Open D (D, A, D, F#, 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
135
chord chart(s) for (10)x0000 in Alternate Tuning (D, A, D, F#, A, D).
Chart
Inversion
Position
Avg Pitch
Openness
Difficulty
(10)x0000
no
x30000
no
x3000x
no
x30004
no
x34000
no
x30304
no
x34300
no
x34330
no
x30334
no
x30354
no
x34350
no
x30604
no
x34600
no
(10)00000
no
(10)0000(10)
no
(10)00090
no
(10)0(10)000
no
(10)90000
no
x34354
no
x3435x
no
(10)00007
no
(10)07000
no
(10)0009(10)
no
(10)00890
no
(10)0(10)090
no
(10)9000(10)
no
(10)90800
no
(10)9(10)000
no
(10)0000x
no
(10)00097
no
(10)07090
no
(10)90007
no
(10)97000
no
(10)0009x
no
(10)9000x
no
(10)00897
no
(10)0089(10)
no
(10)07890
no
(10)0(10)890
no
(10)90807
no
(10)9080(10)
no
(10)97800
no
(10)9(10)800
no
(10)0000(12)
no
(10)000(12)0
no
(10)00(12)00
no
(10)0(12)000
no
(10)(12)0000
no
(10)0089x
no
(10)9080x
no
xx(10)000
no
(10)000xx
no
(10)0009(12)
no
(10)000(12)(10)
no
(10)00(12)0(10)
no
(10)00(12)90
no
(10)0(10)00(12)
no
(10)0(10)0(12)0
no
(10)0(10)(12)00
no
(10)0(12)00(10)
no
(10)0(12)090
no
(10)9000(12)
no
(10)900(12)0
no
(10)90(12)00
no
(10)9(12)000
no
(10)(12)000(10)
no
(10)(12)0090
no
(10)(12)(10)000
no
(10)000(12)(12)
no
(10)00(12)0(12)
no
(10)00(12)(12)0
no
(10)0(12)00(12)
no
(10)0(12)0(12)0
no
(10)0(12)(12)00
no
(10)(12)000(12)
no
(10)(12)00(12)0
no
(10)(12)0(12)00
no
(10)(12)(12)000
no
(10)07897
no
(10)0789x
no
(10)0(10)89x
no
(10)9780x
no
(10)9(10)80x
no
(10)000(12)x
no
(10)00(12)0x
no
(10)0(12)00x
no
(10)(12)000x
no
(10)(12)(10)00(12)
no
(10)(12)(10)0(12)0
no
(10)(12)(10)(12)00
no
(10)00(12)(12)(12)
no
(10)0(12)(12)(12)0
no
(10)0(12)(12)(12)(12)
no
(10)(12)(12)(12)00
no
(10)(12)(12)(12)(12)0
no
(10)00(12)9x
no
(10)0(12)09x
no
(10)900(12)x
no
(10)90(12)0x
no
(10)9(12)00x
no
(10)(12)009x
no
(10)00(12)(12)(10)
no
(10)0(10)0(12)(12)
no
(10)0(10)(12)0(12)
no
(10)0(10)(12)(12)0
no
(10)0(12)0(12)(10)
no
(10)0(12)(12)0(10)
no
(10)00(12)(12)x
no
(10)0(12)0(12)x
no
(10)0(12)(12)0x
no
(10)(12)00(12)x
no
(10)(12)0(12)0x
no
(10)(12)(12)00x
no
xx(10)897
no
(10)978xx
no
xx(10)00(12)
no
xx(10)0(12)0
no
xx(10)(12)00
no
(10)00(12)xx
no
(10)0(12)0xx
no
(10)(12)00xx
no
(10)(12)(12)(12)(12)(10)
no
(10)0(10)(12)(12)(12)
no
(10)0(12)(12)(12)(10)
no
(10)0(12)(12)(12)x
no
(10)(12)(12)(12)0x
no
(10)(12)(12)(12)(12)x
no
xx(10)0(12)(12)
no
xx(10)(12)0(12)
no
xx(10)(12)(12)0
no
(10)0(12)(12)xx
no
(10)(12)0(12)xx
no
(10)(12)(12)0xx
no
xx(10)(12)(12)(12)
no
(10)(12)(12)(12)xx
no
