BMW 7 SERIES 2018 InstruktionsbÖcker (in Swedish)
Manufacturer: BMW, Model Year: 2018, Model line: 7 SERIES, Model: BMW 7 SERIES 2018Pages: 366, PDF Size: 6.61 MB
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a l f a b e t i s k a r e g i s t r e t , m e d v a r s h j ä l p d u s n a b b a s t f å r f r a m d e n i n f o r m a t i o n d u s ö k e r . O n l i n e E d i t i o n f o r P a r t n o . 0 1 4 0 2 9 7 8 6 2 0 - I I / 1 7
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T e k n i s k a d a t a B i l e n s u t r u s t n i n g I d e t t a k a p i t e l b e s k r i v s a l l a s t a n d a r d u t f ö r a nj d e n , l a n d s u t f ö r a n d e n o c h e x t r a u t r u s t n i n g a r s o m f i n n s i m o d e l l s e r i e n . D ä r f ö r b e s k r i v s ä v e n
u t r u s t n i n g s o m i n t e ä r t i l l g ä n g l i g t f ö r e t t f o r d o n t . e x . p å g r u n d a v v a l d e x t r a u t r u s t n i n g e l l e r
l a n d s u t f ö r a n d e . D e t g ä l l e r ä v e n s ä k e r h e t s r e l ej v a n t a f u n k t i o n e r o c h s y s t e m . O m m o t s v a r a n d e
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T e k n i s k a d a t a o c h s p e c i f i k a t i o n e r i d e n n a i nj s t r u k t i o n s b o k f u n g e r a r s o m r e f e r e n s p u n k t e r .
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p g a . e x t r a u t r u s t n i n g , n a t i o n e l l a v a r i a n t e r e l l e r m ä t m e t o d e r . D e t a l j e r a d i n f o r m a t i o n f i n n s i r ej
g i s t r e r i n g s b e v i s e n o c h p å a n v i s n i n g s s k y l t a r n a p å f o r d o n e t e l l e r k a n f å s h o s t i l l v e r k a r e n s s e r v ij
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p a r t n e r e l l e r e n k v a l i f i c e r a d f a c k v e r k s t a d .
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p r i o r i t e t ö v e r u p p g i f t e r n a i d e n n a i n s t r u k t i o n sj b o k .
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u t r u s t n i n g s v a r i a n t o c h n a t i o n e l l a m ä t m e t o d e r .
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t . e x . p g a . e x t r a u t r u s t n i n g e n , d ä c k e n , l a s t e n
o c h c h a s s i u t f ö r a n d e t . B M W 7 - s e r i e S e d a n B r e d d m e d s p e g l a r m m 2 1 6 9 B r e d d u t a n s p e g l a r m m 1 9 0 2 H ö j d m m 1 4 6 7 H ö j d L - m o d e l l m m 1 4 7 9 L ä n g d m m 5 0 9 8 L ä n g d L - m o d e l l m m 5 2 3 8 H j u l n i v å m m 3 0 7 0 H j u l a v s t å n d L - m o d e l l m m 3 2 1 0 M i n s t a v ä n d c i r k e l
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V i k t e r 7 3 0 i T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 7 5 5 T i l l å t e n t o t a l v i k t k g 2 3 5 5 T i l l s a t s v i k t k g 6 7 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 0 8 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 1 5 M a x t a k b e l a s t n i n g k g 1 0 0
7 4 0 i T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 8 0 0 T i l l å t e n t o t a l v i k t k g 2 4 0 0 T i l l s a t s v i k t k g 6 7 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 1 3 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 2 0 M a x t a k b e l a s t n i n g k g 1 0 0
7 5 0 i T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 8 9 5 T i l l å t e n t o t a l v i k t k g 2 5 1 5 T i l l s a t s v i k t k g 6 9 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 2 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 4 5 M a x t a k b e l a s t n i n g k g 1 0 0 S e i t e 3 3 3 T e k n i s k a d a t a S l å u p p 3 3 3
O n l i n e E d i t i o n f o r P a r t n o . 0 1 4 0 2 9 7 8 6 2 0 - I I / 1 7
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7 5 0 i x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 9 4 5 T i l l å t e n t o t a l v i k t k g 2 5 7 5 T i l l s a t s v i k t k g 7 0 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 7 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 5 5 M a x t a k b e l a s t n i n g k g 1 0 0
7 2 5 d T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 8 0 0 T i l l å t e n t o t a l v i k t k g 2 3 8 5 T i l l s a t s v i k t k g 6 6 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 1 2 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 1 5 M a x t a k b e l a s t n i n g k g 1 0 0
7 3 0 d T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 8 3 0 T i l l å t e n t o t a l v i k t k g 2 4 5 0 T i l l s a t s v i k t k g 6 9 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 1 7 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 4 0 M a x t a k b e l a s t n i n g k g 1 0 0 S e i t e 3 3 4 S l å u p p T e k n i s k a d a t a 3 3 4
O n l i n e E d i t i o n f o r P a r t n o . 0 1 4 0 2 9 7 8 6 2 0 - I I / 1 7
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7 3 0 d x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 9 0 0 T i l l å t e n t o t a l v i k t k g 2 5 4 0 T i l l s a t s v i k t k g 7 1 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 2 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 7 0 M a x t a k b e l a s t n i n g k g 1 0 0
7 4 0 d x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 9 3 5 T i l l å t e n t o t a l v i k t k g 2 5 3 0 T i l l s a t s v i k t k g 6 7 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 5 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 4 0 M a x t a k b e l a s t n i n g k g 1 0 0
7 5 0 d x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 2 0 1 5 T i l l å t e n t o t a l v i k t k g 2 6 3 0 T i l l s a t s v i k t k g 6 9 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 3 0 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 8 0 M a x t a k b e l a s t n i n g k g 1 0 0 S e i t e 3 3 5 T e k n i s k a d a t a S l å u p p 3 3 5
O n l i n e E d i t i o n f o r P a r t n o . 0 1 4 0 2 9 7 8 6 2 0 - I I / 1 7
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7 3 0 L i T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 7 9 5 T i l l å t e n t o t a l v i k t k g 2 4 0 0 T i l l s a t s v i k t k g 6 8 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 1 1 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 3 5 M a x t a k b e l a s t n i n g k g 1 0 0
7 4 0 L i T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 8 4 5 T i l l å t e n t o t a l v i k t k g 2 4 4 5 T i l l s a t s v i k t k g 6 7 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 1 5 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 4 0 M a x t a k b e l a s t n i n g k g 1 0 0
7 4 0 L i x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 9 0 0 T i l l å t e n t o t a l v i k t k g 2 5 0 0 T i l l s a t s v i k t k g 6 7 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 1 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 5 0 M a x t a k b e l a s t n i n g k g 1 0 0 S e i t e 3 3 6 S l å u p p T e k n i s k a d a t a 3 3 6
O n l i n e E d i t i o n f o r P a r t n o . 0 1 4 0 2 9 7 8 6 2 0 - I I / 1 7
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7 5 0 L i T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 9 4 0 T i l l å t e n t o t a l v i k t k g 2 5 5 5 T i l l s a t s v i k t k g 6 9 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 3 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 7 5 M a x t a k b e l a s t n i n g k g 1 0 0
7 5 0 L i x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 9 9 0 T i l l å t e n t o t a l v i k t k g 2 6 1 5 T i l l s a t s v i k t k g 7 0 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 8 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 8 5 M a x t a k b e l a s t n i n g k g 1 0 0
M 7 6 0 L i x D r i v e p o w e r e d b y B M W M T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 2 2 5 5 T i l l å t e n t o t a l v i k t k g 2 8 4 0 T i l l s a t s v i k t k g 6 6 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 3 9 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 4 9 0 M a x t a k b e l a s t n i n g k g 1 0 0 S e i t e 3 3 7 T e k n i s k a d a t a S l å u p p 3 3 7
O n l i n e E d i t i o n f o r P a r t n o . 0 1 4 0 2 9 7 8 6 2 0 - I I / 1 7
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7 2 5 L d T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 8 4 5 T i l l å t e n t o t a l v i k t k g 2 4 2 5 T i l l s a t s v i k t k g 6 5 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 1 4 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 3 5 M a x t a k b e l a s t n i n g k g 1 0 0
7 3 0 L d T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 8 7 0 T i l l å t e n t o t a l v i k t k g 2 4 9 0 T i l l s a t s v i k t k g 6 9 5 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 1 9 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 6 0 M a x t a k b e l a s t n i n g k g 1 0 0
7 3 0 L d x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 9 4 5 T i l l å t e n t o t a l v i k t k g 2 5 8 0 T i l l s a t s v i k t k g 7 1 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 4 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 9 5 M a x t a k b e l a s t n i n g k g 1 0 0 S e i t e 3 3 8 S l å u p p T e k n i s k a d a t a 3 3 8
O n l i n e E d i t i o n f o r P a r t n o . 0 1 4 0 2 9 7 8 6 2 0 - I I / 1 7
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7 4 0 L d x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 1 9 7 5 T i l l å t e n t o t a l v i k t k g 2 5 7 0 T i l l s a t s v i k t k g 6 7 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 2 7 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 3 6 0 M a x t a k b e l a s t n i n g k g 1 0 0
7 5 0 L d x D r i v e T o m v i k t k ö r k l a r , m e d 7 5 k g l a s t , t a n k e n f y l l d t i l l
9 0 % , u t a n e x t r a u t r u s t n i n g k g 2 0 5 5 T i l l å t e n t o t a l v i k t k g 2 6 7 0 T i l l s a t s v i k t k g 6 9 0 M a x t i l l å t e t a x e l t r y c k , f r a m k g 1 3 1 0 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 4 1 5 M a x t a k b e l a s t n i n g k g 1 0 0
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7 4 0 i M a x t i l l å t e t a x e l t r y c k , b a k k g 1 5 0 0 T i l l å t e n t o t a l v i k t k g 2 5 0 0
7 5 0 i S l ä p v a g n s v i k t e r e n l i g t E U - t y p g o d k ä n n a n d e . N ä r m a r e d e t a l j e r k r i n g m ö j l i g a h ö j n i n g a r k a n d u f å h o s t i l l v e r k a r e n s s e r v i c e p a r t n e r s e l l e r e n a n n a n k v a l i f i c e r a d s e r v i c e p a r t n e r e l l e r e n k v a l i f i c e r a d f a c k v e r k s t a d . O b r o m s a d k g 7 5 0 B r o m s a d v i d m a x 1 2 % s t i g n i n g k g 2 1 0 0 B r o m s a d v i d m a x 8 % s t i g n i n g k g 2 1 0 0 M a x i m a l s t ö d l a s t k g 1 0 0 M i n i m a l s t ö d l a s t k g 2 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 5 2 5 T i l l å t e n t o t a l v i k t k g 2 6 1 5
7 5 0 i x D r i v e S l ä p v a g n s v i k t e r e n l i g t E U - t y p g o d k ä n n a n d e . N ä r m a r e d e t a l j e r k r i n g m ö j l i g a h ö j n i n g a r f i n n s h o s t i l l v e r k a r e n s s e r v i c e p a r t n e r s e l l e r e n a n n a n k v a l i f i c e r a d s e r v i c e p a r t n e r e l l e r e n k v a l i f i c e r a d f a c kj
v e r k s t a d . O b r o m s a d k g 7 5 0 B r o m s a d v i d m a x 1 2 % s t i g n i n g k g 2 3 0 0 B r o m s a d v i d m a x 8 % s t i g n i n g k g 2 3 0 0 M a x i m a l s t ö d l a s t k g 1 0 0 M i n i m a l s t ö d l a s t k g 2 5 M a x t i l l å t e t a x e l t r y c k , b a k k g 1 5 3 5 T i l l å t e n t o t a l v i k t k g 2 6 7 5 S e i t e 3 4 0 S l å u p p T e k n i s k a d a t a 3 4 0
O n l i n e E d i t i o n f o r P a r t n o . 0 1 4 0 2 9 7 8 6 2 0 - I I / 1 7