Συγχορδία F13(no9) στο Mandolin — Διάγραμμα και Tabs σε Κούρδισμα Modal D

Σύντομη απάντηση: F13(no9) είναι μια F 13(no9) συγχορδία με τις νότες F, A, C, E♭, B♭, D. Σε κούρδισμα Modal D υπάρχουν 270 θέσεις. Δείτε τα διαγράμματα παρακάτω.

Ψάχνετε το F13(no9) (Standard Κούρδισμα);

Συγχορδίες ΠιάνουΌργαναΚουρδίσματα

Πώς να παίξετε F13(no9) στο Mandolin

F13(no9)

Νότες: F, A, C, E♭, B♭, D

6,8,8,10,0,0,0,0 (1234....)
6,8,10,8,0,0,0,0 (1243....)
0,8,10,8,6,0,0,0 (.2431...)
0,8,8,10,6,0,0,0 (.2341...)
0,8,10,8,0,6,0,0 (.243.1..)
0,8,8,10,0,6,0,0 (.234.1..)
0,8,0,10,6,0,8,0 (.2.41.3.)
0,8,0,8,0,6,10,0 (.2.3.14.)
6,8,0,10,0,0,8,0 (12.4..3.)
6,8,0,8,0,0,10,0 (12.3..4.)
0,8,0,10,0,6,8,0 (.2.4.13.)
0,8,0,8,6,0,10,0 (.2.31.4.)
x,8,10,8,6,0,0,0 (x2431...)
x,8,8,10,6,0,0,0 (x2341...)
0,8,0,8,6,0,0,10 (.2.31..4)
0,8,0,10,0,6,0,8 (.2.4.1.3)
0,8,0,10,6,0,0,8 (.2.41..3)
6,8,0,8,0,0,0,10 (12.3...4)
6,8,0,10,0,0,0,8 (12.4...3)
0,8,0,8,0,6,0,10 (.2.3.1.4)
x,8,10,8,0,6,0,0 (x243.1..)
x,8,8,10,0,6,0,0 (x234.1..)
x,8,0,10,6,0,8,0 (x2.41.3.)
x,8,0,10,0,6,8,0 (x2.4.13.)
x,8,0,8,0,6,10,0 (x2.3.14.)
x,8,0,8,6,0,10,0 (x2.31.4.)
x,8,0,8,0,6,0,10 (x2.3.1.4)
x,8,0,10,0,6,0,8 (x2.4.1.3)
x,8,0,10,6,0,0,8 (x2.41..3)
x,8,0,8,6,0,0,10 (x2.31..4)
1,x,1,3,3,0,0,0 (1x234...)
3,x,1,3,1,0,0,0 (3x142...)
0,x,1,3,1,3,0,0 (.x1324..)
1,x,1,3,0,3,0,0 (1x23.4..)
0,x,1,3,3,1,0,0 (.x1342..)
3,x,1,3,0,1,0,0 (3x14.2..)
0,x,0,3,1,3,1,0 (.x.3142.)
3,x,0,3,1,0,1,0 (3x.41.2.)
1,x,0,3,0,3,1,0 (1x.3.42.)
0,x,0,3,3,1,1,0 (.x.3412.)
3,x,0,3,0,1,1,0 (3x.4.12.)
1,x,0,3,3,0,1,0 (1x.34.2.)
0,x,0,3,3,1,0,1 (.x.341.2)
1,x,0,3,3,0,0,1 (1x.34..2)
3,x,0,3,0,1,0,1 (3x.4.1.2)
0,x,0,3,1,3,0,1 (.x.314.2)
1,x,0,3,0,3,0,1 (1x.3.4.2)
3,x,0,3,1,0,0,1 (3x.41..2)
6,8,10,8,0,0,x,0 (1243..x.)
6,8,10,8,0,0,0,x (1243...x)
6,8,8,10,0,0,x,0 (1234..x.)
6,8,8,10,x,0,0,0 (1234x...)
6,8,10,8,x,0,0,0 (1243x...)
6,8,8,10,0,0,0,x (1234...x)
6,8,8,10,0,x,0,0 (1234.x..)
6,8,10,8,0,x,0,0 (1243.x..)
0,8,8,10,6,x,0,0 (.2341x..)
0,8,10,8,6,0,x,0 (.2431.x.)
0,8,10,8,6,0,0,x (.2431..x)
0,8,8,10,6,0,0,x (.2341..x)
0,8,8,10,6,0,x,0 (.2341.x.)
0,8,10,8,6,x,0,0 (.2431x..)
0,8,8,10,0,6,x,0 (.234.1x.)
0,8,8,10,0,6,0,x (.234.1.x)
0,8,10,8,0,6,x,0 (.243.1x.)
0,8,8,10,x,6,0,0 (.234x1..)
0,8,10,8,0,6,0,x (.243.1.x)
0,8,10,8,x,6,0,0 (.243x1..)
6,8,0,10,0,0,8,x (12.4..3x)
0,8,0,8,0,6,10,x (.2.3.14x)
0,8,x,8,6,0,10,0 (.2x31.4.)
0,8,x,8,0,6,10,0 (.2x3.14.)
0,8,8,x,6,0,10,0 (.23x1.4.)
0,8,0,8,6,0,10,x (.2.31.4x)
0,8,8,x,0,6,10,0 (.23x.14.)
6,8,0,8,0,0,10,x (12.3..4x)
6,8,x,8,0,0,10,0 (12x3..4.)
0,8,0,8,x,6,10,0 (.2.3x14.)
6,8,8,x,0,0,10,0 (123x..4.)
0,8,0,10,0,6,8,x (.2.4.13x)
6,8,0,10,0,x,8,0 (12.4.x3.)
0,8,0,10,6,x,8,0 (.2.41x3.)
6,8,0,10,x,0,8,0 (12.4x.3.)
6,8,10,x,0,0,8,0 (124x..3.)
6,8,x,10,0,0,8,0 (12x4..3.)
0,8,0,10,6,0,8,x (.2.41.3x)
6,8,0,8,x,0,10,0 (12.3x.4.)
0,8,10,x,6,0,8,0 (.24x1.3.)
0,8,x,10,6,0,8,0 (.2x41.3.)
0,8,x,10,0,6,8,0 (.2x4.13.)
6,8,0,8,0,x,10,0 (12.3.x4.)
0,8,0,10,x,6,8,0 (.2.4x13.)
0,8,10,x,0,6,8,0 (.24x.13.)
0,8,0,8,6,x,10,0 (.2.31x4.)
x,8,8,10,6,0,0,x (x2341..x)
x,8,10,8,6,0,0,x (x2431..x)
x,8,8,10,6,0,x,0 (x2341.x.)
x,8,10,8,6,0,x,0 (x2431.x.)
6,8,0,10,0,0,x,8 (12.4..x3)
0,8,0,x,6,0,8,10 (.2.x1.34)
6,8,0,x,0,0,8,10 (12.x..34)
6,8,0,x,0,0,10,8 (12.x..43)
0,8,0,10,x,6,0,8 (.2.4x1.3)
0,8,8,x,0,6,0,10 (.23x.1.4)
6,8,x,8,0,0,0,10 (12x3...4)
6,8,8,x,0,0,0,10 (123x...4)
0,8,x,10,6,0,0,8 (.2x41..3)
6,8,0,8,x,0,0,10 (12.3x..4)
0,8,0,8,6,x,0,10 (.2.31x.4)
0,8,0,8,x,6,0,10 (.2.3x1.4)
0,8,8,x,6,0,0,10 (.23x1..4)
0,8,0,10,6,x,0,8 (.2.41x.3)
0,8,10,x,6,0,0,8 (.24x1..3)
0,8,0,x,6,0,10,8 (.2.x1.43)
0,8,10,x,0,6,0,8 (.24x.1.3)
0,8,0,x,0,6,10,8 (.2.x.143)
6,8,0,10,0,x,0,8 (12.4.x.3)
0,8,x,10,0,6,0,8 (.2x4.1.3)
0,8,0,10,0,6,x,8 (.2.4.1x3)
6,8,0,8,0,x,0,10 (12.3.x.4)
0,8,0,8,0,6,x,10 (.2.3.1x4)
0,8,0,x,0,6,8,10 (.2.x.134)
6,8,0,8,0,0,x,10 (12.3..x4)
0,8,x,8,6,0,0,10 (.2x31..4)
0,8,0,10,6,0,x,8 (.2.41.x3)
6,8,x,10,0,0,0,8 (12x4...3)
6,8,10,x,0,0,0,8 (124x...3)
0,8,x,8,0,6,0,10 (.2x3.1.4)
0,8,0,8,6,0,x,10 (.2.31.x4)
6,8,0,10,x,0,0,8 (12.4x..3)
x,8,8,10,0,6,x,0 (x234.1x.)
x,8,10,8,0,6,x,0 (x243.1x.)
x,8,8,10,0,6,0,x (x234.1.x)
x,8,10,8,0,6,0,x (x243.1.x)
x,8,8,x,0,6,10,0 (x23x.14.)
x,8,x,8,6,0,10,0 (x2x31.4.)
x,8,0,8,0,6,10,x (x2.3.14x)
x,8,x,10,6,0,8,0 (x2x41.3.)
x,8,10,x,0,6,8,0 (x24x.13.)
x,8,x,8,0,6,10,0 (x2x3.14.)
x,8,0,10,6,0,8,x (x2.41.3x)
x,8,x,10,0,6,8,0 (x2x4.13.)
x,8,0,10,0,6,8,x (x2.4.13x)
x,8,10,x,6,0,8,0 (x24x1.3.)
x,8,0,8,6,0,10,x (x2.31.4x)
x,8,8,x,6,0,10,0 (x23x1.4.)
x,8,0,8,0,6,x,10 (x2.3.1x4)
x,8,0,10,6,0,x,8 (x2.41.x3)
x,8,0,x,0,6,8,10 (x2.x.134)
x,8,x,10,6,0,0,8 (x2x41..3)
x,8,x,8,0,6,0,10 (x2x3.1.4)
x,8,10,x,6,0,0,8 (x24x1..3)
x,8,10,x,0,6,0,8 (x24x.1.3)
x,8,8,x,6,0,0,10 (x23x1..4)
x,8,0,x,6,0,10,8 (x2.x1.43)
x,8,8,x,0,6,0,10 (x23x.1.4)
x,8,x,8,6,0,0,10 (x2x31..4)
x,8,0,x,0,6,10,8 (x2.x.143)
x,8,0,8,6,0,x,10 (x2.31.x4)
x,8,x,10,0,6,0,8 (x2x4.1.3)
x,8,0,x,6,0,8,10 (x2.x1.34)
x,8,0,10,0,6,x,8 (x2.4.1x3)
1,x,1,3,3,0,0,x (1x234..x)
3,x,1,3,1,0,x,0 (3x142.x.)
3,x,1,3,1,0,0,x (3x142..x)
1,x,1,3,3,0,x,0 (1x234.x.)
1,x,1,3,0,3,0,x (1x23.4.x)
0,x,1,3,3,1,0,x (.x1342.x)
3,x,1,3,0,1,x,0 (3x14.2x.)
0,x,1,3,1,3,0,x (.x1324.x)
0,x,1,3,3,1,x,0 (.x1342x.)
1,x,1,3,0,3,x,0 (1x23.4x.)
0,x,1,3,1,3,x,0 (.x1324x.)
3,x,1,3,0,1,0,x (3x14.2.x)
3,x,x,3,1,0,1,0 (3xx41.2.)
0,x,x,3,1,3,1,0 (.xx3142.)
0,x,x,3,3,1,1,0 (.xx3412.)
0,x,0,3,1,3,1,x (.x.3142x)
1,x,0,3,0,3,1,x (1x.3.42x)
1,x,x,3,0,3,1,0 (1xx3.42.)
0,x,0,3,3,1,1,x (.x.3412x)
3,x,0,3,0,1,1,x (3x.4.12x)
3,x,x,3,0,1,1,0 (3xx4.12.)
1,x,0,3,3,0,1,x (1x.34.2x)
3,x,0,3,1,0,1,x (3x.41.2x)
1,x,x,3,3,0,1,0 (1xx34.2.)
1,x,0,3,0,3,x,1 (1x.3.4x2)
0,x,x,3,1,3,0,1 (.xx314.2)
0,x,x,3,3,1,0,1 (.xx341.2)
1,x,x,3,3,0,0,1 (1xx34..2)
3,x,x,3,1,0,0,1 (3xx41..2)
0,x,0,3,1,3,x,1 (.x.314x2)
1,x,x,3,0,3,0,1 (1xx3.4.2)
0,x,0,3,3,1,x,1 (.x.341x2)
3,x,0,3,0,1,x,1 (3x.4.1x2)
1,x,0,3,3,0,x,1 (1x.34.x2)
3,x,0,3,1,0,x,1 (3x.41.x2)
3,x,x,3,0,1,0,1 (3xx4.1.2)
6,8,10,8,0,x,0,x (1243.x.x)
6,8,8,10,0,x,0,x (1234.x.x)
6,8,10,8,x,0,0,x (1243x..x)
6,8,10,8,x,0,x,0 (1243x.x.)
6,8,8,10,x,0,x,0 (1234x.x.)
6,8,8,10,x,0,0,x (1234x..x)
6,8,10,8,0,x,x,0 (1243.xx.)
6,8,8,10,0,x,x,0 (1234.xx.)
0,8,10,8,6,x,0,x (.2431x.x)
0,8,8,10,6,x,0,x (.2341x.x)
0,8,10,8,6,x,x,0 (.2431xx.)
0,8,8,10,6,x,x,0 (.2341xx.)
0,8,8,10,x,6,0,x (.234x1.x)
0,8,8,10,x,6,x,0 (.234x1x.)
0,8,10,8,x,6,0,x (.243x1.x)
0,8,10,8,x,6,x,0 (.243x1x.)
0,8,0,8,x,6,10,x (.2.3x14x)
0,8,x,10,x,6,8,0 (.2x4x13.)
6,8,x,10,x,0,8,0 (12x4x.3.)
6,8,10,x,x,0,8,0 (124xx.3.)
0,8,x,10,6,x,8,0 (.2x41x3.)
0,8,10,x,6,x,8,0 (.24x1x3.)
6,8,x,10,0,x,8,0 (12x4.x3.)
6,8,10,x,0,x,8,0 (124x.x3.)
0,8,x,8,x,6,10,0 (.2x3x14.)
6,8,x,8,0,x,10,0 (12x3.x4.)
0,8,8,x,6,x,10,0 (.23x1x4.)
0,8,x,8,6,x,10,0 (.2x31x4.)
0,8,10,x,x,6,8,0 (.24xx13.)
6,8,0,8,x,0,10,x (12.3x.4x)
0,8,0,8,6,x,10,x (.2.31x4x)
6,8,0,8,0,x,10,x (12.3.x4x)
0,8,0,10,x,6,8,x (.2.4x13x)
6,8,0,10,x,0,8,x (12.4x.3x)
0,8,0,10,6,x,8,x (.2.41x3x)
6,8,0,10,0,x,8,x (12.4.x3x)
6,8,8,x,x,0,10,0 (123xx.4.)
6,8,x,8,x,0,10,0 (12x3x.4.)
0,8,8,x,x,6,10,0 (.23xx14.)
6,8,8,x,0,x,10,0 (123x.x4.)
0,8,10,x,x,6,0,8 (.24xx1.3)
6,8,0,x,0,x,10,8 (12.x.x43)
6,8,8,x,x,0,0,10 (123xx..4)
6,8,x,8,x,0,0,10 (12x3x..4)
0,8,0,x,6,x,10,8 (.2.x1x43)
6,8,0,x,x,0,10,8 (12.xx.43)
0,8,0,10,6,x,x,8 (.2.41xx3)
6,8,0,10,0,x,x,8 (12.4.xx3)
6,8,x,10,x,0,0,8 (12x4x..3)
0,8,0,x,x,6,10,8 (.2.xx143)
0,8,x,10,x,6,0,8 (.2x4x1.3)
6,8,10,x,x,0,0,8 (124xx..3)
6,8,0,8,0,x,x,10 (12.3.xx4)
0,8,0,8,6,x,x,10 (.2.31xx4)
0,8,8,x,x,6,0,10 (.23xx1.4)
0,8,x,8,x,6,0,10 (.2x3x1.4)
6,8,0,8,x,0,x,10 (12.3x.x4)
0,8,x,10,6,x,0,8 (.2x41x.3)
0,8,10,x,6,x,0,8 (.24x1x.3)
6,8,x,10,0,x,0,8 (12x4.x.3)
0,8,0,8,x,6,x,10 (.2.3x1x4)
6,8,10,x,0,x,0,8 (124x.x.3)
0,8,0,10,x,6,x,8 (.2.4x1x3)
6,8,0,x,0,x,8,10 (12.x.x34)
0,8,0,x,6,x,8,10 (.2.x1x34)
6,8,0,x,x,0,8,10 (12.xx.34)
6,8,8,x,0,x,0,10 (123x.x.4)
6,8,x,8,0,x,0,10 (12x3.x.4)
6,8,0,10,x,0,x,8 (12.4x.x3)
0,8,0,x,x,6,8,10 (.2.xx134)
0,8,8,x,6,x,0,10 (.23x1x.4)
0,8,x,8,6,x,0,10 (.2x31x.4)

Γρήγορη Περίληψη

  • Η συγχορδία F13(no9) περιέχει τις νότες: F, A, C, E♭, B♭, D
  • Σε κούρδισμα Modal D υπάρχουν 270 θέσεις διαθέσιμες
  • Κάθε διάγραμμα δείχνει τις θέσεις δαχτύλων στο ταστιέρα του Mandolin

Συχνές Ερωτήσεις

Τι είναι η συγχορδία F13(no9) στο Mandolin;

F13(no9) είναι μια F 13(no9) συγχορδία. Περιέχει τις νότες F, A, C, E♭, B♭, D. Στο Mandolin σε κούρδισμα Modal D υπάρχουν 270 τρόποι παιξίματος.

Πώς παίζεται η F13(no9) στο Mandolin;

Για να παίξετε F13(no9) στο σε κούρδισμα Modal D, χρησιμοποιήστε μία από τις 270 θέσεις που φαίνονται παραπάνω.

Ποιες νότες περιέχει η συγχορδία F13(no9);

Η συγχορδία F13(no9) περιέχει τις νότες: F, A, C, E♭, B♭, D.

Με πόσους τρόπους μπορείτε να παίξετε F13(no9) στο Mandolin;

Σε κούρδισμα Modal D υπάρχουν 270 θέσεις για F13(no9). Κάθε θέση χρησιμοποιεί διαφορετικό σημείο στο ταστιέρα: F, A, C, E♭, B♭, D.

Όλες οι συγχορδίες F

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