"DADGAD" (D, A, D, G, A, D)
Standard (E, A, D, G, B, E)
Drop D (D, A, D, G, B, E)
Double Drop D (D, A, D, G, B, D)
"DADGAD" (D, A, D, G, A, D)
Open D (D, A, D, F#, A, D)
Open E (E, B, E, G#, B, E)
Everything
Chord Charts
Chords
Chart Progressions
Scales
Search
Search options
Allow Open
Strict Bass Notes
All Mutes
Span
2 Frets
3 Frets
4 Frets
5 Frets
Frets
Frets 0 through 12
Frets 0 through 6
Frets 6 through 12
Frets 12 through 18
Strings
Exactly 3 strings
Exactly 4 strings
Exactly 5 strings
Exactly 6 strings
At least 4 strings
At least 5 strings
Found
109
chord chart(s) for (10)(10)(11)(12)(12)x in Alternate Tuning (D, A, D, G, A, D).
Chart
Inversion
Position
Avg Pitch
Openness
Difficulty
(10)(10)(11)(12)(12)x
no
x3524x
no
x3560x
no
(10)0(10)00(11)
no
(10)0(11)00(10)
no
(10)0(11)00(11)
no
(10)(10)(10)00(11)
no
(10)0(11)00x
no
(10)0(10)0(10)(11)
no
(10)0(11)0(10)(10)
no
(10)0(11)0(10)(11)
no
(10)(10)(11)00(10)
no
(10)(10)(11)00(11)
no
(10)0x00(11)
no
(10)0(11)0(10)x
no
(10)(10)(11)00x
no
(10)0(10)0(12)(11)
no
(10)0(10)(12)0(11)
no
(10)0(11)0(12)(10)
no
(10)0(11)0(12)(11)
no
(10)0(11)(12)0(10)
no
(10)0(11)(12)0(11)
no
(10)(12)(10)00(11)
no
(10)(12)(11)00(10)
no
(10)(12)(11)00(11)
no
(10)(10)(10)0(12)(11)
no
(10)(10)(10)(12)0(11)
no
xx(10)00(11)
no
(10)0(11)0xx
no
(10)0(11)0(12)x
no
(10)0(11)(12)0x
no
(10)(12)(11)00x
no
(10)x(10)00(11)
no
(10)x(11)00(10)
no
(10)x(11)00(11)
no
(10)0x0(10)(11)
no
(10)0(10)0x(11)
no
(10)0(11)0x(10)
no
(10)0(11)0x(11)
no
(10)(10)x00(11)
no
(10)(10)(10)x0(11)
no
(10)x(11)00x
no
(10)(10)(10)(12)(12)(11)
no
(10)(10)(11)0(12)(11)
no
(10)(10)(11)(12)0(11)
no
(10)(10)(11)(12)(12)(10)
no
(10)(12)(10)0(12)(11)
no
(10)(12)(10)(12)0(11)
no
(10)(12)(10)(12)(10)(11)
no
(10)(12)(11)(12)(10)(10)
no
(10)0(10)(12)(10)(11)
no
(10)0(10)(12)(12)(11)
no
(10)0(11)(12)(10)(10)
no
(10)0(11)(12)(10)(11)
no
(10)0(11)(12)(12)(10)
no
(10)0x0(12)(11)
no
(10)0x(12)0(11)
no
(10)0(11)(12)(10)x
no
(10)0(11)(12)(12)x
no
(10)(10)(11)0(12)x
no
(10)(10)(11)(12)0x
no
(10)(12)x00(11)
no
(10)(12)(11)0(10)x
no
(10)(12)(11)0(12)x
no
(10)(12)(11)(12)0x
no
(10)(10)(11)x0(11)
no
xx(10)0(12)(11)
no
xx(10)(12)0(11)
no
(10)0(11)(12)xx
no
(10)(12)(11)0xx
no
(10)0(10)x(10)(11)
no
(10)0(11)x(10)(10)
no
(10)0(11)x(10)(11)
no
(10)xx00(11)
no
(10)0x0x(11)
no
(10)0(11)x(10)x
no
(10)(10)(11)x0x
no
(10)x(10)0(12)(11)
no
(10)x(10)(12)0(11)
no
(10)(10)x0(12)(11)
no
(10)(10)x(12)0(11)
no
(10)(10)(10)x(12)(11)
no
(10)(10)(11)x(12)(10)
no
(10)(12)(10)x(10)(11)
no
(10)(12)(10)0x(11)
no
(10)(12)(11)x(10)(10)
no
(10)(12)(11)(12)(10)x
no
(10)0x(12)(10)(11)
no
(10)0x(12)(12)(11)
no
(10)0(10)(12)x(11)
no
(10)0(11)(12)x(10)
no
(10)0(11)(12)x(11)
no
xx(10)(12)(12)(11)
no
(10)x(11)0(12)x
no
(10)x(11)(12)0x
no
(10)(12)(11)(12)xx
no
(10)(10)xx0(11)
no
(10)0xx(10)(11)
no
(10)(12)x(12)0(11)
no
(10)(12)x(12)(12)(11)
no
(10)(10)(11)x(12)x
no
(10)(12)(11)x(10)x
no
(10)0x(12)x(11)
no
(10)x(10)(12)(12)(11)
no
(10)x(11)(12)(12)(10)
no
(10)(10)x(12)(12)(11)
no
(10)(10)(11)x(12)(11)
no
(10)(12)x(12)(10)(11)
no
(10)x(11)(12)(12)x
no
