كورد AbØ9 على Mandolin — مخطط وتابات بدوزان Irish

إجابة مختصرة: AbØ9 هو كورد Ab Ø9 بالنوتات A♭, C♭, E♭♭, G♭, B♭. بدوزان Irish هناك 248 وضعيات. انظر المخططات أدناه.

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كيف تعزف AbØ9 على Mandolin

AbØ9

نوتات: A♭, C♭, E♭♭, G♭, B♭

x,1,4,0,1,2,0,0 (x14.23..)
x,1,0,4,1,2,0,0 (x1.423..)
x,1,0,4,2,1,0,0 (x1.432..)
x,1,4,0,2,1,0,0 (x14.32..)
x,1,0,0,1,2,4,0 (x1..234.)
x,1,0,0,2,1,4,0 (x1..324.)
x,1,0,0,2,1,0,4 (x1..32.4)
x,1,0,0,1,2,0,4 (x1..23.4)
3,1,0,4,2,x,0,0 (31.42x..)
4,1,0,4,1,x,0,0 (31.42x..)
4,1,4,0,1,x,0,0 (314.2x..)
3,1,4,0,2,x,0,0 (314.2x..)
3,1,4,0,x,2,0,0 (314.x2..)
3,1,0,4,x,2,0,0 (31.4x2..)
4,1,4,0,x,1,0,0 (314.x2..)
4,1,0,4,x,1,0,0 (31.4x2..)
3,1,0,0,x,2,4,0 (31..x24.)
3,1,0,0,2,x,4,0 (31..2x4.)
4,1,0,0,1,x,4,0 (31..2x4.)
4,1,0,0,x,1,4,0 (31..x24.)
3,1,0,0,x,2,0,4 (31..x2.4)
4,1,0,0,1,x,0,4 (31..2x.4)
3,1,0,0,2,x,0,4 (31..2x.4)
4,1,0,0,x,1,0,4 (31..x2.4)
x,1,4,0,1,2,x,0 (x14.23x.)
x,1,0,4,2,1,0,x (x1.432.x)
x,1,0,4,1,2,x,0 (x1.423x.)
x,1,4,x,2,1,0,0 (x14x32..)
x,1,0,4,2,1,x,0 (x1.432x.)
x,1,4,x,1,2,0,0 (x14x23..)
x,1,x,4,1,2,0,0 (x1x423..)
x,1,4,0,2,1,x,0 (x14.32x.)
x,1,x,4,2,1,0,0 (x1x432..)
x,1,4,0,1,2,0,x (x14.23.x)
x,1,4,0,2,1,0,x (x14.32.x)
x,1,0,4,1,2,0,x (x1.423.x)
x,1,0,x,2,1,4,0 (x1.x324.)
x,1,0,0,1,2,4,x (x1..234x)
x,1,0,x,1,2,4,0 (x1.x234.)
x,1,x,0,1,2,4,0 (x1x.234.)
x,1,0,0,2,1,4,x (x1..324x)
x,1,x,0,2,1,4,0 (x1x.324.)
x,1,0,0,1,2,x,4 (x1..23x4)
x,1,0,x,2,1,0,4 (x1.x32.4)
x,1,x,0,2,1,0,4 (x1x.32.4)
x,1,0,x,1,2,0,4 (x1.x23.4)
x,1,x,0,1,2,0,4 (x1x.23.4)
x,1,0,0,2,1,x,4 (x1..32x4)
x,x,8,6,9,x,9,0 (xx213x4.)
x,x,8,6,x,9,9,0 (xx21x34.)
x,x,9,6,x,9,8,0 (xx31x42.)
x,x,9,6,9,x,8,0 (xx314x2.)
x,x,8,6,9,x,0,9 (xx213x.4)
x,x,0,6,x,9,9,8 (xx.1x342)
x,x,0,6,9,x,9,8 (xx.13x42)
x,x,9,6,x,9,0,8 (xx31x4.2)
x,x,9,6,9,x,0,8 (xx314x.2)
x,x,0,6,x,9,8,9 (xx.1x324)
x,x,0,6,9,x,8,9 (xx.13x24)
x,x,8,6,x,9,0,9 (xx21x3.4)
3,1,0,4,2,x,x,0 (31.42xx.)
3,1,0,4,2,x,0,x (31.42x.x)
4,1,0,4,1,x,0,x (31.42x.x)
4,1,4,0,1,x,x,0 (314.2xx.)
4,1,0,4,1,x,x,0 (31.42xx.)
3,1,4,0,2,x,x,0 (314.2xx.)
3,1,4,0,2,x,0,x (314.2x.x)
4,1,4,0,1,x,0,x (314.2x.x)
3,1,x,4,2,x,0,0 (31x42x..)
3,1,4,x,2,x,0,0 (314x2x..)
4,1,x,4,1,x,0,0 (31x42x..)
4,1,4,x,1,x,0,0 (314x2x..)
4,1,4,0,x,1,0,x (314.x2.x)
3,1,x,4,x,2,0,0 (31x4x2..)
3,1,4,x,x,2,0,0 (314xx2..)
4,1,4,0,x,1,x,0 (314.x2x.)
3,1,0,4,x,2,0,x (31.4x2.x)
4,1,0,4,x,1,x,0 (31.4x2x.)
4,1,x,4,x,1,0,0 (31x4x2..)
4,1,4,x,x,1,0,0 (314xx2..)
1,x,4,x,1,2,0,0 (1x4x23..)
1,x,4,x,2,1,0,0 (1x4x32..)
4,1,0,4,x,1,0,x (31.4x2.x)
3,1,4,0,x,2,0,x (314.x2.x)
3,1,4,0,x,2,x,0 (314.x2x.)
3,1,0,4,x,2,x,0 (31.4x2x.)
3,x,4,6,2,x,0,0 (2x341x..)
4,1,0,x,x,1,4,0 (31.xx24.)
4,1,0,0,x,1,4,x (31..x24x)
1,x,0,x,1,2,4,0 (1x.x234.)
3,1,x,0,2,x,4,0 (31x.2x4.)
3,1,0,x,2,x,4,0 (31.x2x4.)
1,x,0,x,2,1,4,0 (1x.x324.)
4,1,x,0,1,x,4,0 (31x.2x4.)
4,1,x,0,x,1,4,0 (31x.x24.)
3,1,0,0,2,x,4,x (31..2x4x)
4,1,0,x,1,x,4,0 (31.x2x4.)
3,1,0,x,x,2,4,0 (31.xx24.)
3,1,0,0,x,2,4,x (31..x24x)
3,1,x,0,x,2,4,0 (31x.x24.)
4,1,0,0,1,x,4,x (31..2x4x)
3,x,4,6,x,2,0,0 (2x34x1..)
1,x,0,x,1,2,0,4 (1x.x23.4)
4,1,x,0,x,1,0,4 (31x.x2.4)
3,1,0,x,x,2,0,4 (31.xx2.4)
3,1,x,0,2,x,0,4 (31x.2x.4)
3,1,0,x,2,x,0,4 (31.x2x.4)
4,1,x,0,1,x,0,4 (31x.2x.4)
4,1,0,x,x,1,0,4 (31.xx2.4)
4,1,0,0,x,1,x,4 (31..x2x4)
4,1,0,x,1,x,0,4 (31.x2x.4)
3,1,0,0,2,x,x,4 (31..2xx4)
1,x,0,x,2,1,0,4 (1x.x32.4)
4,1,0,0,1,x,x,4 (31..2xx4)
3,1,0,0,x,2,x,4 (31..x2x4)
3,1,x,0,x,2,0,4 (31x.x2.4)
x,1,4,x,2,1,x,0 (x14x32x.)
x,1,4,0,1,2,x,x (x14.23xx)
x,1,4,x,1,2,x,0 (x14x23x.)
x,1,x,4,2,1,x,0 (x1x432x.)
x,1,0,4,2,1,x,x (x1.432xx)
x,1,x,4,1,2,0,x (x1x423.x)
x,1,4,x,2,1,0,x (x14x32.x)
x,1,4,x,1,2,0,x (x14x23.x)
x,1,0,4,1,2,x,x (x1.423xx)
x,1,x,4,2,1,0,x (x1x432.x)
x,1,x,4,1,2,x,0 (x1x423x.)
x,1,4,0,2,1,x,x (x14.32xx)
3,x,0,6,2,x,4,0 (2x.41x3.)
3,x,0,6,x,2,4,0 (2x.4x13.)
x,1,x,x,2,1,4,0 (x1xx324.)
x,1,0,x,1,2,4,x (x1.x234x)
x,1,x,0,1,2,4,x (x1x.234x)
x,1,x,x,1,2,4,0 (x1xx234.)
x,1,x,0,2,1,4,x (x1x.324x)
x,1,0,x,2,1,4,x (x1.x324x)
3,x,0,6,x,2,0,4 (2x.4x1.3)
3,x,0,6,2,x,0,4 (2x.41x.3)
4,x,8,6,5,x,4,4 (1x432x11)
4,x,8,6,x,5,4,4 (1x43x211)
4,x,4,6,5,x,4,8 (1x132x14)
4,x,4,6,x,5,8,4 (1x13x241)
4,x,4,6,5,x,8,4 (1x132x41)
4,x,4,6,x,5,4,8 (1x13x214)
x,1,x,x,2,1,0,4 (x1xx32.4)
x,1,x,0,1,2,x,4 (x1x.23x4)
x,1,x,x,1,2,0,4 (x1xx23.4)
x,1,0,x,2,1,x,4 (x1.x32x4)
x,1,x,0,2,1,x,4 (x1x.32x4)
x,1,0,x,1,2,x,4 (x1.x23x4)
3,1,0,4,2,x,x,x (31.42xxx)
3,1,4,x,2,x,x,0 (314x2xx.)
4,1,4,0,1,x,x,x (314.2xxx)
3,1,x,4,2,x,x,0 (31x42xx.)
3,1,4,x,2,x,0,x (314x2x.x)
4,1,4,x,1,x,0,x (314x2x.x)
4,1,0,4,1,x,x,x (31.42xxx)
4,1,4,x,1,x,x,0 (314x2xx.)
3,1,4,0,2,x,x,x (314.2xxx)
4,1,x,4,1,x,x,0 (31x42xx.)
3,1,x,4,2,x,0,x (31x42x.x)
4,1,x,4,1,x,0,x (31x42x.x)
3,1,4,0,x,2,x,x (314.x2xx)
1,x,4,x,1,2,0,x (1x4x23.x)
4,1,x,4,x,1,0,x (31x4x2.x)
4,1,4,0,x,1,x,x (314.x2xx)
4,1,0,4,x,1,x,x (31.4x2xx)
4,1,4,x,5,1,x,x (213x41xx)
3,1,x,4,x,2,0,x (31x4x2.x)
4,1,4,x,x,1,x,0 (314xx2x.)
4,1,x,4,x,1,x,0 (31x4x2x.)
4,1,x,4,5,1,x,x (21x341xx)
1,x,4,x,2,1,0,x (1x4x32.x)
4,1,4,x,x,1,0,x (314xx2.x)
3,1,0,4,x,2,x,x (31.4x2xx)
1,x,4,x,2,1,x,0 (1x4x32x.)
3,1,4,x,x,2,0,x (314xx2.x)
3,1,4,x,x,2,x,0 (314xx2x.)
3,1,x,4,x,2,x,0 (31x4x2x.)
1,x,4,x,1,2,x,0 (1x4x23x.)
4,1,4,x,1,5,x,x (213x14xx)
4,1,x,4,1,5,x,x (21x314xx)
3,x,4,6,2,x,x,0 (2x341xx.)
3,x,4,6,2,x,0,x (2x341x.x)
4,1,x,x,5,1,4,x (21xx413x)
3,1,x,0,x,2,4,x (31x.x24x)
3,1,x,x,x,2,4,0 (31xxx24.)
4,1,x,x,x,1,4,0 (31xxx24.)
4,1,x,x,1,5,4,x (21xx143x)
3,1,x,x,2,x,4,0 (31xx2x4.)
1,x,0,x,2,1,4,x (1x.x324x)
4,1,x,0,x,1,4,x (31x.x24x)
1,x,x,x,2,1,4,0 (1xxx324.)
3,1,0,x,x,2,4,x (31.xx24x)
1,x,x,x,1,2,4,0 (1xxx234.)
4,1,x,x,1,x,4,0 (31xx2x4.)
4,1,0,x,x,1,4,x (31.xx24x)
3,1,0,x,2,x,4,x (31.x2x4x)
4,1,x,0,1,x,4,x (31x.2x4x)
1,x,0,x,1,2,4,x (1x.x234x)
4,1,0,x,1,x,4,x (31.x2x4x)
3,1,x,0,2,x,4,x (31x.2x4x)
3,x,4,6,x,2,0,x (2x34x1.x)
3,x,4,6,x,2,x,0 (2x34x1x.)
3,1,x,x,2,x,0,4 (31xx2x.4)
4,1,0,x,1,x,x,4 (31.x2xx4)
4,1,x,0,1,x,x,4 (31x.2xx4)
1,x,x,x,2,1,0,4 (1xxx32.4)
3,1,0,x,2,x,x,4 (31.x2xx4)
3,1,x,0,2,x,x,4 (31x.2xx4)
4,1,x,x,1,x,0,4 (31xx2x.4)
4,1,0,x,x,1,x,4 (31.xx2x4)
4,1,x,x,1,5,x,4 (21xx14x3)
3,1,x,x,x,2,0,4 (31xxx2.4)
4,1,x,0,x,1,x,4 (31x.x2x4)
1,x,0,x,2,1,x,4 (1x.x32x4)
4,1,x,x,x,1,0,4 (31xxx2.4)
4,1,x,x,5,1,x,4 (21xx41x3)
1,x,0,x,1,2,x,4 (1x.x23x4)
1,x,x,x,1,2,0,4 (1xxx23.4)
3,1,0,x,x,2,x,4 (31.xx2x4)
3,1,x,0,x,2,x,4 (31x.x2x4)
3,x,x,6,2,x,4,0 (2xx41x3.)
3,x,x,6,x,2,4,0 (2xx4x13.)
3,x,0,6,x,2,4,x (2x.4x13x)
3,x,0,6,2,x,4,x (2x.41x3x)
4,x,8,6,5,x,4,x (1x432x1x)
4,x,8,6,x,5,4,x (1x43x21x)
4,x,4,6,x,5,8,x (1x13x24x)
4,x,4,6,5,x,8,x (1x132x4x)
3,x,0,6,x,2,x,4 (2x.4x1x3)
3,x,x,6,2,x,0,4 (2xx41x.3)
3,x,0,6,2,x,x,4 (2x.41xx3)
3,x,x,6,x,2,0,4 (2xx4x1.3)
4,x,8,6,5,x,x,4 (1x432xx1)
4,x,4,6,5,x,x,8 (1x132xx4)
4,x,x,6,5,x,4,8 (1xx32x14)
4,x,x,6,x,5,8,4 (1xx3x241)
4,x,x,6,x,5,4,8 (1xx3x214)
4,x,4,6,x,5,x,8 (1x13x2x4)
4,x,8,6,x,x,4,0 (1x43xx2.)
4,x,x,6,5,x,8,4 (1xx32x41)
4,x,4,6,x,x,8,0 (1x23xx4.)
4,x,8,6,x,5,x,4 (1x43x2x1)
4,x,0,6,x,x,8,4 (1x.3xx42)
4,x,4,6,x,x,0,8 (1x23xx.4)
4,x,0,6,x,x,4,8 (1x.3xx24)
4,x,8,6,x,x,0,4 (1x43xx.2)

ملخص سريع

  • كورد AbØ9 يحتوي على النوتات: A♭, C♭, E♭♭, G♭, B♭
  • بدوزان Irish هناك 248 وضعيات متاحة
  • كل مخطط يوضح مواضع الأصابع على عنق Mandolin

الأسئلة الشائعة

ما هو كورد AbØ9 على Mandolin؟

AbØ9 هو كورد Ab Ø9. يحتوي على النوتات A♭, C♭, E♭♭, G♭, B♭. على Mandolin بدوزان Irish هناك 248 طرق للعزف.

كيف تعزف AbØ9 على Mandolin؟

لعزف AbØ9 على بدوزان Irish، استخدم إحدى الوضعيات الـ 248 الموضحة أعلاه.

ما هي نوتات كورد AbØ9؟

كورد AbØ9 يحتوي على النوتات: A♭, C♭, E♭♭, G♭, B♭.

كم عدد طرق عزف AbØ9 على Mandolin؟

بدوزان Irish هناك 248 وضعية لكورد AbØ9. كل وضعية تستخدم موضعاً مختلفاً على عنق الآلة بنفس النوتات: A♭, C♭, E♭♭, G♭, B♭.