The altered dominant chord

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M o s t o f t h e t i m e C + 7 m e a n s C 7 a l t . a n d a n y c o m b i n a t i o n o f a l t e r e d t e n s i o n
The altered dominant chord r o f d r o w r e h t o n a s i ' s n o i s n e T '

C7 with any combination of altered tensions.

' s n o i s n e t x e ' s h t 3 1 r o s h t 1 1 , s h t 9 s n a e m t I



Some examples of C7 alt.

) 9 b , 5 b ( 7 C r o

                          

C                                                                                 C7(9,11)

C+7(9)

C7(9,9,13)

C7(991113)

C7(9)

7( 9 11)

e t i r w o t r e i s a e s e m i t e m o s s ' t i y h w e v o b a s e l p m a x e e h t m o r f e e s n a c u o Y

7+Cro .t l a 7Cld l i w e r st e nl oa i s e nh et t n de ef t r o e t t l s a o fM o . nt ' of i i t t a s ne i b b ' me oh ct ye nb al l di nw al e .a t l c a s 7d Ce r se nl t aa ee mh 7T +t . Cc e er r mo ic t ed hn t u fo o ts s o M . n o i s s e r g o r p I V i i a i d r o h c V a s i 7 + C s i e l a c s e n o t e l o h w e h t d n a d r o h c d e t n e m g u a n a s n a e m 7 + C n e h w s e m i t e r a e r e h T s i h t f o s e l p m a x e e r a w o l e b s n o i s s e r g o r p d r o h c o w T . t i f t s e b e h t Cm/B

Am7(5)

                                                                   C7

C+7

Dm7

Cm

B+

d r o h c t n a n i m o d d e r e t l a e h t g n i s u s n o i s s e r g o r p I V i i e m o S Fmaj                                                                       C7(911)

Gm7

Fmaj9

Gm11

C7(913)

13

f o e d o m a s i

e l a c s d e r e t l a C e h T

r o n i m c i d o l e m # C e l a c s g n i d n e c s a

Gm7(5)

e l a c s d e r e t l A

2 # n a i r c o L

                                                                    C7(913)

                                                                      Fm9

i V i i r o n i m a n i d e s u s y a w l a t s o m l a s i d r o h c t n a n i m o d d e r e t l a e h T . o s l a I V i i r o j a m n i d e s u e b n a c t i t u b

d e r e t l a e h t f o t o o r e h t m o r f y a w a e n o t i r t a s i t a h t e l a c s c i n o t a t n e p a g n i y a l P e l b i s s o p 4 e h t s e d u l c n i t a h t e l a c s e t o n e v i f a u o y s e v i g d r o h c t n a n i m o d c i n o t a t n e p e h T . F n i I V i i r o j a . mi c n ao fa t o t en l e p p mt aa xl ef nG aa ss ' i e . r t l e a H7 .C s ne oh i s t nr ee t v do ee r l e a t c l a s F         C alt.                                                          Gm7

7

d e r e t l a e h t h t i w l o o c d n u o s s h t 5 d n a s h t 4 h t i w t l i u b s o i g g e p l a . H . R

d r o h c t n a n i m o d

                                                                C7 alt.

Fm6/9

C

! s e n i l n w o r u o y t n e v n I

         

                      