Acordul F6 la Mandolin — Diagramă și Taburi în Acordajul Modal D

Răspuns scurt: F6 este un acord F maj6 cu notele F, A, C, D. În acordajul Modal D există 288 poziții. Vedeți diagramele de mai jos.

Cunoscut și ca: FM6, F maj6

Acorduri de PianInstrumenteAcordaje

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

Cum se cântă F6 la Mandolin

F6, FM6, Fmaj6

Note: F, A, C, D

x,x,x,3,3,0,3,0 (xxx12.3.)
x,x,x,3,0,3,3,0 (xxx1.23.)
x,x,x,3,0,3,0,3 (xxx1.2.3)
x,x,x,3,3,0,0,3 (xxx12..3)
x,x,x,3,3,5,3,7 (xxx11213)
x,x,x,3,3,5,7,3 (xxx11231)
x,x,x,3,5,3,7,3 (xxx12131)
x,x,x,3,0,3,7,0 (xxx1.23.)
x,x,x,3,3,0,7,0 (xxx12.3.)
x,x,x,3,5,3,3,7 (xxx12113)
x,x,3,3,0,3,7,0 (xx12.34.)
x,x,7,3,0,3,3,0 (xx41.23.)
x,x,7,3,3,0,3,0 (xx412.3.)
x,x,3,3,3,0,7,0 (xx123.4.)
x,x,x,3,3,0,0,7 (xxx12..3)
x,x,x,3,0,3,0,7 (xxx1.2.3)
x,x,0,3,0,3,3,7 (xx.1.234)
x,x,3,3,3,0,0,7 (xx123..4)
x,x,0,3,3,0,3,7 (xx.12.34)
x,x,7,3,3,0,0,3 (xx412..3)
x,x,7,3,0,3,0,3 (xx41.2.3)
x,x,0,3,3,0,7,3 (xx.12.43)
x,x,0,3,0,3,7,3 (xx.1.243)
x,x,3,3,0,3,0,7 (xx12.3.4)
x,x,3,3,3,0,x,0 (xx123.x.)
x,x,3,3,3,0,0,x (xx123..x)
x,x,3,3,0,3,x,0 (xx12.3x.)
x,x,3,3,0,3,0,x (xx12.3.x)
x,x,0,3,3,0,3,x (xx.12.3x)
x,x,0,3,0,3,3,x (xx.1.23x)
x,x,0,3,3,0,x,3 (xx.12.x3)
x,x,0,3,0,3,x,3 (xx.1.2x3)
x,8,10,10,8,0,x,0 (x1342.x.)
x,x,7,3,3,0,x,0 (xx312.x.)
x,x,7,3,3,0,0,x (xx312..x)
x,8,10,10,8,0,0,x (x1342..x)
x,8,7,10,8,0,x,0 (x2143.x.)
x,8,7,10,8,0,0,x (x2143..x)
x,x,7,3,0,3,x,0 (xx31.2x.)
x,x,7,3,3,5,3,x (xx31121x)
x,8,10,10,0,8,x,0 (x134.2x.)
x,8,10,10,0,8,0,x (x134.2.x)
x,x,3,3,3,5,7,x (xx11123x)
x,x,7,3,0,3,0,x (xx31.2.x)
x,x,3,3,5,3,7,x (xx11213x)
x,x,7,3,5,3,3,x (xx31211x)
x,8,7,10,0,8,0,x (x214.3.x)
x,8,7,10,0,8,x,0 (x214.3x.)
x,x,0,3,3,0,7,x (xx.12.3x)
x,x,7,3,3,5,x,3 (xx3112x1)
x,x,7,3,5,3,x,3 (xx3121x1)
x,8,0,10,0,8,10,x (x1.3.24x)
x,8,x,10,8,0,10,0 (x1x32.4.)
x,x,3,3,5,3,x,7 (xx1121x3)
x,x,3,3,3,5,x,7 (xx1112x3)
x,8,x,10,0,8,10,0 (x1x3.24.)
x,8,0,10,8,0,10,x (x1.32.4x)
x,x,0,3,0,3,7,x (xx.1.23x)
x,8,x,10,0,8,7,0 (x2x4.31.)
x,8,10,x,0,8,7,0 (x24x.31.)
x,8,x,10,8,0,7,0 (x2x43.1.)
x,8,7,x,8,0,10,0 (x21x3.4.)
x,8,0,10,0,8,7,x (x2.4.31x)
x,8,10,x,8,0,7,0 (x24x3.1.)
x,8,7,x,0,8,10,0 (x21x.34.)
x,8,0,10,8,0,7,x (x2.43.1x)
x,x,0,3,0,3,x,7 (xx.1.2x3)
x,8,0,10,0,8,x,10 (x1.3.2x4)
x,x,0,3,3,0,x,7 (xx.12.x3)
x,8,x,10,0,8,0,10 (x1x3.2.4)
x,8,0,10,8,0,x,10 (x1.32.x4)
x,8,x,10,8,0,0,10 (x1x32..4)
x,8,10,x,8,0,0,7 (x24x3..1)
x,8,0,x,0,8,7,10 (x2.x.314)
x,8,0,10,0,8,x,7 (x2.4.3x1)
x,8,0,x,8,0,7,10 (x2.x3.14)
x,8,0,x,8,0,10,7 (x2.x3.41)
x,8,0,x,0,8,10,7 (x2.x.341)
x,8,0,10,8,0,x,7 (x2.43.x1)
x,8,x,10,8,0,0,7 (x2x43..1)
x,8,7,x,0,8,0,10 (x21x.3.4)
x,8,10,x,0,8,0,7 (x24x.3.1)
x,8,7,x,8,0,0,10 (x21x3..4)
x,8,x,10,0,8,0,7 (x2x4.3.1)
8,8,10,10,0,x,x,0 (1234.xx.)
8,8,10,10,x,0,x,0 (1234x.x.)
8,8,10,10,0,x,0,x (1234.x.x)
8,8,10,10,x,0,0,x (1234x..x)
8,8,7,10,0,x,x,0 (2314.xx.)
8,8,7,10,x,0,0,x (2314x..x)
8,8,7,10,0,x,0,x (2314.x.x)
x,8,10,x,8,0,x,0 (x13x2.x.)
x,8,10,x,8,0,0,x (x13x2..x)
8,8,7,10,x,0,x,0 (2314x.x.)
0,8,10,10,8,x,x,0 (.1342xx.)
0,8,10,10,8,x,0,x (.1342x.x)
0,8,7,10,8,x,0,x (.2143x.x)
x,8,10,x,0,8,x,0 (x13x.2x.)
x,8,10,x,0,8,0,x (x13x.2.x)
0,8,7,10,8,x,x,0 (.2143xx.)
0,8,10,10,x,8,0,x (.134x2.x)
0,8,10,10,x,8,x,0 (.134x2x.)
0,8,7,10,x,8,0,x (.214x3.x)
x,8,x,x,0,8,10,0 (x1xx.23.)
x,8,0,x,0,8,10,x (x1.x.23x)
x,8,0,x,8,0,10,x (x1.x2.3x)
x,8,x,x,8,0,10,0 (x1xx2.3.)
0,8,7,10,x,8,x,0 (.214x3x.)
8,8,0,10,x,0,10,x (12.3x.4x)
0,8,x,10,x,8,10,0 (.1x3x24.)
8,8,x,10,0,x,10,0 (12x3.x4.)
8,8,0,10,0,x,10,x (12.3.x4x)
0,8,0,10,x,8,10,x (.1.3x24x)
8,8,x,10,x,0,10,0 (12x3x.4.)
0,8,x,10,8,x,10,0 (.1x32x4.)
0,8,0,10,8,x,10,x (.1.32x4x)
3,x,7,3,0,x,3,0 (1x42.x3.)
3,x,3,3,x,0,7,0 (1x23x.4.)
0,x,7,3,3,x,3,0 (.x412x3.)
3,x,7,3,x,0,3,0 (1x42x.3.)
0,x,3,3,x,3,7,0 (.x12x34.)
0,x,7,3,x,3,3,0 (.x41x23.)
0,x,3,3,3,x,7,0 (.x123x4.)
3,x,3,3,0,x,7,0 (1x23.x4.)
0,8,10,x,8,x,7,0 (.24x3x1.)
x,8,0,x,8,0,x,10 (x1.x2.x3)
0,8,0,10,x,8,7,x (.2.4x31x)
8,8,x,10,x,0,7,0 (23x4x.1.)
0,8,x,10,8,x,7,0 (.2x43x1.)
8,8,0,10,0,x,7,x (23.4.x1x)
0,8,10,x,x,8,7,0 (.24xx31.)
0,8,x,10,x,8,7,0 (.2x4x31.)
0,8,7,x,x,8,10,0 (.21xx34.)
x,8,x,x,0,8,0,10 (x1xx.2.3)
x,8,0,x,0,8,x,10 (x1.x.2x3)
8,8,7,x,0,x,10,0 (231x.x4.)
0,8,0,10,8,x,7,x (.2.43x1x)
8,8,10,x,0,x,7,0 (234x.x1.)
0,8,7,x,8,x,10,0 (.21x3x4.)
8,8,0,10,x,0,7,x (23.4x.1x)
x,8,x,x,8,0,0,10 (x1xx2..3)
8,8,7,x,x,0,10,0 (231xx.4.)
8,8,x,10,0,x,7,0 (23x4.x1.)
8,8,10,x,x,0,7,0 (234xx.1.)
0,8,0,10,8,x,x,10 (.1.32xx4)
8,8,0,10,x,0,x,10 (12.3x.x4)
0,8,0,10,x,8,x,10 (.1.3x2x4)
0,8,x,10,x,8,0,10 (.1x3x2.4)
8,8,x,10,x,0,0,10 (12x3x..4)
8,8,0,10,0,x,x,10 (12.3.xx4)
0,8,x,10,8,x,0,10 (.1x32x.4)
8,8,x,10,0,x,0,10 (12x3.x.4)
3,x,0,3,0,x,7,3 (1x.2.x43)
0,x,0,3,3,x,3,7 (.x.12x34)
0,x,7,3,3,x,0,3 (.x412x.3)
3,x,3,3,x,0,0,7 (1x23x..4)
3,x,0,3,0,x,3,7 (1x.2.x34)
0,x,3,3,x,3,0,7 (.x12x3.4)
0,x,0,3,x,3,3,7 (.x.1x234)
0,x,7,3,x,3,0,3 (.x41x2.3)
3,x,7,3,0,x,0,3 (1x42.x.3)
0,x,0,3,3,x,7,3 (.x.12x43)
3,x,0,3,x,0,7,3 (1x.2x.43)
0,x,3,3,3,x,0,7 (.x123x.4)
0,x,0,3,x,3,7,3 (.x.1x243)
3,x,0,3,x,0,3,7 (1x.2x.34)
3,x,3,3,0,x,0,7 (1x23.x.4)
3,x,7,3,x,0,0,3 (1x42x..3)
8,8,7,x,x,0,0,10 (231xx..4)
8,8,10,x,x,0,0,7 (234xx..1)
0,8,x,10,x,8,0,7 (.2x4x3.1)
0,8,7,x,8,x,0,10 (.21x3x.4)
0,8,0,x,8,x,7,10 (.2.x3x14)
0,8,10,x,x,8,0,7 (.24xx3.1)
0,8,x,10,8,x,0,7 (.2x43x.1)
8,8,0,x,0,x,7,10 (23.x.x14)
0,8,10,x,8,x,0,7 (.24x3x.1)
0,8,0,x,x,8,10,7 (.2.xx341)
0,8,0,x,x,8,7,10 (.2.xx314)
8,8,7,x,0,x,0,10 (231x.x.4)
0,8,0,x,8,x,10,7 (.2.x3x41)
8,8,x,10,x,0,0,7 (23x4x..1)
8,8,0,x,x,0,7,10 (23.xx.14)
8,8,x,10,0,x,0,7 (23x4.x.1)
8,8,0,x,x,0,10,7 (23.xx.41)
8,8,0,10,0,x,x,7 (23.4.xx1)
8,8,10,x,0,x,0,7 (234x.x.1)
8,8,0,x,0,x,10,7 (23.x.x41)
0,8,0,10,x,8,x,7 (.2.4x3x1)
0,8,0,10,8,x,x,7 (.2.43xx1)
0,8,7,x,x,8,0,10 (.21xx3.4)
8,8,0,10,x,0,x,7 (23.4x.x1)
3,x,3,3,x,0,0,x (1x23x..x)
3,x,3,3,0,x,0,x (1x23.x.x)
3,x,3,3,0,x,x,0 (1x23.xx.)
3,x,3,3,x,0,x,0 (1x23x.x.)
0,x,3,3,3,x,0,x (.x123x.x)
0,x,3,3,3,x,x,0 (.x123xx.)
0,x,3,3,x,3,0,x (.x12x3.x)
0,x,3,3,x,3,x,0 (.x12x3x.)
8,8,10,x,0,x,0,x (123x.x.x)
8,8,10,x,0,x,x,0 (123x.xx.)
8,8,10,x,x,0,x,0 (123xx.x.)
8,8,10,x,x,0,0,x (123xx..x)
0,x,x,3,x,3,3,0 (.xx1x23.)
3,x,x,3,0,x,3,0 (1xx2.x3.)
0,x,0,3,x,3,3,x (.x.1x23x)
3,x,0,3,x,0,3,x (1x.2x.3x)
0,x,x,3,3,x,3,0 (.xx12x3.)
3,x,0,3,0,x,3,x (1x.2.x3x)
0,x,0,3,3,x,3,x (.x.12x3x)
3,x,x,3,x,0,3,0 (1xx2x.3.)
3,x,7,3,0,x,0,x (1x32.x.x)
3,x,7,3,x,0,x,0 (1x32x.x.)
3,x,0,3,0,x,x,3 (1x.2.xx3)
0,x,x,3,x,3,0,3 (.xx1x2.3)
3,x,7,3,0,x,x,0 (1x32.xx.)
3,x,x,3,x,0,0,3 (1xx2x..3)
0,x,x,3,3,x,0,3 (.xx12x.3)
3,x,x,3,0,x,0,3 (1xx2.x.3)
3,x,7,3,x,0,0,x (1x32x..x)
3,x,0,3,x,0,x,3 (1x.2x.x3)
0,x,0,3,x,3,x,3 (.x.1x2x3)
0,x,0,3,3,x,x,3 (.x.12xx3)
0,8,10,x,8,x,x,0 (.13x2xx.)
0,8,10,x,8,x,0,x (.13x2x.x)
0,x,7,3,3,x,x,0 (.x312xx.)
0,x,7,3,3,x,0,x (.x312x.x)
0,8,10,x,x,8,0,x (.13xx2.x)
0,8,10,x,x,8,x,0 (.13xx2x.)
3,x,3,3,x,5,7,x (1x11x23x)
5,x,3,3,x,3,7,x (2x11x13x)
3,x,3,3,5,x,7,x (1x112x3x)
5,x,3,3,3,x,7,x (2x111x3x)
5,x,7,3,x,3,3,x (2x31x11x)
3,x,7,3,5,x,3,x (1x312x1x)
5,x,7,3,3,x,3,x (2x311x1x)
0,x,7,3,x,3,0,x (.x31x2.x)
0,x,7,3,x,3,x,0 (.x31x2x.)
3,x,7,3,x,5,3,x (1x31x21x)
0,8,x,x,x,8,10,0 (.1xxx23.)
0,8,x,x,8,x,10,0 (.1xx2x3.)
8,8,x,x,0,x,10,0 (12xx.x3.)
8,8,0,x,0,x,10,x (12.x.x3x)
0,8,0,x,8,x,10,x (.1.x2x3x)
8,8,0,x,x,0,10,x (12.xx.3x)
0,8,0,x,x,8,10,x (.1.xx23x)
8,8,x,x,x,0,10,0 (12xxx.3.)
5,x,7,3,x,3,x,3 (2x31x1x1)
5,x,3,3,x,3,x,7 (2x11x1x3)
3,x,x,3,0,x,7,0 (1xx2.x3.)
5,x,x,3,x,3,3,7 (2xx1x113)
3,x,3,3,x,5,x,7 (1x11x2x3)
0,x,x,3,3,x,7,0 (.xx12x3.)
3,x,3,3,5,x,x,7 (1x112xx3)
3,x,x,3,x,0,7,0 (1xx2x.3.)
5,x,3,3,3,x,x,7 (2x111xx3)
3,x,x,3,5,x,3,7 (1xx12x13)
0,x,x,3,x,3,7,0 (.xx1x23.)
5,x,x,3,3,x,3,7 (2xx11x13)
3,x,x,3,x,5,7,3 (1xx1x231)
5,x,7,3,3,x,x,3 (2x311xx1)
3,x,7,3,5,x,x,3 (1x312xx1)
0,x,0,3,x,3,7,x (.x.1x23x)
5,x,x,3,x,3,7,3 (2xx1x131)
3,x,0,3,x,0,7,x (1x.2x.3x)
3,x,x,3,5,x,7,3 (1xx12x31)
5,x,x,3,3,x,7,3 (2xx11x31)
3,x,x,3,x,5,3,7 (1xx1x213)
0,x,0,3,3,x,7,x (.x.12x3x)
3,x,7,3,x,5,x,3 (1x31x2x1)
3,x,0,3,0,x,7,x (1x.2.x3x)
8,8,x,x,x,0,0,10 (12xxx..3)
0,8,x,x,8,x,0,10 (.1xx2x.3)
0,8,x,x,x,8,0,10 (.1xxx2.3)
8,8,x,x,0,x,0,10 (12xx.x.3)
0,8,0,x,x,8,x,10 (.1.xx2x3)
8,8,0,x,x,0,x,10 (12.xx.x3)
0,8,0,x,8,x,x,10 (.1.x2xx3)
8,8,0,x,0,x,x,10 (12.x.xx3)
3,x,x,3,x,0,0,7 (1xx2x..3)
3,x,x,3,0,x,0,7 (1xx2.x.3)
0,x,0,3,3,x,x,7 (.x.12xx3)
0,x,x,3,x,3,0,7 (.xx1x2.3)
0,x,x,3,3,x,0,7 (.xx12x.3)
3,x,0,3,x,0,x,7 (1x.2x.x3)
0,x,0,3,x,3,x,7 (.x.1x2x3)
3,x,0,3,0,x,x,7 (1x.2.xx3)

Rezumat Rapid

  • Acordul F6 conține notele: F, A, C, D
  • În acordajul Modal D sunt disponibile 288 poziții
  • Se scrie și: FM6, F maj6
  • Fiecare diagramă arată pozițiile degetelor pe griful Mandolin

Întrebări Frecvente

Ce este acordul F6 la Mandolin?

F6 este un acord F maj6. Conține notele F, A, C, D. La Mandolin în acordajul Modal D există 288 moduri de a cânta.

Cum se cântă F6 la Mandolin?

Pentru a cânta F6 la în acordajul Modal D, utilizați una din cele 288 poziții afișate mai sus.

Ce note conține acordul F6?

Acordul F6 conține notele: F, A, C, D.

În câte moduri se poate cânta F6 la Mandolin?

În acordajul Modal D există 288 poziții pentru F6. Fiecare poziție utilizează un loc diferit pe grif: F, A, C, D.

Ce alte denumiri are F6?

F6 este cunoscut și ca FM6, F maj6. Acestea sunt notații diferite pentru același acord: F, A, C, D.