,1,1,4,1,x (2xx1131x)
4,x,x,1,1,x,1,1 (2xx11x11)
4,x,1,1,1,x,x,1 (2x111xx1)
1,x,x,1,4,4,1,x (1xx1231x)
1,x,x,1,1,4,x,1 (1xx112x1)
4,x,x,1,x,1,1,1 (2xx1x111)
1,x,x,1,4,x,1,1 (1xx12x11)
4,x,x,1,4,1,x,1 (2xx131x1)
1,x,x,1,4,4,x,1 (1xx123x1)
4,x,x,1,1,4,x,1 (2xx113x1)
4,6,x,8,4,4,x,x (12x311xx)
4,6,8,8,4,x,x,x (12341xxx)
4,6,8,x,4,4,x,x (123x11xx)
6,6,x,8,4,4,x,x (23x411xx)
4,6,8,x,4,6,x,x (124x13xx)
4,6,8,x,6,4,x,x (124x31xx)
6,6,8,x,4,4,x,x (234x11xx)
4,6,x,x,4,4,8,x (12xx113x)
4,6,x,8,6,4,x,x (12x431xx)
4,6,x,8,4,6,x,x (12x413xx)
4,6,8,8,x,4,x,x (1234x1xx)
4,6,x,x,4,6,8,x (12xx134x)
4,6,x,8,x,4,8,x (12x3x14x)
4,6,x,8,4,x,8,x (12x31x4x)
6,6,x,x,4,4,8,x (23xx114x)
4,6,8,x,4,x,8,x (123x1x4x)
4,6,x,x,6,4,8,x (12xx314x)
4,6,8,x,x,4,8,x (123xx14x)
4,6,x,x,4,4,x,8 (12xx11x3)
x,6,x,8,4,4,x,x (x2x311xx)
x,6,8,x,4,4,x,x (x23x11xx)
4,6,x,x,x,4,8,8 (12xxx134)
4,6,x,x,6,4,x,8 (12xx31x4)
4,6,8,x,4,x,x,8 (123x1xx4)
4,6,x,8,4,x,x,8 (12x31xx4)
4,6,x,8,x,4,x,8 (12x3x1x4)
4,6,8,x,x,4,x,8 (123xx1x4)
4,6,x,x,4,6,x,8 (12xx13x4)
4,6,x,x,4,x,8,8 (12xx1x34)
6,6,x,x,4,4,x,8 (23xx11x4)
x,6,8,8,4,x,x,x (x2341xxx)
x,6,x,x,4,4,8,x (x2xx113x)
x,6,8,x,6,4,x,x (x24x31xx)
x,6,x,x,4,4,x,8 (x2xx11x3)
x,6,8,x,4,6,x,x (x24x13xx)
x,6,x,8,6,4,x,x (x2x431xx)
x,6,x,8,4,6,x,x (x2x413xx)
x,6,8,8,x,4,x,x (x234x1xx)
x,6,x,x,6,4,8,x (x2xx314x)
x,6,8,x,x,4,8,x (x23xx14x)
x,6,x,8,4,x,8,x (x2x31x4x)
x,6,x,x,4,6,8,x (x2xx134x)
x,6,8,x,4,x,8,x (x23x1x4x)
x,6,x,8,x,4,8,x (x2x3x14x)
x,6,x,x,4,x,8,8 (x2xx1x34)
x,6,8,x,4,x,x,8 (x23x1xx4)
x,6,x,x,4,6,x,8 (x2xx13x4)
x,6,x,8,4,x,x,8 (x2x31xx4)
x,6,x,x,x,4,8,8 (x2xxx134)
x,6,8,x,x,4,x,8 (x23xx1x4)
x,6,x,8,x,4,x,8 (x2x3x1x4)
x,6,x,x,6,4,x,8 (x2xx31x4)
4,x,1,1,1,x,x,x (2x111xxx)
1,x,1,1,4,x,x,x (1x112xxx)
1,x,x,1,4,1,x,x (1xx121xx)
1,x,x,1,1,4,x,x (1xx112xx)
4,x,x,1,1,1,x,x (2xx111xx)
4,x,1,1,x,1,x,x (2x11x1xx)
1,x,1,1,x,4,x,x (1x11x2xx)
4,x,x,1,4,1,x,x (2xx131xx)
4,x,x,1,1,4,x,x (2xx113xx)
4,x,x,1,x,1,1,x (2xx1x11x)
1,x,x,1,4,x,1,x (1xx12x1x)
4,x,x,1,1,x,1,x (2xx11x1x)
1,x,x,1,4,4,x,x (1xx123xx)
1,x,x,1,x,4,1,x (1xx1x21x)
1,x,x,1,4,x,x,1 (1xx12xx1)
4,x,x,1,1,x,x,1 (2xx11xx1)
1,x,x,1,x,4,x,1 (1xx1x2x1)
4,x,x,1,x,1,x,1 (2xx1x1x1)
4,6,8,x,4,x,x,x (123x1xxx)
4,6,x,8,4,x,x,x (12x31xxx)
4,6,8,x,x,4,x,x (123xx1xx)
4,6,x,8,x,4,x,x (12x3x1xx)
4,6,8,8,x,x,x,x (1234xxxx)
4,6,x,8,6,x,x,x (12x43xxx)
4,6,x,x,x,4,8,x (12xxx13x)
6,6,x,8,4,x,x,x (23x41xxx)
4,6,x,x,4,x,8,x (12xx1x3x)
6,6,8,x,4,x,x,x (234x1xxx)
4,6,8,x,6,x,x,x (124x3xxx)
4,6,x,x,4,x,x,8 (12xx1xx3)
6,6,8,x,x,4,x,x (234xx1xx)
4,6,x,x,x,4,x,8 (12xxx1x3)
6,6,x,8,x,4,x,x (23x4x1xx)
4,6,8,x,x,6,x,x (124xx3xx)
4,6,x,8,x,6,x,x (12x4x3xx)
x,6,8,x,4,x,x,x (x23x1xxx)
x,6,x,8,4,x,x,x (x2x31xxx)
4,6,x,x,x,6,8,x (12xxx34x)
4,6,x,8,x,x,8,x (12x3xx4x)
6,6,x,x,4,x,8,x (23xx1x4x)
4,6,x,x,6,x,8,x (12xx3x4x)
4,6,8,x,x,x,8,x (123xxx4x)
6,6,x,x,x,4,8,x (23xxx14x)
x,6,8,x,x,4,x,x (x23xx1xx)
x,6,x,8,x,4,x,x (x2x3x1xx)
4,6,x,x,x,6,x,8 (12xxx3x4)
4,6,x,8,x,x,x,8 (12x3xxx4)
6,6,x,x,x,4,x,8 (23xxx1x4)
4,6,x,x,x,x,8,8 (12xxxx34)
4,6,8,x,x,x,x,8 (123xxxx4)
6,6,x,x,4,x,x,8 (23xx1xx4)
4,6,x,x,6,x,x,8 (12xx3xx4)
x,6,x,x,4,x,8,x (x2xx1x3x)
x,6,x,x,x,4,8,x (x2xxx13x)
x,6,x,x,x,4,x,8 (x2xxx1x3)
x,6,x,x,4,x,x,8 (x2xx1xx3)
1,x,x,1,4,x,x,x (1xx12xxx)
4,x,x,1,1,x,x,x (2xx11xxx)
1,x,x,1,x,4,x,x (1xx1x2xx)
4,x,x,1,x,1,x,x (2xx1x1xx)
4,6,8,x,x,x,x,x (123xxxxx)
4,6,x,8,x,x,x,x (12x3xxxx)
4,6,x,x,x,x,8,x (12xxxx3x)
4,6,x,x,x,x,x,8 (12xxxxx3)

Snel Overzicht

  • Het Eb57-akkoord bevat de noten: E♭, B♭, D♭
  • In Modal D-stemming zijn er 202 posities beschikbaar
  • Elk diagram toont de vingerposities op de Mandolin-hals

Veelgestelde Vragen

Wat is het Eb57-akkoord op Mandolin?

Eb57 is een Eb 57-akkoord. Het bevat de noten E♭, B♭, D♭. Op Mandolin in Modal D-stemming zijn er 202 manieren om te spelen.

Hoe speel je Eb57 op Mandolin?

Om Eb57 te spelen op in Modal D-stemming, gebruik een van de 202 posities hierboven.

Welke noten zitten in het Eb57-akkoord?

Het Eb57-akkoord bevat de noten: E♭, B♭, D♭.

Op hoeveel manieren kun je Eb57 spelen op Mandolin?

In Modal D-stemming zijn er 202 posities voor Eb57. Elke positie gebruikt een andere plek op de hals: E♭, B♭, D♭.