كورد BmM7b9 على Mandolin — مخطط وتابات بدوزان Modal D

إجابة مختصرة: BmM7b9 هو كورد B mM7b9 بالنوتات B, D, F♯, A♯, C. بدوزان Modal D هناك 186 وضعيات. انظر المخططات أدناه.

يُعرف أيضاً بـ: Bm#7b9, B-M7b9, B−Δ7b9, B−Δb9

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كيف تعزف BmM7b9 على Mandolin

BmM7b9, Bm#7b9, B-M7b9, B−Δ7b9, B−Δb9

نوتات: B, D, F♯, A♯, C

x,2,0,4,3,1,0,0 (x2.431..)
x,2,4,0,1,3,0,0 (x24.13..)
x,2,0,4,1,3,0,0 (x2.413..)
x,2,4,0,3,1,0,0 (x24.31..)
x,2,0,0,3,1,4,0 (x2..314.)
x,2,0,0,1,3,4,0 (x2..134.)
x,2,0,0,3,1,0,4 (x2..31.4)
x,2,0,0,1,3,0,4 (x2..13.4)
1,2,0,4,3,x,0,0 (12.43x..)
3,2,4,0,1,x,0,0 (324.1x..)
3,2,0,4,1,x,0,0 (32.41x..)
1,2,4,0,3,x,0,0 (124.3x..)
3,2,4,0,x,1,0,0 (324.x1..)
3,2,0,4,x,1,0,0 (32.4x1..)
1,2,0,4,x,3,0,0 (12.4x3..)
1,2,4,0,x,3,0,0 (124.x3..)
3,2,0,0,x,1,4,0 (32..x14.)
1,2,0,0,3,x,4,0 (12..3x4.)
3,2,0,0,1,x,4,0 (32..1x4.)
1,2,0,0,x,3,4,0 (12..x34.)
3,2,0,0,1,x,0,4 (32..1x.4)
1,2,0,0,x,3,0,4 (12..x3.4)
1,2,0,0,3,x,0,4 (12..3x.4)
3,2,0,0,x,1,0,4 (32..x1.4)
x,2,4,x,3,1,0,0 (x24x31..)
x,2,4,0,1,3,0,x (x24.13.x)
x,2,4,0,3,1,0,x (x24.31.x)
x,2,0,4,1,3,0,x (x2.413.x)
x,2,4,0,3,1,x,0 (x24.31x.)
x,2,0,4,3,1,0,x (x2.431.x)
x,2,0,4,3,1,x,0 (x2.431x.)
x,2,x,4,3,1,0,0 (x2x431..)
x,2,x,4,1,3,0,0 (x2x413..)
x,2,0,4,1,3,x,0 (x2.413x.)
x,2,4,x,1,3,0,0 (x24x13..)
x,2,4,0,1,3,x,0 (x24.13x.)
x,2,x,0,3,1,4,0 (x2x.314.)
x,2,0,x,3,1,4,0 (x2.x314.)
x,2,x,0,1,3,4,0 (x2x.134.)
x,2,0,0,3,1,4,x (x2..314x)
x,2,0,0,1,3,4,x (x2..134x)
x,2,0,x,1,3,4,0 (x2.x134.)
x,2,0,0,1,3,x,4 (x2..13x4)
x,2,0,x,3,1,0,4 (x2.x31.4)
x,2,x,0,3,1,0,4 (x2x.31.4)
x,2,0,x,1,3,0,4 (x2.x13.4)
x,2,x,0,1,3,0,4 (x2x.13.4)
x,2,0,0,3,1,x,4 (x2..31x4)
x,x,8,9,9,x,10,0 (xx123x4.)
x,x,8,9,x,9,10,0 (xx12x34.)
x,x,10,9,x,9,8,0 (xx42x31.)
x,x,10,9,9,x,8,0 (xx423x1.)
x,x,8,9,9,x,0,10 (xx123x.4)
x,x,0,9,x,9,10,8 (xx.2x341)
x,x,0,9,9,x,10,8 (xx.23x41)
x,x,10,9,x,9,0,8 (xx42x3.1)
x,x,10,9,9,x,0,8 (xx423x.1)
x,x,0,9,x,9,8,10 (xx.2x314)
x,x,0,9,9,x,8,10 (xx.23x14)
x,x,8,9,x,9,0,10 (xx12x3.4)
3,2,4,0,1,x,x,0 (324.1xx.)
3,2,4,0,1,x,0,x (324.1x.x)
1,2,0,4,3,x,0,x (12.43x.x)
1,2,4,0,3,x,x,0 (124.3xx.)
3,2,0,4,1,x,0,x (32.41x.x)
1,2,x,4,3,x,0,0 (12x43x..)
1,2,4,x,3,x,0,0 (124x3x..)
1,2,4,0,3,x,0,x (124.3x.x)
3,2,x,4,1,x,0,0 (32x41x..)
1,2,0,4,3,x,x,0 (12.43xx.)
3,2,0,4,1,x,x,0 (32.41xx.)
3,2,4,x,1,x,0,0 (324x1x..)
3,2,x,4,x,1,0,0 (32x4x1..)
3,2,0,4,x,1,x,0 (32.4x1x.)
1,2,4,0,x,3,x,0 (124.x3x.)
3,2,0,4,x,1,0,x (32.4x1.x)
1,2,0,4,x,3,0,x (12.4x3.x)
3,2,4,x,x,1,0,0 (324xx1..)
1,2,0,4,x,3,x,0 (12.4x3x.)
3,2,4,0,x,1,0,x (324.x1.x)
1,2,4,x,x,3,0,0 (124xx3..)
1,2,x,4,x,3,0,0 (12x4x3..)
3,2,4,0,x,1,x,0 (324.x1x.)
1,2,4,0,x,3,0,x (124.x3.x)
3,2,0,x,x,1,4,0 (32.xx14.)
1,2,x,0,x,3,4,0 (12x.x34.)
1,2,x,0,3,x,4,0 (12x.3x4.)
1,2,0,x,x,3,4,0 (12.xx34.)
3,2,0,0,x,1,4,x (32..x14x)
1,2,0,0,x,3,4,x (12..x34x)
1,2,0,x,3,x,4,0 (12.x3x4.)
1,2,0,0,3,x,4,x (12..3x4x)
3,2,0,0,1,x,4,x (32..1x4x)
3,2,x,0,1,x,4,0 (32x.1x4.)
3,2,x,0,x,1,4,0 (32x.x14.)
3,2,0,x,1,x,4,0 (32.x1x4.)
3,2,x,0,x,1,0,4 (32x.x1.4)
1,2,0,x,x,3,0,4 (12.xx3.4)
1,2,0,0,x,3,x,4 (12..x3x4)
1,2,0,0,3,x,x,4 (12..3xx4)
3,2,0,0,1,x,x,4 (32..1xx4)
3,2,0,x,1,x,0,4 (32.x1x.4)
3,2,0,0,x,1,x,4 (32..x1x4)
3,2,x,0,1,x,0,4 (32x.1x.4)
3,2,0,x,x,1,0,4 (32.xx1.4)
1,2,x,0,x,3,0,4 (12x.x3.4)
1,2,x,0,3,x,0,4 (12x.3x.4)
1,2,0,x,3,x,0,4 (12.x3x.4)
x,2,0,4,1,3,x,x (x2.413xx)
x,2,4,0,1,3,x,x (x24.13xx)
x,2,x,4,1,3,x,0 (x2x413x.)
x,2,0,4,3,1,x,x (x2.431xx)
x,2,x,4,3,1,x,0 (x2x431x.)
x,2,4,x,1,3,x,0 (x24x13x.)
x,2,x,4,1,3,0,x (x2x413.x)
x,2,x,4,3,1,0,x (x2x431.x)
x,2,4,x,1,3,0,x (x24x13.x)
x,2,4,x,3,1,0,x (x24x31.x)
x,2,4,0,3,1,x,x (x24.31xx)
x,2,4,x,3,1,x,0 (x24x31x.)
x,2,x,0,3,1,4,x (x2x.314x)
x,2,x,x,1,3,4,0 (x2xx134.)
x,2,0,x,1,3,4,x (x2.x134x)
x,2,x,x,3,1,4,0 (x2xx314.)
x,2,0,x,3,1,4,x (x2.x314x)
x,2,x,0,1,3,4,x (x2x.134x)
x,2,x,0,1,3,x,4 (x2x.13x4)
x,2,0,x,1,3,x,4 (x2.x13x4)
x,2,x,x,3,1,0,4 (x2xx31.4)
x,2,x,x,1,3,0,4 (x2xx13.4)
x,2,0,x,3,1,x,4 (x2.x31x4)
x,2,x,0,3,1,x,4 (x2x.31x4)
3,2,4,x,1,x,x,0 (324x1xx.)
1,2,4,0,3,x,x,x (124.3xxx)
1,2,4,x,3,x,0,x (124x3x.x)
3,2,x,4,1,x,x,0 (32x41xx.)
1,2,4,x,3,x,x,0 (124x3xx.)
3,2,x,4,1,x,0,x (32x41x.x)
3,2,4,x,1,x,0,x (324x1x.x)
1,2,x,4,3,x,x,0 (12x43xx.)
1,2,0,4,3,x,x,x (12.43xxx)
1,2,x,4,3,x,0,x (12x43x.x)
3,2,0,4,1,x,x,x (32.41xxx)
3,2,4,0,1,x,x,x (324.1xxx)
3,2,4,x,x,1,0,x (324xx1.x)
3,2,4,x,x,1,x,0 (324xx1x.)
3,2,x,4,x,1,x,0 (32x4x1x.)
3,2,4,0,x,1,x,x (324.x1xx)
3,2,0,4,x,1,x,x (32.4x1xx)
1,2,4,x,x,3,x,0 (124xx3x.)
1,2,x,4,x,3,x,0 (12x4x3x.)
1,2,4,0,x,3,x,x (124.x3xx)
1,2,0,4,x,3,x,x (12.4x3xx)
3,2,x,4,x,1,0,x (32x4x1.x)
1,2,x,4,x,3,0,x (12x4x3.x)
1,2,4,x,x,3,0,x (124xx3.x)
1,2,0,x,x,3,4,x (12.xx34x)
1,2,x,x,3,x,4,0 (12xx3x4.)
1,2,x,0,x,3,4,x (12x.x34x)
3,2,x,0,x,1,4,x (32x.x14x)
1,2,x,x,x,3,4,0 (12xxx34.)
3,2,0,x,1,x,4,x (32.x1x4x)
3,2,x,x,x,1,4,0 (32xxx14.)
3,2,x,0,1,x,4,x (32x.1x4x)
3,2,0,x,x,1,4,x (32.xx14x)
3,2,x,x,1,x,4,0 (32xx1x4.)
1,2,x,0,3,x,4,x (12x.3x4x)
1,2,0,x,3,x,4,x (12.x3x4x)
3,2,x,x,1,x,0,4 (32xx1x.4)
1,2,x,x,x,3,0,4 (12xxx3.4)
3,2,x,x,x,1,0,4 (32xxx1.4)
3,2,0,x,1,x,x,4 (32.x1xx4)
1,2,x,0,x,3,x,4 (12x.x3x4)
3,2,x,0,1,x,x,4 (32x.1xx4)
1,2,x,x,3,x,0,4 (12xx3x.4)
1,2,0,x,x,3,x,4 (12.xx3x4)
1,2,0,x,3,x,x,4 (12.x3xx4)
1,2,x,0,3,x,x,4 (12x.3xx4)
3,2,x,0,x,1,x,4 (32x.x1x4)
3,2,0,x,x,1,x,4 (32.xx1x4)
9,x,10,9,x,x,8,0 (2x43xx1.)
9,x,8,9,x,x,10,0 (2x13xx4.)
9,x,8,9,x,x,0,10 (2x13xx.4)
9,x,0,9,x,x,8,10 (2x.3xx14)
9,x,10,9,x,x,0,8 (2x43xx.1)
9,x,0,9,x,x,10,8 (2x.3xx41)

ملخص سريع

  • كورد BmM7b9 يحتوي على النوتات: B, D, F♯, A♯, C
  • بدوزان Modal D هناك 186 وضعيات متاحة
  • يُكتب أيضاً: Bm#7b9, B-M7b9, B−Δ7b9, B−Δb9
  • كل مخطط يوضح مواضع الأصابع على عنق Mandolin

الأسئلة الشائعة

ما هو كورد BmM7b9 على Mandolin؟

BmM7b9 هو كورد B mM7b9. يحتوي على النوتات B, D, F♯, A♯, C. على Mandolin بدوزان Modal D هناك 186 طرق للعزف.

كيف تعزف BmM7b9 على Mandolin؟

لعزف BmM7b9 على بدوزان Modal D، استخدم إحدى الوضعيات الـ 186 الموضحة أعلاه.

ما هي نوتات كورد BmM7b9؟

كورد BmM7b9 يحتوي على النوتات: B, D, F♯, A♯, C.

كم عدد طرق عزف BmM7b9 على Mandolin؟

بدوزان Modal D هناك 186 وضعية لكورد BmM7b9. كل وضعية تستخدم موضعاً مختلفاً على عنق الآلة بنفس النوتات: B, D, F♯, A♯, C.

ما هي الأسماء الأخرى لـ BmM7b9؟

BmM7b9 يُعرف أيضاً بـ Bm#7b9, B-M7b9, B−Δ7b9, B−Δb9. هذه تسميات مختلفة لنفس الكورد: B, D, F♯, A♯, C.