Συγχορδία DØ9 στο Mandolin — Διάγραμμα και Tabs σε Κούρδισμα Modal D

Σύντομη απάντηση: DØ9 είναι μια D Ø9 συγχορδία με τις νότες D, F, A♭, C, E. Σε κούρδισμα Modal D υπάρχουν 396 θέσεις. Δείτε τα διαγράμματα παρακάτω.

Συγχορδίες ΠιάνουΌργαναΚουρδίσματα

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

Πώς να παίξετε DØ9 στο Mandolin

DØ9

Νότες: D, F, A♭, C, E

x,x,6,0,3,7,3,0 (xx3.142.)
x,x,3,0,7,3,6,0 (xx1.423.)
x,x,3,0,3,7,6,0 (xx1.243.)
x,x,6,0,7,3,3,0 (xx3.412.)
x,x,0,0,7,3,6,3 (xx..4132)
x,x,0,0,7,3,3,6 (xx..4123)
x,x,3,0,3,7,0,6 (xx1.24.3)
x,x,10,0,8,7,6,0 (xx4.321.)
x,x,10,0,7,8,6,0 (xx4.231.)
x,x,3,0,7,3,0,6 (xx1.42.3)
x,x,6,0,8,7,10,0 (xx1.324.)
x,x,6,0,7,8,10,0 (xx1.234.)
x,x,6,0,7,3,0,3 (xx3.41.2)
x,x,0,0,3,7,6,3 (xx..1432)
x,x,6,0,3,7,0,3 (xx3.14.2)
x,x,0,0,3,7,3,6 (xx..1423)
x,x,x,0,7,3,6,3 (xxx.4132)
x,x,x,0,3,7,3,6 (xxx.1423)
x,x,x,0,3,7,6,3 (xxx.1432)
x,x,x,0,7,3,3,6 (xxx.4123)
x,x,0,0,7,8,6,10 (xx..2314)
x,x,0,0,8,7,10,6 (xx..3241)
x,x,10,0,8,7,0,6 (xx4.32.1)
x,x,0,0,7,8,10,6 (xx..2341)
x,x,6,0,8,7,0,10 (xx1.32.4)
x,x,0,0,8,7,6,10 (xx..3214)
x,x,6,0,7,8,0,10 (xx1.23.4)
x,x,10,0,7,8,0,6 (xx4.23.1)
x,x,x,0,7,8,10,6 (xxx.2341)
x,x,x,0,7,8,6,10 (xxx.2314)
x,x,x,0,8,7,6,10 (xxx.3214)
x,x,x,0,8,7,10,6 (xxx.3241)
x,5,6,3,7,3,3,x (x231411x)
x,5,3,3,3,7,6,x (x211143x)
x,5,3,3,7,3,6,x (x211413x)
x,5,6,3,3,7,3,x (x231141x)
x,5,x,3,3,7,3,6 (x2x11413)
x,5,x,3,7,3,3,6 (x2x14113)
x,5,6,3,7,3,x,3 (x23141x1)
x,5,6,3,3,7,x,3 (x23114x1)
x,5,x,3,7,3,6,3 (x2x14131)
x,5,x,3,3,7,6,3 (x2x11431)
x,5,3,3,7,3,x,6 (x21141x3)
x,5,3,3,3,7,x,6 (x21114x3)
x,8,10,0,7,11,x,0 (x23.14x.)
x,7,10,0,8,11,x,0 (x13.24x.)
x,8,10,0,11,7,0,x (x23.41.x)
x,8,10,0,11,7,x,0 (x23.41x.)
x,7,10,0,11,8,x,0 (x13.42x.)
x,7,10,0,11,8,0,x (x13.42.x)
x,7,10,0,8,11,0,x (x13.24.x)
x,8,10,0,7,11,0,x (x23.14.x)
x,x,3,0,7,3,6,x (xx1.423x)
x,x,6,0,7,3,3,x (xx3.412x)
x,x,6,0,3,7,3,x (xx3.142x)
x,x,3,0,3,7,6,x (xx1.243x)
x,7,0,0,8,11,10,x (x1..243x)
x,8,0,0,7,11,10,x (x2..143x)
x,8,x,0,11,7,10,0 (x2x.413.)
x,7,x,0,11,8,10,0 (x1x.423.)
x,7,0,0,11,8,10,x (x1..423x)
x,8,x,0,7,11,10,0 (x2x.143.)
x,7,x,0,8,11,10,0 (x1x.243.)
x,8,0,0,11,7,10,x (x2..413x)
x,x,6,0,7,8,10,x (xx1.234x)
x,x,3,0,7,3,x,6 (xx1.42x3)
x,x,10,x,8,7,6,0 (xx4x321.)
x,x,10,x,7,8,6,0 (xx4x231.)
x,x,6,x,7,8,10,0 (xx1x234.)
x,x,10,0,8,7,6,x (xx4.321x)
x,x,6,0,3,7,x,3 (xx3.14x2)
x,x,10,0,7,8,6,x (xx4.231x)
x,x,3,0,3,7,x,6 (xx1.24x3)
x,x,6,0,8,7,10,x (xx1.324x)
x,x,6,0,7,3,x,3 (xx3.41x2)
x,x,6,x,8,7,10,0 (xx1x324.)
x,8,x,0,11,7,0,10 (x2x.41.3)
x,7,0,0,8,11,x,10 (x1..24x3)
x,8,0,0,7,11,x,10 (x2..14x3)
x,7,0,0,11,8,x,10 (x1..42x3)
x,7,x,0,11,8,0,10 (x1x.42.3)
x,8,x,0,7,11,0,10 (x2x.14.3)
x,7,x,0,8,11,0,10 (x1x.24.3)
x,8,0,0,11,7,x,10 (x2..41x3)
x,x,6,x,7,8,0,10 (xx1x23.4)
x,x,10,x,7,8,0,6 (xx4x23.1)
x,x,0,x,7,8,10,6 (xx.x2341)
x,x,6,0,8,7,x,10 (xx1.32x4)
x,x,10,x,8,7,0,6 (xx4x32.1)
x,x,6,0,7,8,x,10 (xx1.23x4)
x,x,10,0,7,8,x,6 (xx4.23x1)
x,x,10,0,8,7,x,6 (xx4.32x1)
x,x,6,x,8,7,0,10 (xx1x32.4)
x,x,0,x,8,7,6,10 (xx.x3214)
x,x,0,x,7,8,6,10 (xx.x2314)
x,x,0,x,8,7,10,6 (xx.x3241)
7,5,3,3,x,3,6,x (4211x13x)
7,5,3,3,3,x,6,x (42111x3x)
3,5,6,3,7,x,3,x (12314x1x)
7,5,6,3,x,3,3,x (4231x11x)
3,5,3,3,7,x,6,x (12114x3x)
7,5,6,3,3,x,3,x (42311x1x)
3,5,6,3,x,7,3,x (1231x41x)
3,5,3,3,x,7,6,x (1211x43x)
11,8,10,0,7,x,x,0 (423.1xx.)
11,7,10,0,8,x,x,0 (413.2xx.)
8,7,10,0,11,x,x,0 (213.4xx.)
7,8,10,0,11,x,x,0 (123.4xx.)
11,8,10,0,7,x,0,x (423.1x.x)
8,7,10,0,11,x,0,x (213.4x.x)
11,7,10,0,8,x,0,x (413.2x.x)
7,8,10,0,11,x,0,x (123.4x.x)
x,5,6,x,3,7,3,x (x23x141x)
x,5,3,x,3,7,6,x (x21x143x)
x,5,3,x,7,3,6,x (x21x413x)
x,5,6,x,7,3,3,x (x23x411x)
7,5,6,3,3,x,x,3 (42311xx1)
7,5,x,3,3,x,6,3 (42x11x31)
3,5,x,3,7,x,6,3 (12x14x31)
7,x,6,0,3,x,3,0 (4x3.1x2.)
3,x,6,0,7,x,3,0 (1x3.4x2.)
7,x,6,0,x,3,3,0 (4x3.x12.)
7,5,x,3,x,3,6,3 (42x1x131)
3,x,6,0,x,7,3,0 (1x3.x42.)
3,5,x,3,x,7,6,3 (12x1x431)
7,x,3,0,3,x,6,0 (4x1.2x3.)
7,5,3,3,3,x,x,6 (42111xx3)
3,x,3,0,7,x,6,0 (1x2.4x3.)
3,5,3,3,7,x,x,6 (12114xx3)
7,x,3,0,x,3,6,0 (4x1.x23.)
7,5,3,3,x,3,x,6 (4211x1x3)
3,5,3,3,x,7,x,6 (1211x4x3)
3,x,3,0,x,7,6,0 (1x2.x43.)
3,5,6,3,x,7,x,3 (1231x4x1)
7,5,6,3,x,3,x,3 (4231x1x1)
7,5,x,3,3,x,3,6 (42x11x13)
3,5,x,3,7,x,3,6 (12x14x13)
7,5,x,3,x,3,3,6 (42x1x113)
3,5,x,3,x,7,3,6 (12x1x413)
3,5,6,3,7,x,x,3 (12314xx1)
7,x,10,0,11,8,0,x (1x3.42.x)
11,8,10,0,x,7,0,x (423.x1.x)
11,8,10,0,x,7,x,0 (423.x1x.)
8,x,10,0,7,11,x,0 (2x3.14x.)
7,x,10,0,8,11,0,x (1x3.24.x)
8,x,10,0,7,11,0,x (2x3.14.x)
11,x,10,0,8,7,x,0 (4x3.21x.)
7,8,10,0,x,11,0,x (123.x4.x)
7,8,10,0,x,11,x,0 (123.x4x.)
8,x,10,0,11,7,x,0 (2x3.41x.)
7,x,10,0,11,8,x,0 (1x3.42x.)
8,7,10,0,x,11,0,x (213.x4.x)
11,x,10,0,8,7,0,x (4x3.21.x)
11,7,10,0,x,8,x,0 (413.x2x.)
7,x,10,0,8,11,x,0 (1x3.24x.)
11,x,10,0,7,8,0,x (4x3.12.x)
8,x,10,0,11,7,0,x (2x3.41.x)
11,7,10,0,x,8,0,x (413.x2.x)
11,x,10,0,7,8,x,0 (4x3.12x.)
8,7,10,0,x,11,x,0 (213.x4x.)
x,5,x,x,7,3,6,3 (x2xx4131)
x,5,x,x,3,7,6,3 (x2xx1431)
x,5,x,x,3,7,3,6 (x2xx1413)
x,5,3,x,7,3,x,6 (x21x41x3)
x,5,3,x,3,7,x,6 (x21x14x3)
x,5,6,x,3,7,x,3 (x23x14x1)
x,5,x,x,7,3,3,6 (x2xx4113)
x,5,6,x,7,3,x,3 (x23x41x1)
8,x,10,0,7,x,6,0 (3x4.2x1.)
7,x,0,0,x,3,3,6 (4x..x123)
8,x,6,0,x,7,10,0 (3x1.x24.)
8,x,10,0,x,7,6,0 (3x4.x21.)
3,x,0,0,7,x,3,6 (1x..4x23)
8,x,6,0,7,x,10,0 (3x1.2x4.)
3,x,0,0,x,7,6,3 (1x..x432)
7,x,0,0,3,x,3,6 (4x..1x23)
7,x,10,0,x,8,6,0 (2x4.x31.)
7,x,0,0,x,3,6,3 (4x..x132)
3,x,3,0,x,7,0,6 (1x2.x4.3)
3,x,0,0,7,x,6,3 (1x..4x32)
7,x,3,0,x,3,0,6 (4x1.x2.3)
7,x,0,0,3,x,6,3 (4x..1x32)
7,x,6,0,3,x,0,3 (4x3.1x.2)
3,x,6,0,x,7,0,3 (1x3.x4.2)
7,x,6,0,x,3,0,3 (4x3.x1.2)
7,x,3,0,3,x,0,6 (4x1.2x.3)
3,x,6,0,7,x,0,3 (1x3.4x.2)
7,x,6,0,x,8,10,0 (2x1.x34.)
7,x,6,0,8,x,10,0 (2x1.3x4.)
3,x,0,0,x,7,3,6 (1x..x423)
7,x,10,0,8,x,6,0 (2x4.3x1.)
3,x,3,0,7,x,0,6 (1x2.4x.3)
11,8,x,0,7,x,10,0 (42x.1x3.)
11,7,x,0,8,x,10,0 (41x.2x3.)
11,x,0,0,7,8,10,x (4x..123x)
8,7,x,0,11,x,10,0 (21x.4x3.)
7,8,x,0,11,x,10,0 (12x.4x3.)
11,7,0,0,x,8,10,x (41..x23x)
8,x,0,0,11,7,10,x (2x..413x)
11,8,x,0,x,7,10,0 (42x.x13.)
7,x,0,0,8,11,10,x (1x..243x)
11,x,x,0,8,7,10,0 (4xx.213.)
8,x,x,0,11,7,10,0 (2xx.413.)
11,x,0,0,8,7,10,x (4x..213x)
8,x,0,0,7,11,10,x (2x..143x)
11,7,x,0,x,8,10,0 (41x.x23.)
11,8,0,0,7,x,10,x (42..1x3x)
11,x,x,0,7,8,10,0 (4xx.123.)
11,7,0,0,8,x,10,x (41..2x3x)
7,8,0,0,x,11,10,x (12..x43x)
7,x,x,0,11,8,10,0 (1xx.423.)
7,x,x,0,8,11,10,0 (1xx.243.)
8,7,0,0,x,11,10,x (21..x43x)
8,7,0,0,11,x,10,x (21..4x3x)
7,8,0,0,11,x,10,x (12..4x3x)
7,x,0,0,11,8,10,x (1x..423x)
8,x,x,0,7,11,10,0 (2xx.143.)
8,7,x,0,x,11,10,0 (21x.x43.)
7,8,x,0,x,11,10,0 (12x.x43.)
11,8,0,0,x,7,10,x (42..x13x)
7,x,0,0,x,8,10,6 (2x..x341)
8,x,0,0,7,x,10,6 (3x..2x41)
8,x,0,0,x,7,6,10 (3x..x214)
7,x,0,0,8,x,6,10 (2x..3x14)
8,x,0,0,7,x,6,10 (3x..2x14)
7,x,0,0,8,x,10,6 (2x..3x41)
8,x,0,0,x,7,10,6 (3x..x241)
7,x,10,0,x,8,0,6 (2x4.x3.1)
8,x,10,0,x,7,0,6 (3x4.x2.1)
7,x,10,0,8,x,0,6 (2x4.3x.1)
8,x,10,0,7,x,0,6 (3x4.2x.1)
7,x,6,0,x,8,0,10 (2x1.x3.4)
7,x,0,0,x,8,6,10 (2x..x314)
8,x,6,0,7,x,0,10 (3x1.2x.4)
7,x,6,0,8,x,0,10 (2x1.3x.4)
8,x,6,0,x,7,0,10 (3x1.x2.4)
11,7,0,0,x,8,x,10 (41..x2x3)
11,8,x,0,x,7,0,10 (42x.x1.3)
8,7,x,0,11,x,0,10 (21x.4x.3)
11,x,x,0,8,7,0,10 (4xx.21.3)
11,7,x,0,8,x,0,10 (41x.2x.3)
8,x,x,0,11,7,0,10 (2xx.41.3)
11,8,x,0,7,x,0,10 (42x.1x.3)
7,x,0,0,8,11,x,10 (1x..24x3)
8,x,0,0,7,11,x,10 (2x..14x3)
7,8,0,0,x,11,x,10 (12..x4x3)
11,7,x,0,x,8,0,10 (41x.x2.3)
11,x,x,0,7,8,0,10 (4xx.12.3)
7,x,0,0,11,8,x,10 (1x..42x3)
7,x,x,0,11,8,0,10 (1xx.42.3)
7,x,x,0,8,11,0,10 (1xx.24.3)
8,7,x,0,x,11,0,10 (21x.x4.3)
8,x,x,0,7,11,0,10 (2xx.14.3)
11,x,0,0,7,8,x,10 (4x..12x3)
7,8,x,0,11,x,0,10 (12x.4x.3)
7,8,x,0,x,11,0,10 (12x.x4.3)
11,8,0,0,7,x,x,10 (42..1xx3)
8,x,0,0,11,7,x,10 (2x..41x3)
11,7,0,0,8,x,x,10 (41..2xx3)
11,x,0,0,8,7,x,10 (4x..21x3)
11,8,0,0,x,7,x,10 (42..x1x3)
7,8,0,0,11,x,x,10 (12..4xx3)
8,7,0,0,11,x,x,10 (21..4xx3)
8,7,0,0,x,11,x,10 (21..x4x3)
3,5,6,x,7,x,3,x (123x4x1x)
7,5,3,x,x,3,6,x (421xx13x)
7,5,6,x,x,3,3,x (423xx11x)
3,5,3,x,7,x,6,x (121x4x3x)
3,5,6,x,x,7,3,x (123xx41x)
3,5,3,x,x,7,6,x (121xx43x)
7,5,3,x,3,x,6,x (421x1x3x)
7,5,6,x,3,x,3,x (423x1x1x)
7,5,x,x,3,x,6,3 (42xx1x31)
3,x,3,0,x,7,6,x (1x2.x43x)
3,5,x,x,7,x,3,6 (12xx4x13)
3,5,3,x,x,7,x,6 (121xx4x3)
3,5,6,x,7,x,x,3 (123x4xx1)
7,5,3,x,x,3,x,6 (421xx1x3)
7,5,x,x,x,3,3,6 (42xxx113)
7,5,3,x,3,x,x,6 (421x1xx3)
7,5,6,x,x,3,x,3 (423xx1x1)
7,5,6,x,3,x,x,3 (423x1xx1)
3,x,6,0,7,x,3,x (1x3.4x2x)
7,x,3,0,x,3,6,x (4x1.x23x)
3,x,3,0,7,x,6,x (1x2.4x3x)
3,5,x,x,x,7,6,3 (12xxx431)
3,5,x,x,x,7,3,6 (12xxx413)
7,x,6,0,x,3,3,x (4x3.x12x)
7,5,x,x,x,3,6,3 (42xxx131)
3,x,6,0,x,7,3,x (1x3.x42x)
3,5,x,x,7,x,6,3 (12xx4x31)
7,x,3,0,3,x,6,x (4x1.2x3x)
7,x,6,0,3,x,3,x (4x3.1x2x)
3,5,6,x,x,7,x,3 (123xx4x1)
7,5,x,x,3,x,3,6 (42xx1x13)
3,5,3,x,7,x,x,6 (121x4xx3)
8,x,10,x,7,11,x,0 (2x3x14x.)
8,x,10,x,7,11,0,x (2x3x14.x)
7,x,10,x,8,11,x,0 (1x3x24x.)
8,x,10,x,11,7,0,x (2x3x41.x)
7,x,10,x,11,8,x,0 (1x3x42x.)
11,x,10,x,7,8,x,0 (4x3x12x.)
11,x,10,x,8,7,0,x (4x3x21.x)
11,x,10,x,7,8,0,x (4x3x12.x)
7,x,10,x,11,8,0,x (1x3x42.x)
11,x,10,x,8,7,x,0 (4x3x21x.)
7,x,10,x,8,11,0,x (1x3x24.x)
8,x,10,x,11,7,x,0 (2x3x41x.)
7,x,10,0,8,x,6,x (2x4.3x1x)
7,x,6,0,x,8,10,x (2x1.x34x)
8,x,6,x,x,7,10,0 (3x1xx24.)
8,x,6,0,x,7,10,x (3x1.x24x)
7,x,x,0,x,3,3,6 (4xx.x123)
3,x,6,0,7,x,x,3 (1x3.4xx2)
3,x,x,0,7,x,3,6 (1xx.4x23)
3,x,6,0,x,7,x,3 (1x3.x4x2)
7,x,x,0,x,3,6,3 (4xx.x132)
7,x,x,0,3,x,3,6 (4xx.1x23)
7,x,6,0,x,3,x,3 (4x3.x1x2)
8,x,6,x,7,x,10,0 (3x1x2x4.)
7,x,6,0,8,x,10,x (2x1.3x4x)
7,x,3,0,3,x,x,6 (4x1.2xx3)
3,x,3,0,7,x,x,6 (1x2.4xx3)
8,x,10,x,7,x,6,0 (3x4x2x1.)
7,x,10,0,x,8,6,x (2x4.x31x)
7,x,6,x,8,x,10,0 (2x1x3x4.)
7,x,6,x,x,8,10,0 (2x1xx34.)
7,x,10,x,8,x,6,0 (2x4x3x1.)
7,x,x,0,3,x,6,3 (4xx.1x32)
3,x,x,0,x,7,6,3 (1xx.x432)
7,x,3,0,x,3,x,6 (4x1.x2x3)
8,x,10,0,x,7,6,x (3x4.x21x)
7,x,10,x,x,8,6,0 (2x4xx31.)
8,x,10,x,x,7,6,0 (3x4xx21.)
3,x,x,0,x,7,3,6 (1xx.x423)
3,x,x,0,7,x,6,3 (1xx.4x32)
7,x,6,0,3,x,x,3 (4x3.1xx2)
8,x,10,0,7,x,6,x (3x4.2x1x)
8,x,6,0,7,x,10,x (3x1.2x4x)
3,x,3,0,x,7,x,6 (1x2.x4x3)
11,x,x,x,8,7,10,0 (4xxx213.)
11,x,0,x,7,8,10,x (4x.x123x)
8,x,x,x,7,11,10,0 (2xxx143.)
7,x,x,x,11,8,10,0 (1xxx423.)
11,x,x,x,7,8,10,0 (4xxx123.)
7,x,x,x,8,11,10,0 (1xxx243.)
7,x,0,x,11,8,10,x (1x.x423x)
11,x,0,x,8,7,10,x (4x.x213x)
8,x,0,x,7,11,10,x (2x.x143x)
8,x,0,x,11,7,10,x (2x.x413x)
8,x,x,x,11,7,10,0 (2xxx413.)
7,x,0,x,8,11,10,x (1x.x243x)
7,x,10,x,x,8,0,6 (2x4xx3.1)
8,x,6,x,x,7,0,10 (3x1xx2.4)
8,x,10,0,x,7,x,6 (3x4.x2x1)
7,x,0,x,8,x,10,6 (2x.x3x41)
7,x,6,x,8,x,0,10 (2x1x3x.4)
7,x,x,0,8,x,10,6 (2xx.3x41)
7,x,10,0,x,8,x,6 (2x4.x3x1)
8,x,6,x,7,x,0,10 (3x1x2x.4)
7,x,6,x,x,8,0,10 (2x1xx3.4)
8,x,0,x,7,x,10,6 (3x.x2x41)
7,x,10,0,8,x,x,6 (2x4.3xx1)
8,x,0,x,x,7,10,6 (3x.xx241)
7,x,x,0,x,8,6,10 (2xx.x314)
8,x,10,x,7,x,0,6 (3x4x2x.1)
7,x,10,x,8,x,0,6 (2x4x3x.1)
7,x,0,x,x,8,6,10 (2x.xx314)
8,x,10,0,7,x,x,6 (3x4.2xx1)
8,x,x,0,x,7,10,6 (3xx.x241)
8,x,10,x,x,7,0,6 (3x4xx2.1)
7,x,0,x,x,8,10,6 (2x.xx341)
7,x,x,0,x,8,10,6 (2xx.x341)
7,x,6,0,x,8,x,10 (2x1.x3x4)
8,x,6,0,7,x,x,10 (3x1.2xx4)
8,x,x,0,x,7,6,10 (3xx.x214)
8,x,0,x,x,7,6,10 (3x.xx214)
7,x,6,0,8,x,x,10 (2x1.3xx4)
8,x,0,x,7,x,6,10 (3x.x2x14)
8,x,x,0,7,x,6,10 (3xx.2x14)
8,x,6,0,x,7,x,10 (3x1.x2x4)
7,x,0,x,8,x,6,10 (2x.x3x14)
7,x,x,0,8,x,6,10 (2xx.3x14)
8,x,x,0,7,x,10,6 (3xx.2x41)
11,x,0,x,8,7,x,10 (4x.x21x3)
7,x,x,x,8,11,0,10 (1xxx24.3)
11,x,x,x,8,7,0,10 (4xxx21.3)
8,x,x,x,7,11,0,10 (2xxx14.3)
11,x,0,x,7,8,x,10 (4x.x12x3)
8,x,0,x,11,7,x,10 (2x.x41x3)
7,x,x,x,11,8,0,10 (1xxx42.3)
8,x,0,x,7,11,x,10 (2x.x14x3)
11,x,x,x,7,8,0,10 (4xxx12.3)
7,x,0,x,8,11,x,10 (1x.x24x3)
8,x,x,x,11,7,0,10 (2xxx41.3)
7,x,0,x,11,8,x,10 (1x.x42x3)

Γρήγορη Περίληψη

  • Η συγχορδία DØ9 περιέχει τις νότες: D, F, A♭, C, E
  • Σε κούρδισμα Modal D υπάρχουν 396 θέσεις διαθέσιμες
  • Κάθε διάγραμμα δείχνει τις θέσεις δαχτύλων στο ταστιέρα του Mandolin

Συχνές Ερωτήσεις

Τι είναι η συγχορδία DØ9 στο Mandolin;

DØ9 είναι μια D Ø9 συγχορδία. Περιέχει τις νότες D, F, A♭, C, E. Στο Mandolin σε κούρδισμα Modal D υπάρχουν 396 τρόποι παιξίματος.

Πώς παίζεται η DØ9 στο Mandolin;

Για να παίξετε DØ9 στο σε κούρδισμα Modal D, χρησιμοποιήστε μία από τις 396 θέσεις που φαίνονται παραπάνω.

Ποιες νότες περιέχει η συγχορδία DØ9;

Η συγχορδία DØ9 περιέχει τις νότες: D, F, A♭, C, E.

Με πόσους τρόπους μπορείτε να παίξετε DØ9 στο Mandolin;

Σε κούρδισμα Modal D υπάρχουν 396 θέσεις για DØ9. Κάθε θέση χρησιμοποιεί διαφορετικό σημείο στο ταστιέρα: D, F, A♭, C, E.